SEBA Class 9 Science Chapter 11 Work and Energy MCQs (2026–27) – Assam Eduverse
Learn the principles of energy and work with SEBA Class 9 Science Chapter 11 Work and Energy MCQs (2026–27), prepared as per the latest ASSEB syllabus and updated board exam pattern. These SEBA Class 9 Science Chapter 11 Work and Energy MCQs include important objective questions, numerical-based MCQs, and concept-oriented practice sets to support effective exam preparation.
Prepared by Assam Eduverse subject experts, these SEBA Class 9 Science Chapter 11 MCQs cover key topics such as work done by a force, kinetic energy, potential energy, law of conservation of energy, power, commercial unit of energy, and mechanical energy. Practicing these Work and Energy MCQs Class 9 SEBA and Assam Board Class 9 Science objective questions helps improve conceptual clarity and numerical accuracy. You can also explore more practice from Class 9 Science chapterwise MCQs and SEBA Class 9 MCQs.
Regular practice of these ASSEB Class 9 Science Important MCQs will strengthen your preparation and boost exam performance. For detailed explanations, visit SEBA Class 9 Science Chapter 11 Work and Energy Solutions, or explore additional resources like SEBA Class 9 & 10 study materials and SEBA Class 9 syllabus.
SEBA Class 9 Science Chapter 11 Work and Energy MCQs – ASSEB 2026–27 Board Exam Practice
Table of Contents
Before You Start
Test your knowledge with the SEBA Class 9 Science MCQs Quiz. Read each question carefully and select the correct answer. Your answer is checked instantly after you choose an option, and a detailed explanation appears immediately to help you learn every concept and improve your exam preparation.
In scientific terms, mechanical work is said to be done on an object only when:
✅ Correct Answer
Concept Explanation
The core requirements for mechanical work to occur include:
- Active Force: A clear external force must actively push, pull, or interact with the body.
- Measurable Displacement: The object must move across a distance as a result of that force. Pushing a solid wall provides force but zero movement, which translates to zero work.
If a powerful force is applied continuously to a heavy object but the object experiences zero displacement, the net work done is:
✅ Correct Answer
Concept Explanation
The breakdown of this work calculation rests on the basic product variables:
- Mathematical Product: Work is computed as the product of force and the displacement achieved along its line of action (Work = Force × Displacement).
- Zero Property: Because displacement acts as a direct multiplier, inserting a value of zero automatically cancels out the entire equation, making the work done completely zero.
The standard unit used to measure work within the International System of Units (SI) is the:
✅ Correct Answer
Concept Explanation
The functions of the metric units listed in this question are structured as follows:
- The Joule (J): Serves as the international standard metric unit used to calculate energy capacities and mechanical work values.
- Other Options: The Newton tracks force parameters, the Watt tracks power or execution rates per second, and the Pascal is explicitly utilized for fluid and surface pressure.
By mechanical definition, a magnitude of exactly one joule of work is equivalent to:
✅ Correct Answer
Concept Explanation
The fundamental baseline composition of a single Joule requires:
- Component Values: One Joule tracks the precise quantity of mechanical work done when a force profile of exactly 1 Newton moves a body across a distance of exactly 1 metre.
- Unit Formulation: Multiplying these metrics establishes the relation: 1 Joule = 1 N × 1 m.
Assertion (A): The net mechanical work done on an object drops to exactly zero whenever its net displacement is zero.
Reason (R): Mechanically, work done is computed as the mathematical product of the applied force and displacement.
✅ Correct Answer
Concept Explanation
The validation linking the work equation variables operates through these criteria:
- Equation Rules: Mechanical work relies entirely on the presence of motion, calculated using the standard scalar product formula Work = Force × Displacement × cos(theta).
- Direct Explanation: If a system stays resting or stationary, displacement equates to zero, dropping the work value to zero regardless of force size. The reason directly verifies the assertion.
The work done by a force on an object is classified as positive whenever the:
✅ Correct Answer
Concept Explanation
The conditions that generate positive work properties include:
- Angle Alignment: Work values resolve to a positive number when the active force vector pushes along or at an acute angle relative to the displacement heading.
- Practical Case: A person pulling a cart forward across a floor acts as a prime example, where the input force helps and accelerates the motion path.
The work done on an object is classified as negative whenever the:
✅ Correct Answer
Concept Explanation
The conditions that generate negative work properties include:
- Vector Opposition: Work values evaluate as negative when the applied force works directly against the vector direction of motion (an angle of 180 degrees).
- Practical Case: Kinetic friction opposing a sliding box, or mechanical brakes decelerating a rolling vehicle, are typical examples where work is negative.
Assertion (A): Any moving object, such as a rolling ball or flying bird, possesses a measurable amount of kinetic energy.
Reason (R): Kinetic energy depends directly on the mass and the instantaneous velocity of the moving object.
✅ Correct Answer
Concept Explanation
The characteristics defining kinetic energy values map out as follows:
- Motion possession: Kinetic energy is the energy matter holds due to its active velocity state.
- Quantitative value: Because any object moving through space carries velocity, its calculated energy profile (1/2 mv²) is always greater than zero, allowing it to perform work on impact. The reason directly explains the assertion.
An object that holds a built-in capacity or readiness to perform mechanical work is said to possess:
✅ Correct Answer
Concept Explanation
The definitions separating mechanical energy from related terms require:
- Core Property: In physics, energy is defined simply as the capacity of an object to do work.
- Mechanic Action: An object holding an energy resource can exert an active force on another body to push or pull it across a distance, transferring energy during that interaction.
Because energy represents the core capacity to execute work, it shares its standard SI unit with work, which is the:
✅ Correct Answer
Concept Explanation
The metrics behind the international unit systems clarify that:
- Shared Unit: Because energy values are measured directly by evaluating the total volume of work they can accomplish, they utilize the identical unit: the Joule (J).
- Prefix Scaling: Large quantities of work or storage are often scaled by a factor of 1,000 and written as kilojoules (1 kJ = 1000 J).
Assertion (A): The gravitational potential energy stored within an object increases linearly as it is lifted higher above the ground.
Reason (R): The mathematical formula used to calculate gravitational potential energy is given by the product mass × gravity × height (mgh).
✅ Correct Answer
Concept Explanation
The physics mapping out gravitational potential energy functions dictate that:
- Work Storage: Lifting an object requires work to overcome the downward pull of gravity, and this input work stores inside the object as potential energy.
- Linear Scaling: Looking at the product expression PE = mgh, height (h) scales linearly. Moving the object to a position twice as high will double its stored energy capacity, meaning the reason directly explains the assertion.
The total amount of kinetic energy held by a moving body changes depending on its:
✅ Correct Answer
Concept Explanation
The variables controlling motion energy values depend on two primary metrics:
- Combined Parameters: Kinetic energy combines an object's mass with its speed. A heavier body moving at a certain speed carries significantly more kinetic energy than a light body traveling at that identical speed.
Which of the following algebraic expressions represents the formula used to calculate kinetic energy?
✅ Correct Answer
Concept Explanation
The formula modeling motion energy parameters is structured as follows:
- Standard Equation: The equations of classical mechanics derive kinetic energy as 1/2 mv², tracking mass (m) in kilograms and velocity (v) in metres per second.
If the directional velocity of a moving vehicle is exactly doubled, its total kinetic energy will:
✅ Correct Answer
Concept Explanation
The exponential impact of velocity updates on kinetic energy dictates that:
- Exponential Term: Velocity acts as a squared variable within the kinetic energy framework (KE = 1/2 mv²).
- Squared Result: Because speed is squared, doubling the incoming velocity value (2v) yields a modification factor of (2)² = 4, expanding the net kinetic energy total by four times.
Assertion (A): Operational power represents a physical property that behaves identically to raw mechanical energy.
Reason (R): Power tracks the rate of energy consumption or work performed per unit time.
✅ Correct Answer
Concept Explanation
The criteria separating power thresholds from baseline energy metrics demonstrate that:
- Concept Divergence: The assertion statement is false because power outputs and energy content are completely different physical concepts. Energy measures a system's total work capacity, whereas power calculates how rapidly that work gets done.
- Rate Validation: The reason statement is completely true and correctly defines the power parameters (Power = Work / Time).
The stored potential energy of an object resting at an elevated height h is computed via:
✅ Correct Answer
Concept Explanation
The algebraic structure modeling stable potential energy stores involves:
- Formula Form: Stored positional energy is computed using the expression mgh, requiring mass values (m), gravity field rates (g), and relative vertical height coordinates (h).
The total amount of gravitational potential energy stored inside a body depends on which variables?
✅ Correct Answer
Concept Explanation
The variable products controlling gravitational storage fields dictate that:
- Multi-Variable product: Because potential energy is a combined variable function, modifying the material mass, changing the local planet gravity index, or shifting vertical height parameters will all adjust the net stored energy total.
The Law of Conservation of Energy dictates that within a closed system, energy can:
✅ Correct Answer
Concept Explanation
The immutable laws governing energetic transformations require:
- Conservation Rule: The total energy within any isolated closed boundary system stays perfectly constant. Energy cannot pop into existence out of nothing or be erased permanently; it can only morph from one state into another.
Assertion (A): During a textbook free fall drop event, the total mechanical energy of an object remains perfectly constant at every single point along its path.
Reason (R): Energy can neither be created nor destroyed, and total mechanical energy is conserved during frictionless transformations.
✅ Correct Answer
Concept Explanation
The energy transformation loops taking place during a free fall object track through these guidelines:
- Energy Exchange: As a body falls, its vertical elevation height decreases, lowering its potential energy. Simultaneously, gravity accelerates it, causing its speed and kinetic energy to rise.
- Total Constant Sum: Because the increase in motion energy matches the loss in position energy exactly, their mechanical sum stays perfectly constant at every point, validating option A.
The total combined sum of an object's kinetic energy and potential energy is referred to as its:
✅ Correct Answer
Concept Explanation
The mechanical energy profile of an object is defined by the following components:
- Energy of Motion: Kinetic energy represents the active energy possessed by an object due to its current movement or velocity.
- Energy of Position: Potential energy tracks the stored energy an object holds based on its elevated position, height, or physical configuration.
- Total Sum: Combining these two forms of energy results in the total mechanical energy of the system. In an ideal environment with zero friction or air resistance, this total sum stays constant.
In engineering, the term **power** is standardly defined as the:
✅ Correct Answer
Concept Explanation
Understanding power requires distinguishing it from total work and energy parameters:
- Core Formula: Power is mathematically defined as work divided by time (Power = Work / Time). It specifically monitors how rapidly or slowly a task is completed.
- Energy Transfer Speed: Rather than looking at the absolute quantity of work done, power identifies the speed of energy transfer. This means a more powerful machine performs the exact same amount of work in a much shorter time frame.
The standard derived International System (SI) unit used to quantify power outputs is the:
✅ Correct Answer
Concept Explanation
The properties of the units used to measure mechanical power output break down as follows:
- The Watt (W): The official SI derived unit for power is the Watt, named in honor of the steam engine inventor James Watt.
- Alternative Unit Options: The Joule is the standard unit for work and energy, the Newton measures force magnitudes, and the Pascal is strictly utilized to compute surface pressure.
By algebraic definition, a power output rating of exactly one watt is equal to:
✅ Correct Answer
Concept Explanation
The base unit relationship of a single Watt can be evaluated through these core expressions:
- Unit Breakdown: Since the equation for power is Work divided by Time, its metric combination must equal Joules divided by seconds.
- One Watt Value: Therefore, an operating threshold of exactly 1 Watt represents a rate of energy consumption or work execution of exactly 1 Joule per second (1 J/s).
The commercial energy unit known as 1 kilowatt-hour (kWh) is equivalent to how many Joules?
✅ Correct Answer
Concept Explanation
To convert the commercial unit of electricity into standard Joules, we perform the following steps:
- Kilowatt Component: 1 kilowatt equals exactly 1,000 Watts, which represents an energy consumption rate of 1,000 Joules per second.
- Hour Component: 1 hour contains exactly 3,600 seconds (60 minutes × 60 seconds).
- Mathematical Product: Multiplying these values together results in 1,000 J/s × 3,600 s = 3,600,000 Joules. Written in proper scientific notation, this equals 3.6 × 10⁶ Joules.
When an apple detaches from a tree branch and falls freely toward the floor, its gravitational potential energy:
✅ Correct Answer
Concept Explanation
The energy changes taking place during a free fall event follow specific gravitational rules:
- Height Relation: Gravitational potential energy depends directly on an object's vertical height above a reference floor line, calculated using the formula Potential Energy = mgh.
- Energy Conversion: As the apple falls downward, its height (h) drops continuously, which causes its potential energy to decrease. By the law of conservation of energy, this lost potential energy transforms into kinetic energy, causing the apple to speed up.
Assertion (A): The work done by gravity on a satellite revolving in a circular orbit around the Earth is exactly zero.
Reason (R): The gravitational force of the Earth acts perfectly perpendicular to the instantaneous direction of motion of the satellite.
✅ Correct Answer
Concept Explanation
The mechanics of orbital work can be evaluated through the following geometric principles:
- Vector Alignment: When a satellite moves in a stable circular path, its displacement at any split second points tangentially along the circle, while Earth's gravity pulls radially inward toward the core.
- Work Equation: This setup creates a constant 90-degree angle between the force and displacement vectors. Because work is calculated using the cosine of the angle [Work = Force × Displacement × cos(90°)] and cos(90°) equals zero, the resulting work done is exactly zero. The reason directly validates the assertion.
According to scientific principles, mechanical work is actively performed when which of the following requirements are met? - (i) A clear, measurable force acts upon an object
- (ii) The object undergoes a relative physical displacement
- (iii) The force vector holds a component running along the direction of displacement
- (iv) The net displacement stays exactly at zero
✅ Correct Answer
Concept Explanation
The necessary parameters for a task to be classified as mechanical work are structured as follows:
- Force and Movement Rules: Work fundamentally requires a force to act on an object (i) and successfully push or pull it across a distance (ii).
- Angle Restrictions: The force vector must not be perpendicular to the movement path, meaning it must have a valid vector component pushing along the line of action (iii). If displacement is zero (iv), no mechanical work takes place.
Match the foundational concepts in Column A with their correct scientific definitions in Column B:
| Column A | Column B |
|---|---|
| (1) Work Done | (A) The mathematical product of force and linear displacement |
| (2) Active Energy | (B) The built-in physical capacity of an object to do work |
| (3) Operational Power | (C) The precise time rate of performing work |
| (4) One Watt | (D) Expending exactly one Joule of energy per second |
✅ Correct Answer
Concept Explanation
The core relationships linking these mechanical quantities map out cleanly across a list:
- 1 – A (Work Done): Represents the mechanical transfer of energy, calculated as the mathematical product of force applied and the resulting distance.
- 2 – B (Active Energy): Represents the underlying resource required to execute a task, defined as the capability of an object to do work.
- 3 – C (Operational Power): Measures the performance speed of an engine, tracking the work completed per unit time.
- 4 – D (One Watt): Sets the base performance metric, equivalent to an energy transfer rate of one Joule per second.
Assertion (A): If the velocity of a moving object drops down to zero, its kinetic energy becomes exactly zero.
Reason (R): The total kinetic energy of a body maintains a direct relationship with the square of its velocity value.
✅ Correct Answer
Concept Explanation
The mathematical foundation governing kinetic energy profiles can be analyzed through these steps:
- Formula Structure: Kinetic energy is calculated using the algebraic expression KE = ½ mv², where velocity acts as a squared term.
- Zero Velocity Outcome: Because velocity is a multiplier, plugging a value of v = 0 drops the entire product to zero. This proves that any object brought to rest loses all its kinetic energy, making the reason a perfect explanation for the assertion.
The magnitude of kinetic energy bound within a moving object scales directly according to which attributes? - (i) The raw inertial mass of the object
- (ii) The linear velocity vector magnitude
- (iii) The numerical square of the velocity value
- (iv) The current altitude height from the floor
✅ Correct Answer
Concept Explanation
The variables that control motion energy totals are structured as follows:
- Mass and Velocity dependency: Based on the standard equation KE = ½ mv², kinetic energy scales directly with the body's mass (i) and its current speed or velocity (ii).
- Exponential Scaling: Because velocity is squared in the formula, the value tracks the numerical square of that velocity (iii). Altitude height (iv) determines gravitational potential energy rather than kinetic.
Match the distinct classifications of mechanical energy in Column A with their descriptions in Column B:
| Column A | Column B |
|---|---|
| (1) Kinetic energy | (A) The formula ½ mv² which tracks energy due to active motion |
| (2) Potential energy | (B) The formula mgh which tracks energy due to position or height |
| (3) Mechanical energy | (C) The total collective sum of an object's kinetic and potential energy |
| (4) Gravitational energy | (D) Stored potential energy scaling with mass and vertical altitude |
✅ Correct Answer
Concept Explanation
The distinct energy types used in mechanical frameworks map out through this list:
- 1 – A (Kinetic energy): Evaluates energy tied to active translation paths, calculated strictly via the expression ½ mv².
- 2 – B (Potential energy): Measures latent structural energy, computed using the relative height variable product mgh.
- 3 – C (Mechanical energy): Serves as the overarching systemic value, reflecting the combined sum of an object's motion and position.
- 4 – D (Gravitational energy): A specific case of potential energy that tracks work stored against vertical gravitational fields.
Assertion (A): The calculated potential energy stored inside a raised brick depends upon the arbitrary reference level chosen by an observer.
Reason (R): Potential energy is a completely absolute property that remains independent of position coordinates or reference baselines.
✅ Correct Answer
Concept Explanation
Evaluating the relative nature of potential energy reveals the following properties:
- Reference dependency: The assertion is true because potential energy is relative rather than absolute. For example, a box sitting on a third-floor table has positive potential energy relative to the ground, but zero potential energy relative to the surface of that table.
- Absolute Misconception: This means the reason statement is false. Potential energy cannot be absolute or completely detached from your baseline choice, as changing the zero-reference point immediately shifts the calculated energy value.
In physics, the standard unit of work, the Joule, can be expressed across different metric forms as: - (i) A Newton-metre (N m)
- (ii) Base units compound kg m² s⁻²
- (iii) A Joule-second (J s)
- (iv) A Watt-second (W s)
✅ Correct Answer
Concept Explanation
The mechanical unit derivations for a Joule expand across these metric criteria:
- Force and Distance product: Work equals force × distance, which directly forms the unit combination Newton-metre or N m (i).
- Base SI Components: Breaking a Newton down into base components gives kg m s⁻². Multiplying this by metres results in the base composite expression kg m² s⁻² (ii).
- Power Integration: Because Power equals Work divided by Time (Watt = Joule / second), swapping terms proves that a Joule is identical to a Watt-second (iv). Joule-seconds (iii) measures action or angular momentum, not work.
Match the three distinct mechanical work signs in Column A with their boundary states in Column B:
| Column A | Column B |
|---|---|
| (1) Positive work done | (A) Applied force vector aligns in the same direction as displacement |
| (2) Negative work done | (B) Applied force vector acts directly opposite to the displacement path |
| (3) Zero work done | (C) No displacement occurs, or force is perpendicular to motion |
| (4) One Joule work | (D) Formed by a force of exactly 1 Newton acting across 1 metre |
✅ Correct Answer
Concept Explanation
The alignment constraints that establish work sign profiles map out across this list:
- 1 – A (Positive work done): Takes place when the force pushes or pulls in the same direction as the motion, speeding the object up.
- 2 – B (Negative work done): Takes place when the force vector directly opposes the motion path (such as braking friction), slowing the object down.
- 3 – C (Zero work done): Occurs if the object remains static with zero displacement, or if the force vector forms a 90-degree angle to the motion.
- 4 – D (One Joule work): Defines the fundamental baseline work unit, generated by a force of 1 Newton moving an object across 1 metre.
Assertion (A): When an object detaches and falls freely toward the ground, its measured kinetic energy increases continuously.
Reason (R): The object's structural potential energy decreases with altitude loss, transforming directly into kinetic energy.
✅ Correct Answer
Concept Explanation
The energy transformation loops during a free fall path operate through these criteria:
- Velocity Acceleration: As a body drops closer to the ground, gravity pulls it down continuously, causing its speed to increase and its kinetic energy to rise.
- Conservation Rule: This mechanical gain is not generated from nothing. Because the object loses altitude, its potential energy drops, transforming directly into kinetic energy. Therefore, the reason perfectly justifies the assertion.
Which of the following situational examples serve as demonstrations of pure potential energy states? - (i) A tightly stretched rubber band
- (ii) A heavy stone raised high above the ground
- (iii) A racing car speeding down a linear track
- (iv) A tightly compressed mechanical spring coil
✅ Correct Answer
Concept Explanation
Evaluating different energy forms across everyday mechanical items shows:
- Stored Form Configurations: Potential energy is energy stored due to an object's position or internal physical deformation. A stretched rubber band (i) and a compressed spring (iv) store elastic potential energy, while a raised stone (ii) stores gravitational potential energy.
- Active Motion Form: A racing car traveling down a track (iii) is moving at high speed, meaning it holds kinetic energy rather than stored potential energy.
Match the electrical power metrics in Column A with their absolute standard values in Column B:
| Column A | Column B |
|---|---|
| (1) 1 Kilowatt (kW) | (A) A power threshold equivalent to exactly 1,000 Watts |
| (2) 1 Kilowatt-hour (kWh) | (B) A commercial energy block equivalent to 3.6 × 10⁶ Joules |
| (3) 1 Joule (J) | (C) A work metric equivalent to a Newton-metre (1 N m) |
| (4) 1 Watt (W) | (D) A power metric equivalent to one Joule per second (1 J/s) |
✅ Correct Answer
Concept Explanation
The units and scales utilized to track power and work translate as follows:
- 1 – A (1 Kilowatt): The prefix "kilo" represents a thousand units, meaning 1 kW equals a power scale of exactly 1,000 Watts.
- 2 – B (1 Kilowatt-hour): Measures the total cumulative electrical energy consumed by appliances over time, equivalent to a large block of 3.6 × 10⁶ Joules.
- 3 – C (1 Joule): Represents the base standard unit for mechanical work, equivalent to the force-distance product 1 Newton-metre.
- 4 – D (1 Watt): Represents the standard rate unit for power calculations, defining an energy expenditure rate of 1 Joule per second.
Assertion (A): The commercial utility metric unit known as 1 kilowatt-hour (kW h) is a standard unit of operational power.
Reason (R): Quantitatively, 1 kilowatt-hour represents a large energy bundle equivalent to exactly 3.6 × 10⁶ Joules.
✅ Correct Answer
Concept Explanation
Analyzing the commercial unit kilowatt-hour reveals the following physics principles:
- Metric Misalignment: The assertion statement is false because a kilowatt-hour (kWh) measures cumulative energy consumption, not power. Power indicates how fast energy is used, while kWh tracks the total quantity used over time.
- Joule Equivalence: The reason statement is perfectly true. Running a 1,000 Watt appliance for an hour (3,600 seconds) translates to an energy calculation of 1,000 J/s × 3,600 s = 3.6 × 10⁶ Joules.
The macro total called mechanical energy is standardly defined to include which distinct types of energy? - (i) Motion-based kinetic energy
- (ii) Configuration-based potential energy
- (iii) Dissipated thermal heat energy
- (iv) Radiation-based light energy
✅ Correct Answer
Concept Explanation
The scope of elements included under the mechanical energy label covers:
- Mechanical Group: By physical definition, total mechanical energy accounts strictly for the sum of kinetic energy (i) and potential energy (ii) present within a working body.
- Non-Mechanical Group: Dissipated thermal heat energy (iii) and radiation-based light energy (iv) belong to different thermodynamic or atomic spectrum categories and are excluded from mechanical calculations.
Match the specific energy-holding items in Column A with their primary physical energy categories in Column B:
| Column A | Column B |
|---|---|
| (1) A falling block | (A) Possesses expanding kinetic energy due to speed gain |
| (2) A stretched elastic band | (B) Possesses potential energy due to structural deformation |
| (3) A running track sprinter | (C) Possesses kinetic energy due to active linear velocity |
| (4) A raised heavy stone | (D) Possesses gravitational potential energy due to altitude position |
✅ Correct Answer
Concept Explanation
Analyzing the specific mechanical states of these items reveals their energy classes:
- 1 – A (A falling block): As it falls, its altitude drops while gravity accelerates its downward movement, causing its kinetic energy to expand due to speed gains.
- 2 – B (A stretched elastic band): Holds energy inside its altered shape, meaning it possesses elastic potential energy due to structural deformation.
- 3 – C (A running track sprinter): Actively travels across a horizontal surface, meaning the sprinter possesses kinetic energy due to active linear velocity.
- 4 – D (A raised heavy stone): Placed stationary at a high altitude, meaning it stores gravitational potential energy due to its position above the ground.
Under which of the following mechanical boundary conditions will the total work performed on a body drop to exactly zero? - (i) The net displacement of the object is zero
- (ii) The net applied external force magnitude is zero
- (iii) The force vector acts perfectly perpendicular to the displacement path
- (iv) The object remains stationary inside an observer frame
✅ Correct Answer
Concept Explanation
The mechanical limitations that force work values to drop to zero are evaluated as follows:
- Zero Multiplier Cases: Based on the definition Work = Force × Displacement × cos(θ), work values evaluate to zero if displacement is zero (i), or if no external force magnitude is applied (ii).
- Perpendicular Restrictions: If the force vector is perpendicular to the displacement (iii), the angle θ is 90 degrees. Because cos(90°) equals zero, the net work becomes zero. This satisfies option B. A stationary object (iv) behaves simply as a case of zero displacement.
Match the metrics in Column A with their matching units of measurement in Column B:
| Column A | Column B |
|---|---|
| (1) Standard Work | (A) Quantified internationally via Joules |
| (2) Standard Power Output | (B) Quantified internationally via Watts |
| (3) Commercial Utility Energy | (C) Quantified internationally via Kilowatt-hours (kWh) |
| (4) Energy Transformation | (D) The conversion of energy from one form to another |
✅ Correct Answer
Concept Explanation
This matching layout maps foundational physics parameters to their standard tracking definitions and units:
- 1 – A (Standard Work): When a force displaces an object, work is performed. In the International System of Units, work maps directly to standard metric Joules.
- 2 – B (Standard Power Output): Power tracks the active rate at which work is executed. This time-efficiency calculation resolves directly to Watt outputs.
- 3 – C (Commercial Utility Energy): Utility companies track heavy institutional consumption over long cycles. Kilowatt-hours are used to register these massive consumer electrical quantities.
- 4 – D (Energy Transformation): By the laws of thermodynamics, energy cannot simply vanish. Transformation tracks energy moving from one physical state or form into another.
The performance metric called operational power depends on which of the following variables? - (i) The total volume of work performed
- (ii) The time duration required to complete the work
- (iii) The size of the mass properties alone
- (iv) The net rate of energy transfer within a system
✅ Correct Answer
Concept Explanation
The parameters governing operational power outputs map out as follows:
- Work and Time dependency: Power calculates the exact time efficiency of work execution via the formula Power = Work / Time. This makes it heavily reliant on total work (i) and time elapsed (ii).
- Energy Transfer rate: Because work represents energy in transit, dividing it by time explicitly maps the net rate of energy transfer within a system (iv).
- Mass independence: The static intrinsic mass of an object (iii) does not possess an independent time variable and does not factor into power equations directly.
Match the physical definitions in Column A with their laws and principles in Column B:
| Column A | Column B |
|---|---|
| (1) Conservation law | (A) Principle stating energy cannot be created or destroyed |
| (2) Mechanical energy total | (B) The combined sum calculation of kinetic and potential energy |
| (3) Power measurement | (C) The time rate computation tracking work performed per second |
| (4) Energy property | (D) The absolute baseline capacity of a system to perform work |
✅ Correct Answer
Concept Explanation
This module breaks down how individual physical definitions track major energetic parameters:
- 1 – A (Conservation law): The overarching conservation principle dictates that the total net sum of energy remains invariant over time; it can neither be created from nothing nor destroyed.
- 2 – B (Mechanical energy total): Mechanical expressions evaluate structural potential and localized movement fields. It represents the combined sum calculation of kinetic and potential energy.
- 3 – C (Power measurement): Power registers the time derivative of energy utilization, defining a rate computation tracking work performed per second.
- 4 – D (Energy property): Energy stands as the foundational mechanical metric mapping an object's complete capacity to execute work.
During an ideal free fall event through a vacuum, which of the following mechanical state changes occur? - (i) The stored potential energy decreases as height is lost
- (ii) The active kinetic energy increases as speed is gained
- (iii) The total mechanical energy stays perfectly constant
- (iv) The total mechanical energy drops down to zero instantly
✅ Correct Answer
Concept Explanation
The energy conversion loop during a vacuum free fall transitions through these specific dynamics:
- Potential Energy Reduction: As the object travels downward, its relative height drops. Because potential energy relies directly on height, it decreases as altitude is lost (i).
- Kinetic Energy Expansion: Gravity constantly accelerates the object during its fall, generating a velocity increase. This gain in speed causes active kinetic energy to rise continuously (ii).
- Mechanical Conservation: Because there are no resistive air molecules inside a vacuum to dissipate energy as heat, the lost potential energy converts perfectly into kinetic energy. The total mechanical energy sum stays constant throughout (iii).
Match the mechanical equations in Column A with their physical parameters in Column B:
| Column A | Column B |
|---|---|
| (1) Weight force equation mg | (A) Computes the gravitational downward weight of a mass |
| (2) Energy formula mgh | (B) Computes stored gravitational potential energy |
| (3) Energy formula ½ mv² | (C) Computes the active motion-based kinetic energy |
| (4) Ratio formula W / t | (D) Computes the operational power as work divided by time |
✅ Correct Answer
Concept Explanation
This equation loop matches classical kinematic expressions to their concrete mechanical purposes:
- 1 – A (Weight force equation mg): Multiplying a body's structural mass by local gravitational acceleration values calculates the total downward gravitational weight of a mass.
- 2 – B (Energy formula mgh): Incorporating vertical height profiles into force calculations maps out the total accumulated and stored gravitational potential energy.
- 3 – C (Energy formula ½ mv²): Squaring an object's instantaneous velocity coordinates and factoring mass calculates active motion-based kinetic energy.
- 4 – D (Ratio formula W / t): Dividing the total work executed by the duration of time elapsed computes the precise operational power output.
The commercial unit used by utility companies to measure household electrical energy consumption is: - (i) One standard electrical unit
- (ii) The commercial expression Kilowatt-hour (kWh)
- (iii) The raw value 3.6 × 10⁶ Joules
- (iv) The basic rate metric of 1 Watt
✅ Correct Answer
Concept Explanation
Commercial utility tracking parameters map out under these guidelines:
- Utility Unit Notation: In everyday consumer power statements, utility companies use the shortened term "1 unit" of electricity (i) to match a consumption baseline of exactly 1 Kilowatt-hour (ii).
- Joule Equivalence: A Kilowatt-hour represents running a 1,000 Watt machine over an hour. This massive aggregate energy block calculates down to a raw value of 3,600,000 Joules, or 3.6 × 10⁶ Joules (iii).
- Power vs Energy: A singular Watt (iv) is a pure rate value measuring power output per second, making it an incorrect metric for tracking cumulative stored or consumed energy over long intervals.
Match the metrics in Column A with their conversion targets in Column B:
| Column A | Column B |
|---|---|
| (1) 1 Unit of electricity | (A) Equivalent to exactly 1 Kilowatt-hour (kWh) |
| (2) 1,000 W power rate | (B) Equivalent to exactly 1 Kilowatt (kW) |
| (3) 1 Joule per second | (C) Equivalent to exactly 1 Watt (W) |
| (4) Stored Energy capacity | (D) Defines the overall capacity of a system to execute work |
✅ Correct Answer
Concept Explanation
This matching layout connects different power, work, and energy metrics with their respective standard conversion definitions:
- 1 – A (1 Unit of electricity): Commercial electric utility bills measure household consumption in "units," where 1 unit is exactly equivalent to 1 Kilowatt-hour (kWh) of electrical energy expended.
- 2 – B (1,000 W power rate): The prefix "kilo" mathematically stands for a multiplier of 1,000. Because of this prefix notation, a power value of 1,000 Watts expands exactly to 1 Kilowatt (kW).
- 3 – C (1 Joule per second): Power acts as the time derivative tracking energy consumption rate. A power transformation rating of 1 Watt is defined as executing exactly 1 Joule of work per second.
- 4 – D (Stored Energy capacity): Quantitatively, the physical attribute of energy represents the baseline mechanical capability, readiness, or latent capacity of a system to perform work.
When a heavy object is lifted vertically upward by an outside operator, which of the following mechanical events occur? - (i) Work is performed against the gravitational field
- (ii) The gravitational potential energy of the object increases
- (iii) The kinetic energy increases continuously during the lift
- (iv) Applied work energy is transferred directly to the object
✅ Correct Answer
Concept Explanation
Lifting an object requires applying an upward force that counteracts gravity (i), storing that input energy inside the object as gravitational potential energy (ii, iv). This satisfies option B. If the object is lifted at a steady, constant speed, its kinetic energy (iii) remains unchanged.
Match the distinct physical actions in Column A with their energy behaviors in Column B:
| Column A | Column B |
|---|---|
| (1) A falling object | (A) Active kinetic energy expands due to continuous speed gains |
| (2) Satellite orbit | (B) Gravity performs zero net mechanical work on the path loop |
| (3) Stationary high brick | (C) Holds stored potential energy due to its position |
| (4) High speed bullet | (D) Holds massive kinetic energy due to extreme velocity |
✅ Correct Answer
Concept Explanation
This matching layout connects different real-world scenarios with their kinetic and potential energy relationships:
- 1 – A (A falling object): As an object drops lower, its height decreases while gravity accelerates it downward. Its stored potential energy converts into active kinetic energy, causing it to gain speed continuously.
- 2 – B (Satellite orbit): The force of gravity points radially inward toward the center of the Earth, which is perfectly perpendicular (at 90 degrees) to the tangential direction of its motion. Because no component of force acts along the path of displacement, gravity performs zero net mechanical work on it.
- 3 – C (Stationary high brick): The brick stays completely at rest, meaning its velocity is zero, so it carries no active motion energy. However, because it has been raised to an elevated altitude against gravity, it holds stored potential energy due to its position.
- 4 – D (High speed bullet): A bullet travels at an extreme velocity after being fired. Because kinetic energy increases exponentially with the square of velocity, it possesses a massive amount of active kinetic energy.
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SEBA Class 9 Science Chapter 11 Work and Energy MCQs – Important Objective Questions
A clear understanding of Work and Energy is essential for mastering core concepts in Physics and their real-life applications. Practicing well-structured MCQs based on the latest SEBA (ASSEB) syllabus helps students strengthen both conceptual understanding and numerical problem-solving skills.
These SEBA Class 9 Science Chapter 11 MCQs cover key topics such as work done by a force, kinetic energy, potential energy, law of conservation of energy, and calculation of power. Since this chapter combines theoretical concepts with numerical applications, consistent practice is important for improving accuracy and building confidence.
By solving these important objective questions for Class 9 Science, students can improve their ability to apply formulas correctly, solve numerical problems efficiently, and understand how energy transformations occur in different situations. It also helps in avoiding common mistakes related to units, formulas, and conceptual clarity.
Regular MCQ practice enhances speed, precision, and confidence. Students become more comfortable with exam patterns, manage time effectively, and can revise the entire chapter quickly before exams.
To perform well in school assessments and board-level examinations, students should include these MCQs in their daily study routine. With consistent practice and a clear understanding of concepts, scoring high in this chapter becomes much more achievable and less stressful.
FAQs – SEBA Class 9 Science Chapter 11 Work and Energy MCQs
1. How many MCQs come from Work and Energy in SEBA Class 9 exam?
About 4–5 MCQs are expected, as 45 MCQs come overall. Focus on formulas and definitions—they are frequently asked in exams.
2. What are the most important MCQs for SEBA Class 9 Work and Energy?
Questions on kinetic energy, potential energy, and work formula are most important. Practice repeated exam questions from Assam Eduverse for better accuracy.
3. Is Chapter 11 Work and Energy difficult for Class 9 SEBA students?
No, it’s easy if you understand formulas and concepts. Practice numericals and MCQs daily to avoid confusion during exams.
4. Where can I download SEBA Class 9 Work and Energy MCQs with answers PDF?
You can find chapter-wise MCQ PDFs on educational sites like Assam Eduverse. Always revise from solved MCQs before exams.
5. How to prepare Work and Energy MCQs for SEBA exams quickly?
Start with formulas, then solve previous year MCQs. Quick revision of key definitions helps you answer MCQs faster in exams.
6. What topics are most asked in Work and Energy MCQs SEBA Class 9?
Kinetic energy, potential energy, work done, and law of conservation of energy are frequently asked. Focus on formulas and basic concept clarity.
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