CBSE Class 9 Science Chapter 04 Describing Motion Around Us MCQs Set 03

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Review structured MCQ sets for Class 9 Science Chapter 04 Describing Motion Around Us. Built according to official CBSE guidelines, these downloadable questions support daily revision and core concept reinforcement.

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Question: In Example 4.2, Sarang swims one length of a 25 m pool and back within 50 seconds. What is his average speed for this interval?
A. 0.5 m/s
B. 1 m/s
C. 2 m/s
D. 0 m/s
Show Answer & Explanation

Answer: (B) 1 m/s

Explanation:
He covers a total distance of 50 m (25 m there and 25 m back) in 50 s, so dividing distance by time gives 1 m/s, even though his displacement and hence average velocity is zero.

Question: According to the chapter, when is an object considered to be at rest?
A. When its position relative to the reference point remains unchanged over time
B. When its speed drops to zero for just a moment during motion
C. When its acceleration becomes zero
D. When it completes one full revolution and returns to its starting point
Show Answer & Explanation

Answer: (A) When its position relative to the reference point remains unchanged over time

Explanation:
Rest and motion are both defined purely with respect to a fixed reference point. If the position of an object stays the same as time passes, it is at rest; if the position keeps changing, it is in motion.

Question: On a graph describing motion, what does the 'slope' of a straight line actually represent?
A. The steepness of the line, showing the rate of change of the Y-axis quantity with respect to the X-axis quantity
B. The total area enclosed between the line and one of the axes
C. The exact position of the object at time zero
D. The physical distance between the two axes on the paper
Show Answer & Explanation

Answer: (A) The steepness of the line, showing the rate of change of the Y-axis quantity with respect to the X-axis quantity

Explanation:
• Slope is simply a measure of how steep a line is.
• On a position-time graph, this steepness works out to velocity.
• On a velocity-time graph, the same idea gives acceleration.
• In short, slope always tells you a rate of change.

Question: When a car moving in a straight line is slowing down, in which direction does its average acceleration point?
A. Opposite to the direction of its velocity
B. Same as the direction of its velocity
C. Perpendicular to its direction of motion
D. It has no fixed direction while slowing down
Show Answer & Explanation

Answer: (A) Opposite to the direction of its velocity

Explanation:
Since the magnitude of velocity is shrinking, the acceleration must act against the motion to pull it down, which is why deceleration comes out with a negative sign in calculations like braking examples.

Question: Why does the area enclosed between a velocity-time graph and the time axis work out to be the object's displacement?
A. Because that area is essentially velocity multiplied by the time interval, which by definition equals displacement
B. Because area under any graph automatically represents acceleration
C. Because the shaded region always shows total distance regardless of direction of travel
D. Because the enclosed area reflects how steep the line is
Show Answer & Explanation

Answer: (A) Because that area is essentially velocity multiplied by the time interval, which by definition equals displacement

Explanation:
Displacement is defined as velocity times time interval, and geometrically that product is exactly what a rectangle or trapezium's area under the velocity-time line represents.

Question: In the falling-object example where speed increases every second as it drops, what did calculating the average acceleration separately for each one-second interval reveal?
A. The acceleration stayed the same, close to 9.8 m/s², in every interval
B. The acceleration kept increasing with every passing second
C. The acceleration steadily decreased as the fall continued
D. The acceleration was zero throughout the fall
Show Answer & Explanation

Answer: (A) The acceleration stayed the same, close to 9.8 m/s², in every interval

Explanation:
Working out the change in velocity divided by the time for each second-long interval gives 9.8 m/s² every single time, showing the fall happens under constant acceleration, later identified as acceleration due to gravity.

Question: What benefit of using graphs to represent motion is highlighted in this chapter?
A. They offer a visual way to compare motions, compute quantities, and distinguish uniform from non-uniform motion
B. They completely remove the need to ever measure position or velocity
C. They are useful only for describing circular motion
D. They trace out the exact route or road that the object physically travelled
Show Answer & Explanation

Answer: (A) They offer a visual way to compare motions, compute quantities, and distinguish uniform from non-uniform motion

Explanation:
The chapter even cautions that a graph is not a route map — it doesn't show the actual path taken, only how a quantity like position changes with time, which is precisely what makes it useful for comparison and calculation.

Question: Why does the chapter bring up the jolt someone feels when a vehicle suddenly starts moving or comes to a stop?
A. To give a familiar, everyday feeling for what a change in velocity, i.e., acceleration, is like
B. To demonstrate the mechanical working of brake pads
C. To explain uniform circular motion
D. To introduce the idea of choosing a reference point
Show Answer & Explanation

Answer: (A) To give a familiar, everyday feeling for what a change in velocity, i.e., acceleration, is like

Explanation:
That jolt is something almost everyone has experienced, so it works as an intuitive entry point before the formal definition of average acceleration is introduced.

Question: In the braking-car example, stopping distance was calculated using v² = u² + 2as. If the initial speed of the car is doubled while the deceleration caused by the brakes stays the same, what happens to the stopping distance?
A. It becomes four times as large
B. It becomes twice as large
C. It stays exactly the same
D. It reduces to half its original value
Show Answer & Explanation

Answer: (A) It becomes four times as large

Explanation:
Since s works out proportional to u² when v and a are fixed, doubling the initial speed multiplies the required stopping distance by four rather than just doubling it.

Question: A scooter starts from rest and moves with a constant acceleration of 2 m/s². Using s = ut + (1/2)at², how far does it travel in the first 5 seconds?
A. 25 m
B. 10 m
C. 50 m
D. 5 m
Show Answer & Explanation

Answer: (A) 25 m

Explanation:
With u equal to zero, the equation simplifies to half of acceleration times time squared, which gives 0.5 × 2 × 25 = 25 m.

Question: What SI unit is used for average velocity, as mentioned in the chapter?
A. Metre per second (m/s)
B. Metre per second squared (m/s²)
C. Kilometre per hour only
D. Metre
Show Answer & Explanation

Answer: (A) Metre per second (m/s)

Explanation:
Average velocity and average speed share the same SI unit, metre per second, though velocity additionally carries a direction while speed does not.

Question: In the example comparing an athlete running around tracks with more and more sides, what happens as the number of sides is increased without limit?
A. The track approaches a circle, and the athlete's direction of motion keeps changing continuously
B. The track flattens into a straight line, so direction changes stop entirely
C. The track turns oval-shaped with only two direction changes left
D. The number of direction changes drops toward zero
Show Answer & Explanation

Answer: (A) The track approaches a circle, and the athlete's direction of motion keeps changing continuously

Explanation:
As sides multiply and shrink, the polygon smooths into a circle, and instead of a few sharp turns, the direction of velocity now changes at every single point along the path — which is exactly how the chapter builds up to uniform circular motion.

Question: As used in the discussion of circular motion, what is meant by a 'tangent' to a circle?
A. A straight line that touches the circle at exactly one point, along which the velocity acts at that instant
B. A line passing straight through the centre from one edge of the circle to the other
C. The curved boundary of the circle itself
D. Any line joining two points lying on the circle's edge
Show Answer & Explanation

Answer: (A) A straight line that touches the circle at exactly one point, along which the velocity acts at that instant

Explanation:
The chapter uses this geometric idea to explain that the velocity of an object in circular motion always points along the tangent at its current position, not toward or away from the centre.

Question: Before diving into straight-line and circular motion in this chapter, the text reminds students of three idealised categories of motion studied in earlier grades. Which are they?
A. Linear, circular, and oscillatory
B. Linear, projectile, and rotational
C. Circular, elliptical, and spiral
D. Oscillatory, rotational, and projectile
Show Answer & Explanation

Answer: (A) Linear, circular, and oscillatory

Explanation:
The chapter opens by recalling that complex real motions are first simplified into linear, circular, and oscillatory forms, which is why the rest of the chapter focuses on straight-line and uniform circular motion.

Question: In Example 4.3, the bus's journey unfolds in several stages before it comes to rest. Arrange them in the order they actually occur.
A. Bus moves at 36 km/h -> accelerator pressed raising speed to 54 km/h -> bus travels at constant velocity -> brakes applied and bus stops
B. Brakes applied and bus stops -> bus moves at 36 km/h -> accelerator pressed -> constant velocity
C. Bus travels at constant velocity -> accelerator pressed -> bus moves at 36 km/h -> brakes applied
D. Accelerator pressed -> brakes applied -> bus moves at 36 km/h -> constant velocity
Show Answer & Explanation

Answer: (A) Bus moves at 36 km/h -> accelerator pressed raising speed to 54 km/h -> bus travels at constant velocity -> brakes applied and bus stops

Explanation:
• The bus starts at 36 km/h.
• The driver presses the accelerator, raising the speed to 54 km/h over 10 s.
• It then cruises at this constant velocity for some time.
• Finally, seeing an obstacle, the driver brakes and the bus stops in 5 s.

Question: The chapter advises that once an origin and a positive direction are fixed for analysing a motion problem, they must not be changed midway. What is the main reason behind this instruction?
A. Changing them midway would give inconsistent or contradictory signs for displacement, velocity and acceleration in the same calculation
B. Graph paper physically cannot show more than one axis orientation
C. SI units become invalid if the origin shifts
D. The reference point must always coincide with ground level
Show Answer & Explanation

Answer: (A) Changing them midway would give inconsistent or contradictory signs for displacement, velocity and acceleration in the same calculation

Explanation:
Signs attached to displacement, velocity and acceleration only make sense relative to a chosen direction; switching conventions partway through a problem would make earlier and later signs incompatible with each other.

Question: According to Activity 4.2 in the chapter, car manufacturers typically quote the magnitude of a car's average acceleration using which benchmark?
A. The time taken to go from 0 km/h to 100 km/h
B. The distance covered in the first kilometre
C. The time taken to travel the first minute
D. The car's top speed reached in one hour
Show Answer & Explanation

Answer: (A) The time taken to go from 0 km/h to 100 km/h

Explanation:
This is a standard performance figure students are asked to look up and use to compute average acceleration for different cars.

Question: Which set of examples does the chapter use specifically to illustrate motion in a plane, as opposed to motion in three dimensions?
A. A vehicle overtaking another, the path of a kicked ball, and a satellite moving in a circular orbit
B. A car climbing a mountain road, a bird flying in the sky, and an aircraft moving through air
C. A vertically falling ball, a train on a straight track, and swimmers in a race
D. An athlete on a rectangular track, a merry-go-round, and a marble inside a ring
Show Answer & Explanation

Answer: (A) A vehicle overtaking another, the path of a kicked ball, and a satellite moving in a circular orbit

Explanation:
Motion in a plane is described as two-dimensional motion, and the chapter names overtaking vehicles, a kicked ball's trajectory, and a circling satellite as its examples; the mountain-road, bird, and aircraft examples are instead used later for three-dimensional motion.

Question: The chapter mentions that a vehicle's speedometer reading is nearly the same as which physical quantity at that instant?
A. The magnitude of the velocity
B. The average velocity over the entire trip
C. The total distance travelled so far
D. The direction of the acceleration
Show Answer & Explanation

Answer: (A) The magnitude of the velocity

Explanation:
A note in the chapter clarifies that the speedometer shows something close to the instantaneous speed, while the direction the tyres point gives the direction of velocity — the speedometer alone says nothing about direction.

Question: Which statement correctly captures the point the chapter makes about the relationship between how fast an object moves and its acceleration?
A. An object can be travelling very fast yet have zero acceleration, since acceleration depends on how quickly velocity changes, not on its size
B. A fast-moving object must always have a large acceleration
C. Acceleration is always directly proportional to speed
D. Zero acceleration is only possible when an object is not moving at all
Show Answer & Explanation

Answer: (A) An object can be travelling very fast yet have zero acceleration, since acceleration depends on how quickly velocity changes, not on its size

Explanation:
The chapter gives the example of a bus cruising at high, unchanging velocity on a straight highway — despite its high speed, its acceleration is zero because the velocity itself is not changing.

Question: A cyclist riding in a straight line uniformly speeds up from 10 m/s to 25 m/s over 5 seconds. What is her average acceleration during this interval?
A. 3 m s-2
B. 5 m s-2
C. 15 m s-2
D. 2 m s-2
Show Answer & Explanation

Answer: (A) 3 m s-2

Explanation:
Average acceleration equals change in velocity divided by time taken: (25 m/s - 10 m/s) / 5 s = 15/5 = 3 m s-2.

Question: A skateboarder starts from rest and accelerates uniformly at 2 m/s² along a straight path. Using the displacement equation for constant acceleration, how far does she travel in the first 4 seconds?
A. 16 m
B. 8 m
C. 32 m
D. 4 m
Show Answer & Explanation

Answer: (A) 16 m

Explanation:
Since she starts from rest, u = 0, so s = ut + (1/2)at² reduces to s = (1/2)(2)(4)² = (1/2)(2)(16) = 16 m.

Question: The chapter first works through distance travelled and displacement using an athlete running on a track before introducing speed and velocity. Why does it likely follow this order?
A. Because speed and velocity are themselves defined in terms of distance and displacement, so those ideas must come first
B. Because velocity has nothing to do with displacement, making the order arbitrary
C. Because the athlete example is relevant only to circular motion
D. Because graphs cannot be drawn until velocity is introduced
Show Answer & Explanation

Answer: (A) Because speed and velocity are themselves defined in terms of distance and displacement, so those ideas must come first

Explanation:
Average speed is defined as distance divided by time, and average velocity as displacement divided by time — both formulas rely on the earlier concepts, so building position, distance and displacement first makes the later definitions easier to follow.

Question: The chapter states that displacement's direction points from the position at the first instant towards the position at the second instant. If an object moves from the 20 m mark to the 5 m mark on a number line where rightward is positive, what is its displacement?
A. 15 m in the negative direction
B. 15 m in the positive direction
C. 25 m, direction cannot be determined
D. 5 m in the positive direction
Show Answer & Explanation

Answer: (A) 15 m in the negative direction

Explanation:
Moving from 20 m to 5 m means the object ends up to the left of its starting point, so the magnitude of displacement is 15 m and, with rightward taken as positive, its direction is negative.

Question: How does the chapter distinguish 'motion in a plane' from 'motion in space'?
A. Motion in a plane is two-dimensional, like a kicked ball's path, while motion in space is three-dimensional, like a car climbing a mountain road
B. Motion in a plane always follows a circular path, while motion in space is always a straight line
C. Motion in a plane applies only to vehicles, motion in space applies only to birds
D. The two terms describe identical types of motion with no real difference
Show Answer & Explanation

Answer: (A) Motion in a plane is two-dimensional, like a kicked ball's path, while motion in space is three-dimensional, like a car climbing a mountain road

Explanation:
Two-dimensional examples such as a kicked ball's trajectory or a satellite's orbit are grouped as motion in a plane, whereas examples involving height change, like a car on a winding mountain road, a flying bird or an aircraft, are placed under three-dimensional motion in space.

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