CBSE Class 9 Science Chapter 04 Describing Motion Around Us MCQs Set 02

Multiple Choice Questions (MCQs) for Class 9 Science: Chapter 04 Describing Motion Around Us

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.

Practice Chapter 04 Describing Motion Around Us MCQs for Class 9 Science

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Question: Before we can say whether an object is moving or staying still, the chapter says we must fix a certain point in space against which its position is judged. What is this point called?
A. Reference point
B. Origin marker used only for graphs
C. Displacement point
D. Tangent point
Show Answer & Explanation

Answer: (A) Reference point

Explanation:
Position is always described relative to a chosen fixed reference point, and an object counts as 'in motion' only if its position with respect to this point keeps changing over time.

Question: Average velocity is described as the 'average rate of change of position with respect to time.' What does the phrase 'rate of change' mean here?
A. How quickly one quantity changes compared to a change in another quantity, such as position changing with time
B. The total value a quantity reaches at one particular instant
C. The direction an object is facing at a given moment
D. The maximum speed reached at any point of the journey
Show Answer & Explanation

Answer: (A) How quickly one quantity changes compared to a change in another quantity, such as position changing with time

Explanation:
A rate of change is simply a ratio — here, the change in position divided by the change in time — which is exactly how average velocity is calculated.

Question: The chapter's running-track example has the athlete starting at O and reaching point A, 100 m away. Suppose she then runs all the way back from A to O. At the moment she returns to O, what are her displacement and total distance travelled?
A. Displacement 0 m; total distance 200 m
B. Displacement 200 m; total distance 200 m
C. Displacement 100 m; total distance 100 m
D. Displacement 0 m; total distance 100 m
Show Answer & Explanation

Answer: (A) Displacement 0 m; total distance 200 m

Explanation:
Since she ends up exactly where she started, her net change in position is zero, but she has actually covered 100 m out and 100 m back, adding up to 200 m of total distance.

Question: Put the athlete's positions in the correct time order, based on the timings given in the chapter: (P) reaches A at t = 10 s, (Q) starts at O at t = 0 s, (R) returns to B at t = 16 s, (S) reaches B at t = 4 s.
A. Q, S, P, R
B. Q, P, S, R
C. S, Q, P, R
D. Q, S, R, P
Show Answer & Explanation

Answer: (A) Q, S, P, R

Explanation:
The athlete begins at O, first reaches B, continues on to A, and finally comes back to B — matching the sequence Q, S, P, R.

Question: Looking at the ball-throw activity in the chapter, what general relationship holds between an object's total distance travelled and the magnitude of its displacement?
A. The magnitude of displacement is always less than or equal to the total distance travelled
B. The magnitude of displacement is always greater than the total distance travelled
C. They are always exactly equal, no matter the path taken
D. There is no relationship between the two quantities
Show Answer & Explanation

Answer: (A) The magnitude of displacement is always less than or equal to the total distance travelled

Explanation:
Displacement only accounts for the straight-line change between start and end points, while distance adds up every bit of the path covered, so displacement can never exceed distance — the two become equal only when the object never turns back.

Question: Why does the chapter suggest that scientists first examine motion in simplified, idealised forms like linear or circular motion before tackling something as complex as a butterfly's flight?
A. Simplified models reveal underlying patterns that are harder to spot in complicated, real-world motion
B. Complicated motions can never be measured accurately by any method
C. Only linear and circular motions actually occur in nature
D. Idealised models remove the need for any measurement or mathematics
Show Answer & Explanation

Answer: (A) Simplified models reveal underlying patterns that are harder to spot in complicated, real-world motion

Explanation:
Breaking a messy, real phenomenon down into clean, idealised cases makes it possible to first understand the basic rules before applying them to trickier situations.

Question: The three kinematic equations connecting displacement, velocity, time and acceleration hold true only under which condition?
A. The acceleration of the object stays constant throughout the motion
B. The object must be travelling along a circular path
C. The velocity of the object is always zero
D. Distance travelled and displacement must be unequal
Show Answer & Explanation

Answer: (A) The acceleration of the object stays constant throughout the motion

Explanation:
These equations were derived assuming acceleration doesn't change during the interval considered; the chapter explicitly notes they no longer apply once acceleration varies.

Question: In the 'Ready to Go Beyond' box, what is meant by the term 'instantaneous velocity'?
A. The value that average velocity approaches when the time interval around an instant is shrunk to an extremely small duration
B. The velocity an object has only at the very start of its journey
C. The exact reading shown by a speedometer at every moment
D. The average of the highest and lowest velocities recorded during a trip
Show Answer & Explanation

Answer: (A) The value that average velocity approaches when the time interval around an instant is shrunk to an extremely small duration

Explanation:
As the time interval used to compute average velocity is made smaller and smaller around a given moment, the result settles on a fixed value — this limiting value is called instantaneous velocity.

Question: In Example 4.3, while the driver presses the accelerator and the bus's velocity rises from 36 km/h to 54 km/h, in which direction does the resulting average acceleration act?
A. In the same direction as the bus's velocity
B. Opposite to the bus's velocity
C. Perpendicular to the bus's velocity
D. Acceleration has no direction here since it is treated as a scalar
Show Answer & Explanation

Answer: (A) In the same direction as the bus's velocity

Explanation:
Whenever the magnitude of velocity is increasing, the chapter states that acceleration points along the same direction as the velocity itself — unlike braking, where it opposes it.

Question: Distance travelled and displacement are always expressed using the same SI unit. Which unit is this?
A. Metre
B. Metre per second
C. Metre per second squared
D. Second
Show Answer & Explanation

Answer: (A) Metre

Explanation:
Both quantities describe a length, so their unit is the metre — velocity adds a 'per second' and acceleration a 'per second squared', but distance and displacement themselves are simply metres.

Question: Why does the chapter bring up the ancient Aryabhatiya and Ganitakaumudi texts while introducing average speed?
A. To highlight that the idea of speed as distance divided by time has a long history rooted in ancient Indian scholarship
B. To prove that motor vehicles existed in ancient India
C. To trace the origin of today's SI unit system
D. To connect circular motion with ancient astronomy calculations
Show Answer & Explanation

Answer: (A) To highlight that the idea of speed as distance divided by time has a long history rooted in ancient Indian scholarship

Explanation:
The box titled 'India's Scientific Contributions' is meant to show that this basic idea about speed was already well understood in Indian mathematical works centuries before modern physics formalised it.

Question: What is the main purpose of the vehicle-to-vehicle (V2V) communication technology mentioned toward the end of the chapter?
A. It lets vehicles exchange signals so drivers can be warned of possible collisions
B. It automatically speeds vehicles up once they enter a highway
C. It calculates the precise distance a vehicle has travelled
D. It removes the need for drivers to maintain a safe following distance
Show Answer & Explanation

Answer: (A) It lets vehicles exchange signals so drivers can be warned of possible collisions

Explanation:
This system is presented as a safety aid, tied directly to the idea of maintaining a safe distance behind another vehicle in case it brakes suddenly.

Question: For an object completing one full revolution around a circular path of radius R in time T, which expression gives its average speed?
A. 2πR / T
B. πR² / T
C. R / T
D. 2R / T
Show Answer & Explanation

Answer: (A) 2πR / T

Explanation:
One revolution covers a distance equal to the circle's circumference, 2πR, so dividing this by the time taken, T, gives the average speed for that revolution.

Question: In Example 4.7, the position-time graph for object B rises more steeply than the one for object A. What does this steeper slope tell us?
A. Object B has a higher velocity than object A
B. Object B has travelled a shorter distance than object A
C. Object B is stationary while object A is moving
D. Objects A and B have identical velocities
Show Answer & Explanation

Answer: (A) Object B has a higher velocity than object A

Explanation:
Slope on a position-time graph represents velocity, so a steeper line for B means it covers more distance in the same time — its velocity is greater than A's.

Question: The 'Bridging Science and Society' discussion lists several things that affect how far a vehicle travels once brakes are applied. Which of these is NOT one of the factors mentioned?
A. The colour of the vehicle
B. The velocity of the vehicle when braking begins
C. The condition of the road surface
D. The driver's reaction time
Show Answer & Explanation

Answer: (A) The colour of the vehicle

Explanation:
• The chapter names velocity at braking, road surface condition, the vehicle's braking capacity and the driver's reaction time as the real factors
• A vehicle's colour plays no role in the physics of stopping distance
• So option (a) is the odd one out

Question: On the number line used to mark the athlete's position in the chapter, which direction convention is followed relative to the origin O?
A. Positions to the right of O are negative and to the left are positive
B. Positions to the right of O are positive and to the left are negative
C. Both directions are treated as positive
D. Direction is never assigned on this line
Show Answer & Explanation

Answer: (B) Positions to the right of O are positive and to the left are negative

Explanation:
The chapter fixes a simple rule for the straight-line diagram: rightward positions from the reference point O carry a plus sign, while leftward ones carry a minus sign, letting direction be shown without drawing arrows every time.

Question: The chapter draws a distinction between an 'instant of time' and a 'time interval'. What is this difference?
A. An instant is a single clock reading, whereas an interval is the duration between two such readings
B. An instant lasts longer than a time interval
C. A time interval applies only to circular motion
D. An instant of time actually refers to displacement, not time
Show Answer & Explanation

Answer: (A) An instant is a single clock reading, whereas an interval is the duration between two such readings

Explanation:
Think of glancing at a clock once versus timing how long something takes between two glances — the first is an instant, the second a time interval.

Question: A toy car starts from rest and moves with uniform acceleration, covering 40 m in 4 seconds. Using the displacement equation for constant acceleration, what is its acceleration?
A. 5 m s-2
B. 10 m s-2
C. 2.5 m s-2
D. 20 m s-2
Show Answer & Explanation

Answer: (A) 5 m s-2

Explanation:
• Use s = ut + ½at2, with u = 0 and t = 4 s
• This gives 40 = ½ × a × 16
• Solving, a = 40/8 = 5 m s-2

Question: Among the physical quantities discussed in this chapter, which one qualifies as a vector because it needs both a numerical value and a direction to be fully described?
A. Average speed
B. Total distance travelled
C. Displacement
D. Time interval
Show Answer & Explanation

Answer: (C) Displacement

Explanation:
Distance and speed are scalars — a number is enough to describe them. Displacement, however, is incomplete unless you also state the direction in which the position changed, making it a vector quantity.

Question: Why does this chapter bother introducing displacement when distance travelled is already known to us?
A. To replace distance entirely because distance is considered inaccurate
B. To give a quantity that captures both how far and in what net direction an object has shifted
C. To help calculate the reference point of the motion
D. To measure the speed of an object more precisely
Show Answer & Explanation

Answer: (B) To give a quantity that captures both how far and in what net direction an object has shifted

Explanation:
Distance alone cannot tell whether someone ended up net closer, farther, or back where they started. Displacement fills that gap by combining a numerical value with a direction from the starting position to the final one.

Question: Based on the graph-plotting activity described in the chapter, which sequence correctly reflects the order of steps used to build a position-time graph from a data table?
A. Choose scale, draw axes, plot points, join points
B. Draw and label axes, choose a suitable scale, plot points, join the points
C. Plot points, draw axes, choose scale, join points
D. Draw axes, plot points, choose scale, join points
Show Answer & Explanation

Answer: (B) Draw and label axes, choose a suitable scale, plot points, join the points

Explanation:
The activity first sets up the X and Y axes with the origin, then fixes a scale for each axis, then places the individual points from the table, and only at the end connects them to reveal the shape of the graph.

Question: To find the displacement between 10 s and 20 s from a velocity-time graph of an object with constant acceleration, the chapter splits the shaded region under the line into two simpler shapes and adds their areas. What are these two shapes?
A. A rectangle and a triangle
B. Two triangles
C. A rectangle and a circle
D. A trapezium and a square
Show Answer & Explanation

Answer: (A) A rectangle and a triangle

Explanation:
• The lower portion of the shaded region forms a rectangle, representing displacement at the starting constant velocity
• The upper portion forms a triangle, capturing the extra displacement caused by the increasing velocity
• Adding rectangle area and triangle area together gives the total displacement, worked out as 75 m in the chapter's example

Question: A car winding its way up a mountain road, mentioned in one of the chapter's 'Ready to Go Beyond' boxes, is offered as an example of which category of motion?
A. Linear motion
B. Uniform circular motion
C. Motion in three dimensions
D. Motion in one dimension
Show Answer & Explanation

Answer: (C) Motion in three dimensions

Explanation:
Since the road climbs and curves through space rather than staying confined to a flat plane or a straight path, this situation is used to introduce motion in three dimensions, a topic left for higher grades.

Question: When comparing athletes running along tracks of different shapes, the chapter notes how often direction changes occur. How many direction changes happen while completing one round of the hexagonal track?
A. Four
B. Six
C. Infinite
D. Zero
Show Answer & Explanation

Answer: (B) Six

Explanation:
A hexagon has six straight sides meeting at six corners, so the runner must turn six times to complete one full loop — more often than on a rectangular track but far less often than on a circular one.

Question: Beyond describing motion in words, what additional tools does the chapter say will be used to describe motion?
A. Only diagrams and sketches
B. Numbers, equations and graphs
C. Spoken narration alone
D. Historical records only
Show Answer & Explanation

Answer: (B) Numbers, equations and graphs

Explanation:
The introduction promises a fuller toolkit for describing motion — going past plain description to include numerical values, mathematical equations, and graphical representations.

Chapter 04 Describing Motion Around Us Objective Questions & Solutions for Class 9 Science

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FAQs

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