Motion, Measurement & Time — Physics Questions with Answers
Start with the study notes on Motion, Measurement & Time (definitions, examples and a quick revision), then work through 60 practice questions, each with the correct answer and a clear explanation of why it is right. When you are ready, take this topic as an interactive quiz to test yourself.
7 easy · 34 medium · 19 hard · Part of Physics: Physics for Class 6-8 (NCERT-based) - 10 topics.
Topic overview
Motion, Measurement and Time – how far, how long, how fast
1. Why do we need standard units?
A unit is a fixed amount that we compare a quantity with. A standard unit means exactly the same amount to everyone, everywhere.
Long ago, people measured with parts of the body, such as the handspan, the footspan and the cubit (elbow to fingertip). These vary from person to person, so measurements did not agree.
Examples:
Two children measuring the same desk in handspans get different answers, because their hands are different sizes.
Cloth sold by the cubit would give a tall customer more cloth than a short one.
Remember: The SI unit of length is the metre (m), of mass the kilogram (kg) and of time the second (s).
2. Units of length
Bigger and smaller units of length are made from the metre:
10 millimetres (mm) = 1 centimetre (cm)
100 centimetres = 1 metre (m)
1,000 metres = 1 kilometre (km)
mm < cm < m < km
Examples:
The thickness of a coin is measured in millimetres.
The length of a pencil is measured in centimetres.
The distance between two cities is measured in kilometres.
2.5 km = 2.5 × 1,000 = 2,500 m, and 350 cm = 350 ÷ 100 = 3.5 m.
3. Measuring length correctly
Careful measuring avoids small mistakes:
Place the ruler along the object, with the zero mark at one end.
Keep your eye directly above the mark you are reading. Looking from the side causes parallax error.
Broken zero end? Start from a clear mark, such as 1 cm, and subtract it at the end.
Curved line? Lay a thread along it, mark the ends, then straighten the thread against the ruler.
Examples:
A pencil lies from the 1.0 cm mark to the 13.5 cm mark, so its length is 13.5 − 1.0 = 12.5 cm.
A flexible measuring tape is used for round things, such as a tree trunk or your waist.
4. What is motion?
An object is in motion when its position changes with time. If its position does not change, it is at rest.
Rest and motion are relative: they depend on what you compare the object with.
Example: A passenger sitting in a moving bus is at rest compared with the bus, but in motion compared with a tree by the road.
5. Types of motion
A. Rectilinear motion
Motion along a straight line.
Example: A car on a straight road, a soldier in a march-past, or a stone dropped from a height.
B. Circular motion
Motion along a circular path.
Example: A stone tied to a string and whirled round, or the tip of a clock's hand.
C. Rotational motion
Spinning about a fixed axis.
Example: A spinning top, or the Earth turning on its axis.
D. Periodic motion
Motion that repeats itself after equal intervals of time.
Example: A swing, a pendulum, the needle of a sewing machine, or your heartbeat.
E. Random motion
Motion with no fixed path or pattern.
Example: A flying insect, or a footballer changing direction.
Remember: One object can show more than one type of motion. A ceiling fan rotates, while the tip of each blade moves in a circle.
6. Speed
Speed is the distance an object covers in one unit of time.
Speed = Distance ÷ Time
Its SI unit is metres per second (m/s). Road speeds are usually given in kilometres per hour (km/h).
Examples:
A car travels 100 m in 20 s. Speed = 100 ÷ 20 = 5 m/s.
A cyclist covers 30 km in 2 hours. Speed = 30 ÷ 2 = 15 km/h.
Uniform and non-uniform motion
In uniform motion, an object covers equal distances in equal intervals of time, so its speed stays the same. In non-uniform motion, the speed keeps changing.
Examples:
Uniform: a train running steadily on a straight track.
Non-uniform: a bus in city traffic, speeding up and slowing down.
Average speed
For a whole journey, average speed = total distance ÷ total time.
Example: A train goes 120 km in 2 hours and then 180 km in 3 hours. Average speed = 300 km ÷ 5 h = 60 km/h.
Remember: In a vehicle, the speedometer shows the speed and the odometer shows the total distance travelled.
7. Measuring time
Time is measured using events that repeat at regular intervals.
A simple pendulum is a small metal ball (the bob) hung from a fixed point by a thread. One complete to-and-fro swing is one oscillation, and the time it takes is the time period.
Time period = Total time ÷ Number of oscillations
Examples:
A pendulum makes 20 oscillations in 40 seconds. Time period = 40 ÷ 20 = 2 s.
Every swing takes the same time, so pendulums were used to build accurate clocks.
Older timekeepers include the sundial (which uses the Sun's shadow), the water clock and the sand clock. Most modern watches use a vibrating quartz crystal.
Remember: For small swings, the time period depends on the length of the pendulum, not on the weight of the bob.
8. Distance–time graphs
A distance–time graph shows how far an object has travelled at each moment.
Straight sloping line: uniform speed.
Steeper line: higher speed.
Horizontal (flat) line: the object is at rest.
Curved line: the speed is changing.
9. Common misconceptions
Misconception
Correct understanding
A heavier bob makes a pendulum swing faster.
For small swings, only the length of the pendulum changes its time period.
Average speed is the average of the two speeds.
Average speed = total distance ÷ total time.
You can mix units in a speed problem.
Convert first: 600 m in 10 minutes is 600 m in 600 s, which is 1 m/s.
An object is simply moving or not moving.
Rest and motion depend on what you compare the object with.
The speedometer shows how far a car has gone.
The speedometer shows speed; the odometer shows distance.
10. Quick revision
Standard unit
A unit that is the same for everyone, everywhere.
SI units
Metre (length), kilogram (mass) and second (time).
Parallax error
A wrong reading caused by looking at a scale from an angle.
Motion
A change in position with time.
Periodic motion
Motion that repeats after equal intervals of time.
Speed
Distance ÷ time, measured in m/s or km/h.
Uniform motion
Equal distances covered in equal intervals of time.
Time period
The time taken for one complete oscillation.
11. Test your understanding
Why are body-based units like the handspan unreliable?
Show answer
Hands, feet and arms differ in size from person to person, so two people get different results.
Convert 350 cm into metres.
Show answer
350 ÷ 100 = 3.5 m.
Where should your eye be when you read a ruler?
Show answer
Directly above the mark being read, to avoid parallax error.
What type of motion does a swing show?
Show answer
Periodic (oscillatory) motion.
A boy walks 600 m in 10 minutes. What is his speed in m/s?
Show answer
10 minutes = 600 s, so speed = 600 ÷ 600 = 1 m/s.
What does a horizontal line on a distance–time graph show?
Show answer
The object is at rest: its distance is not changing.
A pendulum makes 20 oscillations in 40 s. What is its time period?
Show answer
40 ÷ 20 = 2 seconds.
Key takeaway: Measure with standard units and care, describe motion by its path, and find speed as distance ÷ time, always in matching units.
Notes written by Velnov for Class 6–8 students, following the topics of the NCERT science syllabus.
The metre (m) is the SI (International System) unit of length. The kilogram is for mass, the second for time, and the litre is a unit of volume.
SI stands for 'Systeme International' - the standard system of units.
SI unitsLength
Q3.easy
How many centimetres are there in 1 metre?
A 100
B 10
C 1000
D 1
Answer: A — 100
1 metre = 100 centimetres (cm). Also, 1 cm = 10 millimetres (mm), so 1 m = 1000 mm.
Unit conversioncm
Q4.easy
How many millimetres are there in 1 centimetre?
A 10
B 100
C 1000
D 1
Answer: A — 10
1 centimetre = 10 millimetres. The millimetre is the smallest common unit marked on an ordinary school scale.
mmcm
Q10.easy
What is 'motion'?
A A change in the position of an object with time
B The colour of an object
C The weight of an object
D The temperature of an object
Answer: A — A change in the position of an object with time
An object is said to be in motion if its position changes with time relative to its surroundings. If the position does not change, the object is at rest.
MotionRest
Q19.easy
Speed is defined as:
A The distance travelled in unit time
B The mass of an object
C The time taken only
D The distance only
Answer: A — The distance travelled in unit time
Speed = distance travelled / time taken. It tells us how fast an object moves. A higher speed means more distance is covered in the same time.
SpeedDistanceTime
Q20.easy
The SI unit of speed is:
A Metre per second (m/s)
B Kilometre (km)
C Second (s)
D Kilogram (kg)
Answer: A — Metre per second (m/s)
Since speed = distance/time, its SI unit is metre per second (m/s). Speed is also commonly measured in kilometres per hour (km/h).
m/sSpeed unit
Q25.easy
The SI unit of time is the:
A Second
B Minute
C Hour
D Metre
Answer: A — Second
The second (s) is the SI unit of time. Larger units are the minute (1 min = 60 s) and the hour (1 h = 60 min = 3600 s).
SecondTime unit
Medium questions (34)
Q2.medium
Why were ancient units like the 'cubit', 'handspan' and 'footspan' unreliable for measuring length?
A They vary from person to person
B They were too large
C They were metric
D They could measure only short lengths
Answer: A — They vary from person to person
Body-based units differ because people have different sizes of hands, feet and arms. This made trade and communication difficult, so standard units like the metre were adopted.
Standard unitsCubit
Q5.medium
How many metres are there in 1 kilometre?
A 1000
B 100
C 10
D 10000
Answer: A — 1000
1 kilometre (km) = 1000 metres. The kilometre is used to measure large distances such as those between cities.
kmLarge distances
Q6.medium
While measuring the length of an object with a scale, your eye should be positioned:
A Directly above the point being measured
B To the left of the point
C To the right of the point
D Far away from the scale
Answer: A — Directly above the point being measured
The eye must be exactly in line with (directly above) the point on the scale. Looking from an angle causes a 'parallax error' and gives a wrong reading.
Parallax errorMeasurement
Q8.medium
If the ends of your measuring scale are broken or worn, you should start measuring from:
A A full mark like the 1 cm mark (and subtract it at the end)
B The broken end anyway
C The middle of the scale
D You cannot use such a scale
Answer: A — A full mark like the 1 cm mark (and subtract it at the end)
If the zero end is broken, start from a clear full mark (say 1.0 cm) and subtract that starting value from the final reading to get the correct length.
Broken scaleMeasurement
Q9.medium
To measure the length of a curved line, the best method is to use:
A A thread laid along the curve, then measured on a scale
B A straight ruler directly
C A weighing balance
D A stopwatch
Answer: A — A thread laid along the curve, then measured on a scale
A straight scale cannot follow a curve. A thread is placed along the curved line, marked, then straightened and measured with a scale (a divider can also be used).
Curved lineThread method
Q11.medium
The motion of a car moving along a straight road is an example of:
A Rectilinear (straight-line) motion
B Circular motion
C Periodic motion
D Rotational motion
Answer: A — Rectilinear (straight-line) motion
Motion along a straight line is called rectilinear motion. Examples include a car on a straight road, a marching soldier, or an object falling straight down.
Rectilinear motion
Q12.medium
The motion of the moon around the Earth is an example of:
A Circular motion
B Rectilinear motion
C Random motion
D Vibratory motion
Answer: A — Circular motion
When an object moves along a circular path, it is in circular motion. Examples: the moon around the Earth, a stone tied to a string and whirled, the tip of a fan's blade.
Circular motion
Q13.medium
The spinning of a top or the Earth about its axis is an example of:
A Rotational motion
B Rectilinear motion
C Periodic motion
D Random motion
Answer: A — Rotational motion
Rotational motion is the spinning of an object about a fixed axis. The Earth's rotation on its axis (causing day and night) and a spinning top are examples.
Rotational motionSpin
Q14.medium
The to-and-fro (back and forth) motion of a swing or a pendulum is called:
A Periodic / oscillatory motion
B Rectilinear motion
C Circular motion
D Rotational motion
Answer: A — Periodic / oscillatory motion
Motion that repeats itself after a fixed interval of time (like a swing, pendulum, or a vibrating string) is called periodic or oscillatory motion.
Periodic motionOscillation
Q18.medium
'Rest' and 'motion' are relative. This means an object may be:
A At rest with respect to one thing and in motion with respect to another
B Always at rest
C Always in motion
D Neither at rest nor in motion
Answer: A — At rest with respect to one thing and in motion with respect to another
A passenger sitting in a moving bus is at rest relative to the bus but in motion relative to a tree on the road. Whether something is 'moving' depends on the reference point.
Relative motionReference point
Q21.medium
A car travels 100 metres in 20 seconds. Its speed is:
A 5 m/s
B 20 m/s
C 2000 m/s
D 80 m/s
Answer: A — 5 m/s
Speed = distance / time = 100 m / 20 s = 5 m/s.
Speed calculation
Q22.medium
A cyclist covers 30 km in 2 hours. The speed is:
A 15 km/h
B 60 km/h
C 32 km/h
D 28 km/h
Answer: A — 15 km/h
Speed = distance / time = 30 km / 2 h = 15 km/h.
Speed calculationkm/h
Q23.medium
When an object covers EQUAL distances in EQUAL intervals of time, its motion is called:
A Uniform motion
B Non-uniform motion
C Random motion
D Circular motion
Answer: A — Uniform motion
In uniform motion the speed stays constant (equal distances in equal times). If the distances covered in equal times are unequal, the motion is non-uniform.
Uniform motion
Q24.medium
The motion of a bus in busy city traffic, speeding up and slowing down, is an example of:
A Non-uniform motion
B Uniform motion
C Circular motion
D Periodic motion
Answer: A — Non-uniform motion
In non-uniform motion the speed keeps changing, so the object covers unequal distances in equal time intervals - as with a bus in traffic.
Non-uniform motion
Q26.medium
How many seconds are there in one hour?
A 3600
B 60
C 600
D 360
Answer: A — 3600
1 hour = 60 minutes, and 1 minute = 60 seconds. So 1 hour = 60 x 60 = 3600 seconds.
Time conversion
Q27.medium
Early clocks were based on which idea?
A Events that repeat after regular (periodic) intervals
B The colour of the sky
C The weight of water
D The temperature of air
Answer: A — Events that repeat after regular (periodic) intervals
The measurement of time relies on periodic (regularly repeating) events - like the swing of a pendulum, the rising sun, or dripping water - each occurring at fixed intervals.
Periodic eventsTime measurement
Q31.medium
Which of these was an ancient device used to measure time using shadows?
A Sundial
B Quartz clock
C Digital watch
D Stopwatch
Answer: A — Sundial
A sundial measures time by the position of the shadow cast by the sun. Other ancient time-measuring devices included water clocks and sand clocks (hourglasses).
SundialAncient clocks
Q32.medium
Modern watches and clocks that keep very accurate time usually use:
A A vibrating quartz crystal
B A pendulum
C Dripping water
D Falling sand
Answer: A — A vibrating quartz crystal
Most modern clocks and watches use the regular vibrations of a quartz crystal to keep time. They are far more accurate than older pendulum or water clocks.
Quartz clockAccuracy
Q33.medium
In a vehicle, the instrument that measures the SPEED is the:
A Speedometer
B Odometer
C Thermometer
D Barometer
Answer: A — Speedometer
The speedometer shows the speed of the vehicle (usually in km/h). The odometer measures the total distance travelled by the vehicle.
SpeedometerVehicle instruments
Q34.medium
In a vehicle, the instrument that measures the DISTANCE travelled is the:
A Odometer
B Speedometer
C Voltmeter
D Ammeter
Answer: A — Odometer
The odometer records the distance a vehicle has travelled. The speedometer shows its current speed.
OdometerDistance
Q37.medium
A steeper (more slanted) line on a distance-time graph indicates:
A A higher speed
B A lower speed
C The object is at rest
D The object is moving backward
Answer: A — A higher speed
The steeper the slope of the distance-time graph, the greater the distance covered per unit time - so the greater the speed.
SlopeSpeed
Q39.medium
Which is the correct order of length units from SMALLEST to LARGEST?
A millimetre, centimetre, metre, kilometre
B kilometre, metre, centimetre, millimetre
C metre, kilometre, centimetre, millimetre
D centimetre, millimetre, metre, kilometre
Answer: A — millimetre, centimetre, metre, kilometre
From smallest to largest: mm (millimetre) < cm (centimetre) < m (metre) < km (kilometre).
Unit order
Q40.medium
The distance between two cities is best measured in:
A Kilometres
B Millimetres
C Centimetres
D Metres
Answer: A — Kilometres
Large distances, such as those between cities, are measured in kilometres. Millimetres and centimetres are used for very small lengths.
KilometreAppropriate units
Q41.medium
The thickness of a coin is best measured in:
A Millimetres
B Kilometres
C Metres
D Litres
Answer: A — Millimetres
Very small lengths, like the thickness of a coin or a wire, are measured in millimetres (mm).
MillimetreSmall lengths
Q44.medium
Which of the following is NOT a standard SI unit?
A Handspan
B Metre
C Kilogram
D Second
Answer: A — Handspan
A handspan is a non-standard, body-based unit that varies from person to person. The metre, kilogram and second are standard SI units.
Standard units
Q45.medium
The invention of the wheel was important for transport because it helped:
A Make movement of goods and people easier (rolling reduces effort)
B Measure time
C Measure temperature
D Produce electricity
Answer: A — Make movement of goods and people easier (rolling reduces effort)
Before the wheel, people carried goods on their heads or dragged them. The wheel made carts possible, greatly easing the transport of people and goods.
WheelTransport history
Q47.medium
A stone tied to a string and whirled in a circle shows which motion?
A Circular motion
B Rectilinear motion
C Random motion
D Periodic motion only
Answer: A — Circular motion
The whirled stone moves along a circular path, so it is in circular motion.
Circular motion
Q49.medium
A measuring tape is more suitable than a metal scale for measuring:
A The girth (round measurement) of a tree trunk
B The thickness of paper
C The length of a needle
D The width of a coin
Answer: A — The girth (round measurement) of a tree trunk
A flexible measuring tape can bend around curved surfaces (like a tree trunk or a person's waist), which a rigid metal scale cannot.
Measuring tapeCurved surfaces
Q51.medium
If a pendulum completes 20 oscillations in 40 seconds, its time period is:
A 2 seconds
B 20 seconds
C 40 seconds
D 800 seconds
Answer: A — 2 seconds
Time period = total time / number of oscillations = 40 s / 20 = 2 s per oscillation.
Time periodPendulum
Q52.medium
Which is the correct relationship between the units of time?
A 1 hour = 60 minutes = 3600 seconds
B 1 hour = 100 minutes
C 1 minute = 100 seconds
D 1 hour = 60 seconds
Answer: A — 1 hour = 60 minutes = 3600 seconds
1 hour = 60 minutes, and each minute = 60 seconds, so 1 hour = 60 x 60 = 3600 seconds.
Time units
Q54.medium
Which of these is an example of periodic motion in nature?
A The heartbeat (beating at regular intervals)
B A car crash
C A leaf falling randomly
D A stone thrown once
Answer: A — The heartbeat (beating at regular intervals)
The heartbeat repeats at regular intervals, making it periodic. Other natural examples include the phases of the moon and the swinging of a pendulum.
Periodic motionHeartbeat
Q56.medium
Why do we need standard units of measurement?
A So that measurements mean the same to everyone everywhere
B To make measuring slower
C To confuse people
D To avoid using numbers
Answer: A — So that measurements mean the same to everyone everywhere
Standard units ensure that a measurement (like '1 metre') is exactly the same everywhere and for everyone, making trade, science and communication reliable.
Standard unitsImportance
Q58.medium
The odometer of a car reads 57,321 km at the start and 57,521 km at the end of a trip. The distance travelled is:
A 200 km
B 521 km
C 321 km
D 57,521 km
Answer: A — 200 km
Distance travelled = final reading - initial reading = 57,521 - 57,321 = 200 km.
OdometerDistance calculation
Q59.medium
Which of these is the correct formula for speed?
A Speed = Distance ÷ Time
B Speed = Time ÷ Distance
C Speed = Distance × Time
D Speed = Distance + Time
Answer: A — Speed = Distance ÷ Time
Speed = Distance travelled ÷ Time taken. From this, Distance = Speed × Time and Time = Distance ÷ Speed.
Speed formula
Hard questions (19)
Q7.hard
The error caused by placing the eye at an angle (not directly in front of the reading) is called:
A Parallax error
B Zero error
C Random error
D Human error
Answer: A — Parallax error
Parallax error occurs when the line of sight is not perpendicular to the scale, making the reading appear shifted. It is avoided by keeping the eye directly above the mark.
ParallaxErrors
Q15.hard
A bird flying in the sky, changing direction unpredictably, shows:
A Random motion
B Rectilinear motion only
C Circular motion only
D Periodic motion
Answer: A — Random motion
Random motion is irregular motion with no fixed path or pattern - like a flying insect, a running football player changing directions, or dust particles in air.
Random motion
Q16.hard
The blade of a moving ceiling fan shows which combination of motions?
A Circular (and rotational) motion
B Only rectilinear motion
C Only random motion
D Only periodic motion
Answer: A — Circular (and rotational) motion
The fan rotates about its central axis (rotational motion), while the tip of each blade moves along a circle (circular motion). An object can show more than one type of motion.
Circular motionRotational motion
Q17.hard
The needle of a sewing machine moves up and down repeatedly. This is an example of:
A Periodic (oscillatory) motion
B Circular motion
C Rotational motion
D Random motion
Answer: A — Periodic (oscillatory) motion
The up-and-down repeating motion of a sewing-machine needle repeats at regular intervals, making it periodic motion. (The wheel driving it shows rotational/circular motion.)
Periodic motion
Q28.hard
A simple pendulum consists of a small metal ball (bob) suspended from a fixed point by a thread. One complete to-and-fro swing is called:
A One oscillation
B One rotation
C One revolution
D One vibration cycle of light
Answer: A — One oscillation
One oscillation of a pendulum is one complete to-and-fro movement (from one extreme position, to the other, and back). The time for one oscillation is the 'time period'.
PendulumOscillation
Q29.hard
The time taken by a pendulum to complete ONE oscillation is called its:
A Time period
B Frequency
C Amplitude
D Speed
Answer: A — Time period
The time period is the time for one complete oscillation. A pendulum takes the same time for each oscillation, which is why pendulums were used in clocks.
Time periodPendulum
Q30.hard
The time period of a simple pendulum depends mainly on:
A The length of the pendulum
B The mass of the bob
C The colour of the bob
D The material of the thread
Answer: A — The length of the pendulum
For small swings, the time period depends on the length of the pendulum (longer pendulum = longer period). It does not depend on the mass of the bob or how far it is pulled.
PendulumLength
Q35.hard
On a distance-time graph, the motion of an object moving with UNIFORM speed is shown by:
A A straight (inclined) line
B A curved line
C A horizontal line
D A zig-zag line
Answer: A — A straight (inclined) line
For uniform motion, equal distances are covered in equal times, so the distance-time graph is a straight sloping line. A curved line indicates changing (non-uniform) speed.
Distance-time graphUniform motion
Q36.hard
On a distance-time graph, a HORIZONTAL straight line (parallel to the time axis) means the object is:
A At rest (not moving)
B Moving very fast
C Moving with uniform speed
D Speeding up
Answer: A — At rest (not moving)
If the distance does not change as time passes (a flat, horizontal line), the object is stationary - it is at rest.
Distance-time graphRest
Q38.hard
A train travels 120 km in the first 2 hours and 180 km in the next 3 hours. Its AVERAGE speed for the whole journey is:
A 60 km/h
B 50 km/h
C 300 km/h
D 72 km/h
Answer: A — 60 km/h
Average speed = total distance / total time = (120 + 180) km / (2 + 3) h = 300 km / 5 h = 60 km/h.
Average speed
Q42.hard
Convert 2.5 kilometres into metres.
A 2500 m
B 250 m
C 25000 m
D 25 m
Answer: A — 2500 m
1 km = 1000 m, so 2.5 km = 2.5 x 1000 = 2500 m.
Unit conversion
Q43.hard
Convert 350 centimetres into metres.
A 3.5 m
B 35 m
C 0.35 m
D 3500 m
Answer: A — 3.5 m
1 m = 100 cm, so 350 cm = 350 / 100 = 3.5 m.
Unit conversion
Q46.hard
Which quantity must you know to calculate an object's speed?
A The distance travelled and the time taken
B Only the time
C Only the mass
D The colour and temperature
Answer: A — The distance travelled and the time taken
Speed = distance / time. You need both the distance covered and the time taken to calculate speed.
SpeedDistanceTime
Q48.hard
Which pair correctly matches the motion with an example?
A Rectilinear - a march-past; Periodic - a pendulum; Rotational - a spinning top
B Circular - a falling stone; Rectilinear - a fan blade
C Periodic - a car on a straight road; Rotational - a swing
D Random - the moon around Earth; Circular - a flying insect
Answer: A — Rectilinear - a march-past; Periodic - a pendulum; Rotational - a spinning top
A soldier marching straight = rectilinear; a pendulum swinging = periodic; a spinning top = rotational. Matching motions to examples is a common exam skill.
Types of motionMatching
Q50.hard
An athlete runs 400 m around a circular track and returns to the starting point in 50 s. The distance travelled is:
A 400 m
B 0 m
C 50 m
D 800 m
Answer: A — 400 m
Distance is the total path length covered, which is 400 m (the full track). (Note: the displacement - straight-line distance from start to end - would be 0, since the athlete returns to the start.)
DistanceCircular track
Q53.hard
A boy walks 600 m to school in 10 minutes. His speed in metres per second is:
A 1 m/s
B 60 m/s
C 10 m/s
D 6 m/s
Answer: A — 1 m/s
First convert time to seconds: 10 min = 600 s. Speed = distance / time = 600 m / 600 s = 1 m/s.
Speed calculationUnit conversion
Q55.hard
Two objects cover the same distance. Object A takes less time than Object B. Which has the greater speed?
A Object A
B Object B
C Both have equal speed
D Cannot be determined
Answer: A — Object A
For the same distance, the object taking less time has the greater speed (speed = distance/time; smaller time means larger speed).
Speed comparison
Q57.hard
A simple pendulum is pulled to one side and released. Its amplitude (how far it swings) does NOT affect its time period. This principle was used by scientists to build:
A Accurate pendulum clocks
B Thermometers
C Weighing machines
D Microscopes
Answer: A — Accurate pendulum clocks
Because a pendulum's time period stays nearly the same regardless of the swing size, it keeps steady time. Galileo's observation of this led to the invention of accurate pendulum clocks.
Pendulum clockGalileo
Q60.hard
The motion of the hands of a clock is best described as:
A Circular (and periodic) motion
B Rectilinear motion
C Random motion
D Straight-line motion
Answer: A — Circular (and periodic) motion
The tip of a clock's hand moves along a circle (circular motion), and it repeats its position at regular intervals (periodic motion) - so it shows both circular and periodic motion.