science
Grade-7
Easy
Question
A bus crosses a bus stop without stopping. What is the state of motion of the driver w.r.t. a child standing at the bus stop?
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)
- Motion
- Rest
- Cannot say
- None of the above
Hint:
Motion is the correct option.
The correct answer is: Motion
The driver is in motion w.r.t.to the child standing at the bus stop as he is moving along with the bus
Related Questions to study
science
Which of the following is true for a body undergoing a non-uniform motion?
a. It covers unequal distances in equal intervals of time.
b. It covers equal distances in unequal intervals of time.
c. It travels in the same direction with the same speed throughout the motion
d. Its rate of motion is measured by a physical quantity called average speed.
Which of the following is true for a body undergoing a non-uniform motion?
a. It covers unequal distances in equal intervals of time.
b. It covers equal distances in unequal intervals of time.
c. It travels in the same direction with the same speed throughout the motion
d. Its rate of motion is measured by a physical quantity called average speed.
scienceGrade-7
science
Pick the odd one out
Pick the odd one out
scienceGrade-7
science
The rate of change of displacement is called ___. Its SI unit is ___.
The rate of change of displacement is called ___. Its SI unit is ___.
scienceGrade-7
science
What kind of motion do the blades of a fan (switched on) make?
a) Rotational motion
b) Periodic motion
c) Random motion
d) Oscillatory motion
What kind of motion do the blades of a fan (switched on) make?
a) Rotational motion
b) Periodic motion
c) Random motion
d) Oscillatory motion
scienceGrade-7
science
Speed + direction = ___.
Speed + direction = ___.
scienceGrade-7
science
Sheena wanted to measure the displacement between two points of her house. She has fixed an iron nail at each point. Which of the following methods can she follow?
a. Tie a thread to the first nail and then tie it to the other nail. Measure the length of the thread between those two points using a ruler.
b. Tie a thread to the first nail and tie the other end of the thread to the second nail so that the thread is taut and measure the length of the thread used using a ruler.
c. Fix one end of the measuring tape to the first nail and stretch it towards the second nail and record the measurement.
If the line between two points is straight, then only it will show displacement.
Sheena wanted to measure the displacement between two points of her house. She has fixed an iron nail at each point. Which of the following methods can she follow?
a. Tie a thread to the first nail and then tie it to the other nail. Measure the length of the thread between those two points using a ruler.
b. Tie a thread to the first nail and tie the other end of the thread to the second nail so that the thread is taut and measure the length of the thread used using a ruler.
c. Fix one end of the measuring tape to the first nail and stretch it towards the second nail and record the measurement.
scienceGrade-7
If the line between two points is straight, then only it will show displacement.
science
A boy is running along a circular path of radius R. He completes one revolution in 50 s. What is the displacement of the boy after 2 minutes 55 seconds?
A boy is running along a circular path of radius R. He completes one revolution in 50 s. What is the displacement of the boy after 2 minutes 55 seconds?
scienceGrade-7
science
An object covers the first 30 m of the journey in 5 seconds and the next 30 m in 3 seconds. What is the average speed of the object?
An object covers the first 30 m of the journey in 5 seconds and the next 30 m in 3 seconds. What is the average speed of the object?
scienceGrade-7
science
A horse covers 500 m in 2 minutes. Its speed in SI units is ___.
The SI unit of distance is Meter(m) and SI unit of time is Seconds (s).
A horse covers 500 m in 2 minutes. Its speed in SI units is ___.
scienceGrade-7
The SI unit of distance is Meter(m) and SI unit of time is Seconds (s).
science
An object is moving in a straight line in the same direction. Its average velocity is ____ it’s average speed.
An object is moving in a straight line in the same direction. Its average velocity is ____ it’s average speed.
scienceGrade-7
science
The ratio of distance to displacement is always ____.
The ratio of distance to displacement is always ____.
scienceGrade-7
science
A car traveled north-west for 350 m depicts ____.
A car traveled north-west for 350 m depicts ____.
scienceGrade-7
science
Which of the following statements is true about choosing a point of reference to observe and specify the state of a body?
a) It can be any point in the surrounding of the object under observation.
b) It must be a stationary point in the surrounding of the object under observation.
c) It can be a point in the vicinity of the object under observation
Which of the following statements is true about choosing a point of reference to observe and specify the state of a body?
a) It can be any point in the surrounding of the object under observation.
b) It must be a stationary point in the surrounding of the object under observation.
c) It can be a point in the vicinity of the object under observation
scienceGrade-7
science
An object is said to be in a non-uniform motion when ____.
An object is said to be in a non-uniform motion when ____.
scienceGrade-7
science
Which of the following is the SI unit of velocity?
Which of the following is the SI unit of velocity?
scienceGrade-7