Time and Distance
MCQs Math


Question:     By running at a speed of 43 km/h how much distance a motor bike will cover in 8 second?


Correct Answer  95.52 meter

Solution And Explanation

Solution

Given,

Speed = 43 km/h

Time = 8 second

Thus, distance = ?

Here the speed is given in the kilometer per hour while the time is in the second. So, for the ease of calculation, the speed should be converted into meter per second.

Conversion of the speed from kilometer per hour to meter per second

To convert kilometer per hour, the speed is multiplied by 5/18

Therefore, 43 km/h = 43 × 5/18 m/s

= 43 × 5/18 m/s

= 215/18 = 11.94 m/s

Thus, speed = 11.94 m/s

Calculation of distance using formula

Formula to calculate distance when speed and time are given

Distance = Speed × Time

⇒ Distance = 11.94 m/s × 8 s = 95.52 m

Thus, distance = 95.52 meter Answer

Calculation of distance using Unitary Method

∵ In 1 second the distance covered = 11.94 meter

∴ In 8 second, the distance covered = 11.94 m × 8 = meter

Thus, distance = 95.52 meter Answer


Similar Questions

(1) At a certain speed a car covers a distance of 94 km in 2 hours. How much distance will it cover in 3 hour?

(2) By running at a speed of 27 km/h how much distance a cyclist will cover in 6 second?

(3) By running at a speed of 15 km/h how much distance a cyclist will cover in 6 second?

(4) Find the distance covered by a ball in 26 hours if it covers a distance of 72 km in 16 hours.

(5) At a certain speed a cyclist covers a distance of 98 km in 3 hours. How much distance will it cover in 4 hour?

(6) By running at a speed of 5 km/h how much distance a bus will cover in 9 second?

(7) By running at a speed of 23 km/h how much distance a motor bike will cover in 8 second?

(8) At a certain speed a car covers a distance of 14 km in 2 hours. How much distance will it cover in 3 hour?

(9) By running at a speed of 9 km/h how much distance a bus will cover in 9 second?

(10) Find the distance covered by a scooty in 22 hours if it covers a distance of 58 km in 12 hours.


NCERT Solution and CBSE Notes for class twelve, eleventh, tenth, ninth, seventh, sixth, fifth, fourth and General Math for competitive Exams. ©