Math, asked by Sonwani4958, 10 months ago

A & b walk around a circular path of 900 m, starting together from the same point in the same direction. If their speeds are 150 metre per minute and 225 metre per minute respectively, after how many minutes will they be again at the starting point?

Answers

Answered by GiriShankarS

Answer:

After 75 minutes they both will meet at the starting point.

Attachments:

Answered by Afreenakbar

Answer:

A and B will be again at the starting point, after 12 minutes.

Step-by-step explanation:

The difference between A and B's speeds can be used to determine their relative speeds:

$Relative \: speed = 225 m/min - 150 m/min$

= 75 m/min

This indicates that B is closing the gap on A by 75 metres per minute.

We can utilise the idea of relative speed and the distance formula to determine how long it will take them to return to the beginning point:

Distance is determined by multiplying time and speed.

$Distance = Speed \times Time$

Since they are moving in a 900 m circle, the distance between them may be calculated as the circle's diameter, which is 900 m as well.

Thus, We can write:

Relative Distance = 900 m

Relative Speed = 75 m/min

$Time = \frac{Distance }{ Speed}$

$Time = \frac{900 m }{ 75 m/min}$

Time = 12 minutes

Therefore, after 12 minutes, A and B will be again at the starting point.