Lee and Bryan runs at a speed of 30 km/h and 20 km/h. They participate in a race of 300 km. Bryan seeing that he is losing the race increase its speed by 20 km/h. They reach at the end at the same time. Find the time when Bryan increase its speed.
Lee and Bryan runs at a speed of 30 km/h and 20 km/h. They participate in a race of 300 km. Bryan seeing that he is losing the race increase its speed by 20 km/h. They reach at the end at the same time. Find the time when Bryan increase its speed. Correct Answer 5 Hour
Given:
Lee Speed = 30 km/h
Bryan Speed = 20 km/h
Formula used:
Distance = Speed × Time
Concept:
Distance travel is same in same time, we can solve the question by using the basic form of Distance formula.
Calculation:
Let Lee can complete the total distance in Time
Lee’s Time = Distance/Speed
Lee’s Time = 300/30
Lee’s Time = 10 Hour
Let suppose Bryan change its speed after Time T.
20 × T + 40 × (10 – T) = 300
⇒ 20T + 400 – 40T = 300
⇒ 20T = 100
⇒ T = 100/20
⇒ T = 5 Hour
∴ Bryan change its speed after 5 Hour
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Feb 20, 2025