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A boat covers 780 km downstream in 15 hours. If the speed of the boat in still water is decreased by 20%, then the time taken by the boat to cover 624
Question

A boat covers 780 km downstream in 15 hours. If the speed of the boat in still water is decreased by 20%, then the time taken by the boat to cover 624 km upstream in 24 hours. Find the speed of the stream (In km/hr).

A.

24.33

B.

32.67

C.

43.33

D.

8.67

E.

None of these

Correct option is D

Information Given:
A boat covers 780 km downstream in 15 hours.
The speed of the boat in still water is decreased by 20%.
The time taken by the boat to cover 624 km upstream in 24 hours.
Formulas Used:
Downstream speed = Speed of boat in still water + Speed of current
Upstream speed = Speed of boat in still water - Speed of current
Basic Explanation:
Let the speed of boat in still water and speed of current be X km/hr and Y km/hr respectively.
Downstream speed = 78015\frac{780}{15}​ = 52 km/h
X + Y =52 …..(I)
New speed of the boat in still water =X×80100X \times \frac{80}{100}​= 0.8X km/h
ATQ,
62424=0.8XY\frac{624}{24} = 0.8X - Y
26 = 0.8X – Y…..(II)
From I & II
X = 1303\frac{130}{3}

Y = 263\frac{26}{3}
The speed of the stream = 263\frac{26}{3}​ = 8.67 km/hr

Exam Hall Method:

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