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Bunuel
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Bunuel
Two people walk the same distance of 15 miles, in which A spends 15 minutes less than B, and the speed of B is 10 miles/h slower than the speed of A. What is the speed of B?

A. 12 miles/h
B. 15 miles/h
C. 18 miles/h
D. 20 miles/h
E. 21 miles/h
Distance 15 Miles
Speed A = X
Speed B = X-10
ATQ,
\(\frac{15}{X}\)+\(\frac{15}{60}\)=\(\frac{15}{X-10}\\
\)
---
---
---
\(X^2\)+\(10X\) = \(600\)
\(X^2\)+\(10X-600\) = \(0\)
---
---
---
X = 30 or -20
B's Speed 30-10 = 20 MPH
Ans. D
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Bunuel
Two people walk the same distance of 15 miles, in which A spends 15 minutes less than B, and the speed of B is 10 miles/h slower than the speed of A. What is the speed of B?

A. 12 miles/h
B. 15 miles/h
C. 18 miles/h
D. 20 miles/h
E. 21 miles/h

Algebraic way
Speed of A = y
Speed of B = y-10
Time taken by A to travel 15 miles = \(\frac{(x-15)}{60}\) hours
Time taken by B to travel 15 miles = \(\frac{x}{60}\) hours

Distance travelled by both are same
\(y*\frac{(x-15)}{60} = (y-10)\frac{x}{60}\)

\(y(x-15)=x(y-10)\)

\(x=\frac{3y}{2}\)

Distance = speed*time
\(15 = (y-10)*\frac{x}{60}\)

\(15 = (y-10)*\frac{3y}{2*60}\)

\(y^2-10y-600=0\)

Test answers to get y = 20
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Can someone let me know why can't we use the equation (3/4)ts = t(s-10)
s=40
therefore speed of B is 30 mph???
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I'm not sure where your 3/4 comes from but if it's coming from the '15mins less' that's effectively assuming that the time for B to walk the distance is 1h (which we don't know and is incorrect!)

Hope this helps
PSKhore
Can someone let me know why can't we use the equation (3/4)ts = t(s-10)
s=40
therefore speed of B is 30 mph???
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