Can any one help me to solve this GRE question...?
@SolomonZelman
a ratio of 4 mean in 1 day, to 7 men in 1 day
If you dont mind Can you explain in clearly plzzzz...@amistre64
still trying to work it out really. i just have a vague concept at the moment .... (x+2)/(2x-1) = 4k (x+2) = 4k(2x-1) x+2 = 8kx-4k 0 = (8k-1)x - (4k+2) ----------------------- 2x-1 = 7k(x+5) 2x-1 = 7kx +35k 0 = (7k-2)x +(35k+1) ---------------------- (7k-2)x +(35k+1) = (8k-1)x - (4k+2) (35k+1) = (8k-7k-1+2)x - (4k+2) (35k+4k+1+2) = (8k-7k-1+2)x 39k+3 = (k+1)x
x number of men are working on a project. The work done by (x + 2) men in (2x - 1) days and the work done by (2x - 1) men in (x + 5) days is in the ratio 4:7 \[\frac{ (x + 2) }{ (2x - 1) } = 4\] \[\frac{ (2x - 1) }{ (x + 5) } = 7\] \[\frac{ (x + 2) }{ (2x - 1) } : \frac{ (2x - 1) }{ (x + 5) }\] 4 + 7 = 11 \[\frac{ (x + 2) }{ (2x - 1) } = \frac{ 4 }{ 11 }\] \[\frac{ (2x - 1) }{ (x + 5) } = \frac{ 7 }{ 11 }\] Hope this helps!
4:7 is a ratio in simplest terms; but any integer scalar k is just as good: 4k:7k
but Hear the given answer is x=2...
No it isn't @chetan552
I'm pretty sure they are saying (2x -1 ) = 2
if x = 2, we can solve outright 4 men in 7 days 3 men in 7 days
i dont have any ideas that are panning out.
Its ok thax for your help...
\[4\frac{ (x + 2) }{ (2x - 1) } : 7\frac{ (2x - 1) }{ (x + 5) }\] is what i was trying to work with ... or some variant of it
(x+2)(2x−1)/(2x−1)(x+5)=4/7 I work with this i get the answer...
what is the answer? ive worked out something like A: x=6
There is a direct formula for this (M1*D1*H1)/W2=(M1*D1*H1)/W1 @amistre64
M= no. of mens D=no. of days H=no. of houers W=work done.
Join our real-time social learning platform and learn together with your friends!