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Categories >> Aptitude-Questions >> General-Aptitude
 
 
 
Question
Grass in lawn grows equally thick and in a uniform rate. It 
takes 24 days for 70 cows and 60 days for 30 cows to eat 
the whole of the grass. 

How many cows are needed to eat the grass in 96 days?
 Question Submitted By :: Guest
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Answer
20 cows 

g - grass at the beginning 
r - rate at which grass grows, per day 
y - rate at which one cow eats grass, per day 
n - no of cows to eat the grass in 96 days 

From given data, 
g + 24*r = 70 * 24 * y ---------- A 
g + 60*r = 30 * 60 * y ---------- B 
g + 96*r = n * 96 * y ---------- C 

Solving for (B-A), 
(60 * r) - (24 * r) = (30 * 60 * y) - (70 * 24 * y) 
36 * r = 120 * y ---------- D 

Solving for (C-B), 
(96 * r) - (60 * r) = (n * 96 * y) - (30 * 60 * y) 
36 * r = (n * 96 - 30 * 60) * y 
120 * y = (n * 96 - 30 * 60) * y [From D] 
120 = (n * 96 - 1800) 
n = 20 

Hence, 20 cows are needed to eat the grass in 96 days.
 
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