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?
A.22 Cows
B.20 Cows
C.18 Cows
D.16 Cows
Answers
Answered by
26
Hello,
Let initially 'c' grass was present there.
It is increasing by 'y' grass per day.
Then,
For the first condition we get,
c+24*y = 24*70 - - - - - (1)
For the 2nd condition, we have,
c+60*y = 60*30 - - - - - (2)
Now,
On solving equation (1) and (2), we get,
c = 1600
And,
y = 10 /3
Third Condition,
c+96*y = 96 *N - - - - - (3) [N = Number of Cows required]
Putting the values of c and y in equation (3), we get
N = 20
Correct option B) 20 cows
Thank you!
Let initially 'c' grass was present there.
It is increasing by 'y' grass per day.
Then,
For the first condition we get,
c+24*y = 24*70 - - - - - (1)
For the 2nd condition, we have,
c+60*y = 60*30 - - - - - (2)
Now,
On solving equation (1) and (2), we get,
c = 1600
And,
y = 10 /3
Third Condition,
c+96*y = 96 *N - - - - - (3) [N = Number of Cows required]
Putting the values of c and y in equation (3), we get
N = 20
Correct option B) 20 cows
Thank you!
Answered by
29
B. 20 cows
Hi friend this is ur answer
Hope it helps u
Hi friend this is ur answer
Hope it helps u
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