what is the greatest no of three digits which when divided by 12,15,24 and 40 leaves 9,12,21 and 27 respectively as remainder
Answers
Step-by-step explanation:
4
How do I find the largest five-digit number which, when divided by 9, 12, 24 and 45, leaves remainders of 3, 6, 18, and 39, respectivly?
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Mohan Kerish
Answered September 24, 2017
From the info provided in the qstion we can identify that ..
The difference between the divisor and the remainder is same in all the cases which is 6
STEP 1:
LCM OF DIVISORS
LCM OF( 9,12,24,45) IS 360
STEP 2:
We know the largest five digit number is 99999
Now to find the largest five digit number which satisfy the given conditons then do the following
A) 360*N-6
N, is the quotient of 99999/360
U will get the answer as 360*277–6= 97214
B) Divide 99999/360
U will get remainder as 279
SUBTRACT 279 FROM 99999 WHICH IS 99720
Now 99720–6= 97214 which will be ur answer
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