find the least number which when divided by 45, 60, leaves remainder 5 in each case
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Hiiii. ...friend
The answer is here,
To find the least number , we have to find LCM for the numbers (45 & 60).



LCM =180.
But it is given that , When this number is divided by 45 & 60 leaves the remainder 5.
So, The number => 180+5.
=> 185.
:-(Hope it helps u.
The answer is here,
To find the least number , we have to find LCM for the numbers (45 & 60).
LCM =180.
But it is given that , When this number is divided by 45 & 60 leaves the remainder 5.
So, The number => 180+5.
=> 185.
:-(Hope it helps u.
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