The smallest number, which is a perfect square and contains 7936 as a factor is:
Option 1 : 251664 Option 2 : 231564 Option 3 : 246016 Option 4 : 346016
#will give medal
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OpenStudy (ikram002p):
i would try them all :D
OpenStudy (ikram002p):
with a tiny calculator
ganeshie8 (ganeshie8):
maybe start by finding the prime factorization of 7936
OpenStudy (dan815):
^
OpenStudy (ikram002p):
or simply check from calculator xD
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OpenStudy (dan815):
2^8 * 31=7936
OpenStudy (dan815):
so
7936*31 = largest square
OpenStudy (dan815):
as u can split it into
(2^4*31)(2^4*31)
OpenStudy (dan815):
i mean smallest square
OpenStudy (ikram002p):
or use long division
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OpenStudy (ikram002p):
dan so wrong
OpenStudy (ikram002p):
the smallest is 2^4*(31^2)
OpenStudy (dan815):
oh true
OpenStudy (ikram002p):
=)
OpenStudy (dan815):
no its not
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OpenStudy (dan815):
7396 is not a factor
ganeshie8 (ganeshie8):
7936 doesnt divide 2^4*(31^2)
OpenStudy (dan815):
sheeshh no one gets my sarcasm
OpenStudy (ikram002p):
:O i used dan factors
OpenStudy (dan815):
haha
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OpenStudy (dan815):
2^8*31 must exist! in our square no question about it
OpenStudy (ikram002p):
-.-
OpenStudy (shaik0124):
3 is the answer
OpenStudy (dan815):
ya good
OpenStudy (shaik0124):
7936*31=246016
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OpenStudy (ikram002p):
7936=2^8 *31
smallest perfect
2*8*31 *31
OpenStudy (shaik0124):
n a division problem, the divisor is twenty times the quotient and five times the remainder. If remainder is 16, the number will be:
Option 1 : 3360 Option 2 : 336 Option 3 : 1616 Option 4 : 20516