No.of biscuits= x
No.of customers= y
For equal and whole number distribution of biscuits among customers, x/y must be an Interger.
So, we need to find all different values of y, i.e all factors of x.
St.1: x= (prime no.1)^2 x (prime no.2)^3
Therefore, Total Factors of x inclusive of 1 and x=
(2+1)x(3+1)= 3x4=12.
Hence, y can be 12 different factors of x.
Sufficient.
St.2:prime no.1 and prime no.2 are consecutive numbers.
In other words, P.no.1= 2 and P.no.2= 3.
This statement alone is of
...
No.of customers= y
For equal and whole number distribution of biscuits among customers, x/y must be an Interger.
So, we need to find all different values of y, i.e all factors of x.
St.1: x= (prime no.1)^2 x (prime no.2)^3
Therefore, Total Factors of x inclusive of 1 and x=
(2+1)x(3+1)= 3x4=12.
Hence, y can be 12 different factors of x.
Sufficient.
St.2:prime no.1 and prime no.2 are consecutive numbers.
In other words, P.no.1= 2 and P.no.2= 3.
This statement alone is of
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