A=set containing prime factors of a where repitition is allowed in a set is assumed
B=set containing prime factors of b where repitition is allowed in a set is assumed
m=product of the elements of (A union B)
d=product of the elements of (A intersection B)
dm=product of the elements of (A union B) and (A intersection B)
=Product of the elements of A-B ,B-A,(A intersection B),(A intersection B)
=product of the elements of A and B
=ab(proved)
Question : A and B are positive integers. If A + B + AB = 65, then what is the difference between A and B (A, B < 15)?
Question : In $\Delta ABC$, two points $D$ and $E$ are taken on the lines $AB$ and $BC,$ respectively in such a way that $AC$ is parallel to $DE$. Then $\Delta ABC$ and $\Delta DBE$ are:
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