p and q are two positive integers and if a>1 show that ((a^p-1)/p)-((a^q-1)/1)>{(p-q)(a-1)^2}÷2
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Answer:We have,
1+p+q+pq=(1+p)(1+q)
Since both are positive integers, we can say that
(1+p)=2 and (1+q)=7 or vice versa.
Hence, p=1 and q=6 or vice versa.
Hence, the product pq=6 .
Step-by-step explanation:
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