if [a^(n+1)+b^(n+1)]/[a^n+b^n] is the AP of two numbers a and b then find the value of n.
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Answer:
n= 0
Step-by-step explanation:
2( a^(n+1) + b^(n+1))/( a^ + b^) = a + b
or, 2a^(n+) 2b^(n+1) = a^(n+1) +b^(n+1) + a^nb + ab^n
or a^(n+1) + b^(n+1) = ba^n + ab^n
both sides become a+b if n= 0
Ans,n= 0
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