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2n+1=322^{n+1}=32

find n\text{find n} =

A5

B4

C6

D3

Answer:

B. 4

Read Explanation:

2n+1=322^{n+1}=32

2n+1=252^{n+1}=2^5

am=an    m=n \because{a^m=a^n\implies{m=n}}

    n+1=5\implies{n+1=5}

n=51=4n=5-1=4


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