Let m and n be two positive integers greater than 1.If α→0limαmecosαn−e=−(2e) then the value of nm is

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Let m and n be two positive integers greater than 1.If $α \to 0 lim \frac{e ^{c o s α^{n}} - e}{α ^{m}} = - (\frac{e}{2})$ then the value of $\frac{m}{n}$ is

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Eleanor Discussed

Let m and n be two positive integers greater than 1.If

α \to 0 lim \frac{e ^{c o s α^{n}} - e}{α ^{m}} = - (\frac{e}{2})

then the value of

\frac{m}{n}

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Question Text

Let m and n be two positive integers greater than 1.If

α \to 0 lim \frac{e ^{c o s α^{n}} - e}{α ^{m}} = - (\frac{e}{2})

then the value of

\frac{m}{n}