Recommended Questions
- Simply {(a^m)^(m-1/m)}^(1/(m+1))
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- if m^(2)+(1)/(m^(2))=23 evaluate m+(1)/(m) and m-(1)/(m)
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- If m-(1)/(m)=5 then find m^(2)-(1)/(m^(2))
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- Statement– 1 : In the given fig. "a"=(("m"(2)-"m"(1))/("m"(1)+"m"(2)))...
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- यदि m^(4)+1/(m^(4))=119 है तो m-1/m=?
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- What is the (m-1)^(th)" root of "[(a^(m))^(m)-(1/m)]^(1/(m+1)) ?
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- Evaluate: lim(nrarroo)(1^(m)+2^(m)+3^(m)+...+n^(m))/(n^(m+1))(mgt-1)
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- If m+1=(5(m-1))/(3), then (1)/(m)=
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- Simply {(a^m)^(m-1/m)}^(1/(m+1))
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