If x and y are positive real numbers and m,n are any positive integers, then
$\frac{x^{n} . y^{m}}{(1 + x^{2 n}) (1 + y^{2 m})}$ $>$ $\frac{1}{4}$

Question

If x and y are positive real numbers and m - n are any positive integers- then frac - x - - n - y - - m - - - left- 1 - x - - 2 n - right- left- 1 - y - - 2 m - right- - - frac - 1 - - 4 -TrueFalse

Toppr Admin · Accepted Answer

If x and y are positive real numbers and m,n are any positive integers, then xnym(1+x2n)(1+y2m)>14.TrueFalse

If $x$ and $y$ are positive real numbers and $m, n$ are any positive integers, then $\frac{x^{n} y^{m}}{(1 + x^{2 n}) (1 + y^{2 m})} > \frac{1}{4}$ .
True
False