I. $$ {33^3}>{3^{33}}$$
II. $$ {333}>{(3^{3})^{3}}$$
$$ {({1\over25})^{-1\over2}}+{({8\over 27})^{-1\over3}}$$
948 060363caf24cd273bc4f0bd0fGreatest among the numbers
$$^{3}\sqrt{9},\sqrt{3},\ ^{4}\sqrt{16},\ ^{6}\sqrt{180}$$ is
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If $$ {x^{\sqrt{x}}}={({x{\sqrt{x}}})^{x}}$$, then the find the value of x
873 05f2e3d9579b9e641a76465c2If $$ (3^{33}+3^{33}+3^{33})(2^{33}+2^{33})=6^x$$, the what is the value of x?
3190 05d71fa9124421948066491ceIf 5a=3125, then the value of 5(a-3) is:
1221 05ee058603f1add232d831e48$$ \sqrt{217+\sqrt{48+\sqrt{256}}}=?$$
1201 05efeb2c87228dd6b06e754d3Find out the value of $$ {\sqrt{(121)}} +{\sqrt{(12321)}}+{\sqrt{(1234321)}}$$.
1083 05f59ca1293cd3236360f6e4b