The exponent form of root(8)(61/1123) is...

The exponent form of `root(8)(61/1123)` is :

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On rationalising the denominator of 1/(sqrt3-sqrt2) we get :
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The exponent form of root(3)(7) is :
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The exponent form of root(8)(61/1123) is :
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The value 64^(1/2) is :
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The value 32^(1/5) is :
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The value 125^(1/3) is :
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The value 9^(3/2) is :
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The value 32^(2/5) is :
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The value 16^(3/4) is :
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The value 125^-(1/3) is :
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2^(2/3)*2^(1/5) equals to :
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11^(1/2)/11^(1/4) equals to :
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The smallest natural number is :
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The value of 16^17 div 16^15 is equal to :
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The value of 25^-(1/2) is :
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The value of 64^-(3/2) is :
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The value of 125^(2/3) is :
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The value of (25)^0 is :
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16^(1/2)xx16^(1/2) is :
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On simplifying 13^(1/5)*17^(1/5) we get :
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