" The reciprocal of "[((1)/(3))^(2)-((1)...

" The reciprocal of "[((1)/(3))^(2)-((1)/(3))^(3)]times3^(3)" is "

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" The reciprocal of "[((1)/(3))^(2)-((1)/(3))^(3)]times3^(3)" is "
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Divide the reciprocal of 2/5xx-10/3 by (1/2-1/3)
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Simplify the following by using Laws of exponents. 2^(3)times3^(3)
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(9^((1)/(3))times27^((-1)/(2)))/(3^((1)/(6))times3^((-2)/(3)))
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3^(2)times3^(4)times3^(8)
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(3^(-7)-:3^(-10))times3^(-5)
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The reciprocal of [((1)/(3))^(2)-((1)/(3))^(3)]times3^(3) is
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(9^(n)times3^(2)times3^(n)-(27)^(n))/((3^(3))^(5)times2^(3))=(1)/(27),...
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[((3)/(4))^(3)]-:((3)/(4))^(2)times((1)/(3))^(-2)times3^(-1)times((1)/...
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