If the cube root of 79507 is 43,then the valu | vedclass

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(D) Given that $\sqrt[3]{79507} = 43$.We need to evaluate the expression: $\sqrt[3]{79.507} + \sqrt[3]{0.079507} + \sqrt[3]{0.000079507}$.$1$. $\sqrt[

Vedclass · Accepted Answer

$4.773$

Vedclass · Answer

(D) Given that $\sqrt[3]{79507} = 43$.We need to evaluate the expression: $\sqrt[3]{79.507} + \sqrt[3]{0.079507} + \sqrt[3]{0.000079507}$.$1$. $\sqrt[3]{79.507} = \sqrt[3]{\frac{79507}{1000}} = \frac{43}{10} = 4.3$.$2$. $\sqrt[3]{0.079507} = \sqrt[3]{\frac{79507}{1000000}} = \frac{43}{100} = 0.43$.$3$. $\sqrt[3]{0.000079507} = \sqrt[3]{\frac{79507}{1000000000}} = \frac{43}{1000} = 0.043$.Adding these values together:$4.3 + 0.43 + 0.043 = 4.773$.

If the cube root of $79507$ is $43$,then the value of $\sqrt[3]{79.507} + \sqrt[3]{0.079507} + \sqrt[3]{0.000079507}$ is

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