$\sqrt[3]{(156 + x)} = 12$ , then the value of x is:

1570

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1572

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1560

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1512

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Solution

The correct option is B 1572
$\sqrt[3]{156 + x} = 12$
$\Rightarrow 156 + x = (12)^{3}$
$\Rightarrow 156 + x = 12 \times 12 \times 12$
$\Rightarrow 156 + x = 1728$
$\Rightarrow x = 1728 - 156 = 1572$

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Similar questions

\sqrt[3]{(156 + x)} = 12

\sqrt[3]{(156 + x)} = 12

\sqrt[3]{(156 + x)} = 12, then find the value of x.

A B = 5, B C = 12, A C = 13, ∠ A C B = x

∠ A B C = 90^{\circ} .

sin x + sec x + tan x

a,

156 a =

3^{x} + 27 (3^{- x}) = 12

x

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