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Assume that x is a variable that has been declared as a double and been given a value. Write an expression to compute the quartic root of x. The quartic root of a number is the square root of its square root.

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Answer:


\[x^{(1)/(4)}\]

Explanation:

x is a variable which has been declared of type double.

Then square root of x can be expressed as
\[√(x)\]

The quartic root of a number is the square root of its square root.

In other words, quartic root of x can be expressed as
\[\sqrt{√(x)}\]

This can be expressed equivalently as
\[\sqrt{x^{(1)/(2)}}\]


\[={x^{(1)/(4)}}\]

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