Question

Найдите f(4+x)+f(4-x), если f(x)= + ∛x

Answer 1

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Answer 2

To find the value of $f(4+x) + f(4-x)$ given that $f(x) = \sqrt[3]{x}$, we first need to calculate $f(4+x)$ and $f(4-x)$ separately and then add them together.

1. Calculate $f(4+x)$: $f(4+x) = \sqrt[3]{4+x}$

2. Calculate $f(4-x)$: $f(4-x) = \sqrt[3]{4-x}$

Now, add $f(4+x)$ and $f(4-x)$: $f(4+x) + f(4-x) = \sqrt[3]{4+x} + \sqrt[3]{4-x}$

This is the final expression, and it cannot be simplified further unless we have specific values for $x$. If you need a numerical value, you would need to provide a specific value for $x$ in the expression above.