find-the-linear-approximation-of-the-function-gxgxgx-for-small-values-of-xxx-usi

Question

Find the linear approximation of the function $g(x)$ for small values of $x$ using the formula $(1 + x)^k ≈ 1 + kx$ .

$g(x)=(1+x)^4$

Accepted Answer

$1 plus 4 x$

Answer

$1 plus 4 x$

Answer

$1 plus 4 x$

Answer

$1 plus 4 x$

Find the linear approximation of the function g(x)g(x)g(x) for small values of xxx using the formula (1+x)k≈1+kx(1 + x)^k ≈ 1 + kx(1+x)k≈1+kx.g(x)=(1+x)4g(x)=(1+x)^4g(x)=(1+x)4