provide-the-differential-expression-dyhxdxdyhprimeleftxrightdx-for-the-following

Question

Provide the differential expression $d y = h^{'} (x) d x$ for the following function:

$h (x) = \frac{x + 8}{8 - x}$

Accepted Answer

$d y = \frac{16}{{(8 - x)}^{2}} d x$

Answer

$d y = \frac{16}{{(8 - x)}^{2}} d x$

Answer

$d y = \frac{16}{{(8 - x)}^{2}} d x$

Answer

$d y = \frac{16}{{(8 - x)}^{2}} d x$

Provide the differential expression dy=h′(x)dxdy=h^{\prime}\left(x\right)dx for the following function:h(x)=x+88−xh\left(x\right)=\frac{x+8}{8-x}