A company is operating at $80\%$ fixed asset capacity. Currently sales are GH$500,000\mathrm{.}00$ and fixed assets are $GH400,000\mathrm{.}00.$ If the company wants to grow sales to $GH700,000\mathrm{.}00,$ compute the full capacity sales of fixed assets and determine how much in new fixed assets is required to support this growth?

A$)$ Full capacity sales of fixed assets is $700,000$ and new fixed assets needed is $50,000.$

B$)$ Full capacity sales of fixed assets is $600,000$ and new fixed assets needed is $80,000$

C$)$ Full capacity sales of fixed assets is $625,000$ and new fixed assets needed is $48,000$

D$)$ Full capacity sales of fixed assets is $600,000$ and new fixed assets needed is $48,000$

$12)$ At the internal growth rate, the external financing needed is calculated as

A$)$ EFN$=A(g)-p(S)R(1+g)-p(S)Rx(1+g)[\frac{D}{E}]$

B$)$ EFN$=\frac{\text{R}\text{O}\text{E}R}{1-(ROExR)}$

C$)$ EFN$=0$

D$)$ None of the above