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H$17$

A

B

c

D

E

F

$G$

H

lasbells Keenum

$5814$

$4.$ For $20$ s $2$ the selling price per lamp will be $$45\mathrm{.}00.$ The company would like to have a operating income equal $1026\mathrm{.}00\%$ of sales. If that is to be achieved, what would be the sales in units in $202?$

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Sales in units $($Round up to zero places, ###$,$### units$]$

$16\mathrm{.}0$

$5.$ If the company believed that it could only sell $25,000$ lamps, what would the new selling price have to be so that the new contribution margin per unit is equal to last year's contribution margin per unit?

New Selling Price $($Round up to two places, $###$,$###$,$##$)$

$16.$

$6.$ For $202$ the selling price per lamp will be $$45\mathrm{.}00$ and the effective tax rate is $38\%.$ How many units must be sold to generated a operating income of $$230,000$ after taves?

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If the company believes that the demand will be $27,500$ units for the year. What selling price per lamp, rounded to two places, would generate a operating income of $$822,500?$

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$\backslash$table$[[$New selling price per lamp $($Round up to two places, $###$,$###$.$##$)]]$