Nature's Own makes three types of wood flooring: Oak, Hickory, and Cherry. The company's tax rate is $40$ percent. The following costs are expected for the year:

Per$-$square$-$yard expected selling prices are as follows: Oak, $$32\mathrm{.}80$; Hickory, $$16\mathrm{.}00$; and Cherry $$50\mathrm{.}00.$ The expected sales mix is as follows:

Oak Hickory Cherry

$\backslash$table$[[$Square yards,$12,600,100,800,8,400],[$Calculate the break$-$even point for the year.,,,$]]$

a$.$ Calculate the break$-$eve not hound to the next whole unit.

Note: Round to the

b$.$ How many square yards of each product are expected to be sold at the break$-$even point?

Note: Round CM$\%$ to the nearest tenth of a percent.

Oak: $,$ square yards

$\backslash$table$[[$Hickory:$,$square yards$],[$Cherry:$,$square yards$]]$

c$.$ If the company wants to earn pre$-$tax profit of $$1,120,000,$ how many square yards of each type of flooring would it need to sell? How much total revenue would be required?

Note: Round your answer to the next highest whole unit.

d$.$ If the company wants to earn an after$-$tax profit of $$952,000,$ determine the revenue needed using the contribution margin percentage approach.

Note: Round CM$\%$ to the nearest tenth of a percent and your final answer to the nearest whole dollar.

$

e$.$ If the company achieves the revenue determined in $($d$),$ what is the $(1)$ breakeven point in dollars, and the margin of safety $(2)$ in dollars and $(3)$ as a percentage?

Note: In your breakeven point in dollars calculation, round CM$\%$ to the nearest tenth of a percent; round your final answer to the nearest whole dollar.

Note: Round margin of safety in dollars to the nearest whole dollar.

Note: Round the margin of safety percentage to the nearest tenth of a percent $($for example, round $5\mathrm{.}6666\%$ to $5\mathrm{.}7\%.)$

Breakeven in dollars: $q$

Margin of safety in dollars:

Margin of safety percentage: