Answer:
<u>4375</u> pizzas have to sell to breakeven.
Explanation:
Given:
If we sell pizzas for $11.99 and our business' variable costs are 60% of the selling price, and we have fixed costs of $21,000 each month.
Now, to find pizzas to sell to breakeven.
Fixed costs = $21,000.
Sale price = $11.99.
Variable costs:
60% of the selling price.

Now, to get the number of pizzas to sell to breakeven we put formula:
<u><em>Breakeven = Fixed Costs ÷ (Sale price – Variable costs ) </em></u>



Therefore, 4375 pizzas have to sell to breakeven.
Answer:
A. selling price per composite unit,
Answer:
<em>Price per cookie $5.5</em>
Explanation:
The cost per cookies inclusive of wastage
$3× 100/(100-12)
=$3.409
<em>Total cost for 150 units</em>
= 150× 43.409
= $511.36
<em>Total sales value for 150 units</em>
= $511.36 + (60% × 511.36)
= $818.1818
Selling price per unit
<em>=</em><em>$818.18/150 units</em>
<em>= $5.5</em>
Answer:
The relevant cost of the 150 kilograms of the raw material when deciding whether to proceed with the special project: $979.
Explanation:
We do not use the original cost $2,236 because it is sunk cost.
We do not use market value because Otool Inc. does not either incur this cost nor sacrifice any benefit from not buying at market price.
The relevant cost of these raw material should be the benefit sacrificing from not selling the raw material, instead using it in the project; calculated as:
Selling price x Amount sold - Cost of delivery = 7.1 x 150 - 86 = $979.
Thus, the answer is $979.