Answer:
d. None of the answers is correct
$17,000 increase
Explanation:
As per the given question the solution is provided below:-
For reaching the change in income if the special order is accepted we need to follow some steps which are as follows:-
Step 1
Variable manufacturing cost per unit = Variable manufacturing costs ÷ Sale units
= $240,000 ÷ 24,000
= $10
Step 2
Cost related with special order = Number of units × Variable manufacturing cost per unit
= 3,400 × $10
= $34,000
Step 3
Income from special order = Number of units × Selling price
= 3,400 × $15
= $51,000
Therefore the Change in income if special order is accepted = Income from special order- Cost related with special order
= $51,000 - $34,000
= $17,000 increase
d. None of the answers is correct the right answer is $17,000 increase.
To reach the change in income if special order is accepted we simply put the values into formula.
Answer:
Objective function:
Maximize Z: 30P1 + 25P2 + 28P3
Subject to: 2.00P1 + 1.50P2 + 3.00P3 ≤ 450 (Department A constraint)
2.50P1 + 2.00P2 + P3 ≤ 350 (Department B constraint)
0.25P1 + 0.25P2 + 0.25P3 ≤ 50 (Department C constraint)
P1, P2, P3 ≥ 0 (Non-negativity)
Explanation:
The objective function is formulated from the contribution margin of the three products. For instance, the contribution of Product 1 is $30, the contribution of Product 2 is $25 and the contribution of Product 3 is $28. Thus, the objective function will be 30P1 + 25P2 + 28P3.
The constraints were obtained from the departmental labour hours requirements for each product. For instance, Product 1 requires 2 hours in department A, Product 2 requires 1.50 hours in department A and Product 3 requires 3 hours in Department A. Thus, the constraint will be 2.00P1 + 1.50P2 + 3.00P3.
Answer:
annual withdrawals is $1,393.87
Explanation:
given data
Amount Deposited = $5,000
Annual Interest Rate = 7.2%
First withdrawal = 2020
last withdrawal = 2025
solution
we consider equal sized annual withdrawals = x
so we can say that Amount Deposited amount will be as
$5,000 = 
..........1
we take common here 
so
$5,000 = 
solve it we get
x = $1,393.87
so that annual withdrawals is $1,393.87
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