A. thicken the sauce.
Acidic foods, such as tomatoes or wine, are important in a braise to thicken the sauce.
Answer:
$0.316 trillion per annum
Explanation
According to the scenario, computation of the given data are as follow:-
Interest rate = 0.5% = 0.005
Government Borrows = $6 trillion
Time = 20 years
Required Uniform Annual Payment= Government Borrows × Interest Rate × [(1 + Interest Rate)^Time period ÷ (1 + Interest Rate)Time period] - 1
= $6 trillion × 0.005 × [(1 + 0.005)^20 ÷ (1 + 0.005)^20 - 1]
= $0.03 trillion × [(1.005)^20 ÷ (1.005)^20 - 1]
= $0.03 trillion × (1.1049 ÷ 1.1049 - 1)
= $0.03 trillion × (1.1049 ÷ 0.1049)
= $0.03 trillion × 10.533
= $0.316 trillion per annum
Answer:
Explanation:
X - number of units sold
Total cost for production = 1,500,000 + 1600X
Total cost for purchasing = 2000X
a. For 4000 units sold
Total cost for production = 1,500,000 + 1600 * 4000 = $7,900,000
Total cost for purchasing = 2000* 4000 = $8,000,000
In this case producing is cheaper. Therefore, it is better to produce
b. Y - break-even point
Then : 1,500,000 + 1600 * Y = 2000* Y
So 1,500,000 = 400 Y
Y = 3750
At №of units less than 3750 purchasing will be the better option
And above 3750 producing will be the better option
Answer and Explanation:
1. The computation of the predetermined overhead rate is shown below:
= Overhead applied ÷ direct material cost
= $846,000 ÷ $1,800,000
= 47%
2. The direct labor and overhead cost assigned to the job is shown below:
Total cost $89,000
Less: direct material cost $32,000
Less: overhead cost $15,040 ($32,000 × 0.47)
Direct labor cost $41,960
Answer:
PV = $27,263.15
It will be needed to deposit the lump sum of $27,263.15
Explanation:
The question is asking for how much will you need to deposit in a lump sum today to withdraw for seven years the sum of $5,600 with an interest rate of 10%
In other words it is asking us for the preset value of an annuity of $5,600 with interest of 10%
Using the present value of an annuity formula of $1 we can solve for the present value of that annuity, which is the amount needed to generate this annuity

We post our knows value and solve it:

PV = $27,263.15