Answer: B costs
Explanation:
In business and accounting, cost is the monetary value that has been spent by a company in order to produce something.
Cost accounting aids in decision-making processes by allowing a company to calculate, evaluate, and monitor its costs.
Answer:
$2960 yearly savings
Explanation:
From the values given and from mathematical manipulation, he or she needs a contribution of at least $2900 every year in order to achieve his goal of $50,000.
EXPLANATION
- If the child is 5yr old now, in 13years time, she will be 18yr old.
- for the next 13years, it would have amount to $38350
- remember the bank will give an annual interest rate of 2%
- so for 13years, that's 26% = 0.26
- In the 13th year, he would have saved $38350, add the 26% interest for the duration of 13years = 26% x $38350 + $38350 = $48321
- His savings will fall between $2950 - $2960 yearly.
Answer:
The correct answer is B: $5,600
Explanation:
Giving the following information:
Schager Company purchased a computer system for $40,000. The estimated useful life is 10 years, and the estimated residual value is $5,000.
Double-declining balance method= Netbook value* (2/useful life in years)
Year 1:
Double-declining balance method= (40000-5000)*(2/10)= $7000
Year 2:
Double-declining balance method= (35000-7000)*0.20= $5,600
Answer:
The correct option is D: $8.60
Explanation:
Average fixed cost of Pretty Flowers = $5.40
Average variable costs of Pretty Flowers = $3.20
We are asked to calculate the Average total cost of Pretty Flowers at this current level
Hence:
Average total cost Pretty Flowers = Average fixed cost of Pretty Flowers + Average variable costs of Pretty Flowers
If we substitute the value of these variables in the equation, we get:
Average total cost Pretty Flowers = $5.40 + $3.20 = $8.60
Answer:
$441,495
Explanation:
Since the information is incomplete, I looked for the missing part and found the attached information.
the current yield of a 1.5 years zero coupon bond = (100 / 89.9)¹/¹°⁵ - 1 = 0.0736 = 7.36%
the current yield of a 6 months zero coupon bond = (100 / 97.087)¹/⁰°⁵ - 1 = 0.0609 = 6.09%
now to calculate the future interest rate:
(1.0736²/1.0609) - 1 = 0.0865 = 8.65%
since we are told to determine the price of the bond:
(100/P)¹/¹°⁵ - 1 = 0.0865
(100/P)¹/¹°⁵ = 1.0865
100/P = 1.0865¹°⁵
100/P = 1.1325
100/1.1325 = P
P = 88.299
the expected price of the bond = 88.299% x $500,000 = $441,495