Answer and Explanation:
a. The computation is shown below;
Cash bonus after tax is ($3,000 × (1 - 0.24) $2,280
And, non taxable fringe benefit is $2,300
So here he should use the nontaxable fringe benefit
b. Yes answer would be changed
Cash bonus after tax is ($3,000 × (1 - 0.12) $2,640
And, non taxable fringe benefit is $2,300
hence, the same is to be considered
Answer:
Cost of Goods Sold = $19200
Explanation:
The cost of goods sold or COGS is the cost of inventory that the business has sold for the period. The cost of goods sold can be calculated as follows,
Cost of Goods sold = Opening Inventory + Purchases for the year - Closing Inventory
Cost of Goods Sold = 6200 + 21200 - 8200
Cost of Goods Sold = $19200
Answer:
True
Explanation:
The Bass New forecasting model is a forecasting model that is commonly used to estimate the sales of a product at a certain in future and it is used for highly durable goods.
The bass new forecasting model wad developed by Frank Bass and it has a formula
<u> f ( t ) </u> = p + qF ( t )
1 - f ( t )
where:
f ( t ) is the change of the installed base fraction
F(t) is the installed base fraction
p is the coefficient of innovation
q is the coefficient of imitation
Cheers.
Idk I can’t see the choices sorry which I could help
- Monthly payment = $753.45
- Interest in first month = $85
First remove the amount paid as down payment:
= 20,000 - 3,000
= $17,000
The amount to be paid monthly is a constant amount which would make it an Annuity.
The $17,000 is the present value of this Annuity so the formula for present value of annuity can be used to find the annuity.
The payment is monthly so the rate and number of periods needs to be converted:
Rate = 6%/12 = 0.5%
Period = 2 x 12 = 24 months
Annuity is:
<em>Present value of Annuity = Annuity x ( 1 - (1 + rate) ^- number of periods) / rate </em>
17,000 = A x ( 1 - ( 1 + 0.5%)⁻²⁴) / 0.5%
17,000 = A x 22.5628662
A = 17,000 / 22.5628662
A = $753.45
The interest in the first month is:
<em>= Interest rate x Amount borrowed </em>
= 0.5% x 17,000
= $85
In conclusion, the monthly payments will be $753.45 and the interest in the first month will be $85.
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