Answer:
Given that,
Taxable income = $75,000
Interest from an investment = $10,000
Using the U.S tax rate schedule in 2017
(a) Federal tax will he owe = $5,226.25 + 25% × ($75,000 - $37,950)
= $5,226.25 + $9262.5
= $14,488.75
(b) 
= 19.32%.
(c)
= 17.05%
(d) Chuck is currently in the 25 percent tax rate bracket.
His marginal tax rate on increases in income up to $16,900 and deductions from income up to $37,050 is 25 percent.
Answer:
Closing inventory - $10,160
Costs of goods sold - $9,600
Explanation:
Under the LIFO Method, the cost of good sold equals to
= April 23 units × cost per unit + Remaining units × cost per unit
= 300 units × $22 + 150 units × $20
= $6,600 + $3,000
= $9,600
Since the firm has sold 450 units, so out of which 300 units sold at a price of $22 and the remaining 150 units sold at a price of $20
The ending inventory equals to
= Remaining units × cost per unit + April 1 × cost per unit
= 270 units × $20 + 280 units × $17
= $5,400 + $4,760
= $10,160
Since on April 23, the 420 units were purchase, out of which 150 units are transferred to the cost of good sold and the remaining units 270 units at $20 is transferred to the ending inventory
Answer:
IRR= 21.86%
Explanation:
Giving the following information:
Initial investment (PV)= $10,000
Cash flows (PMT)= $4,000 per year
Number or years (n)= 4
<u>It is extremely difficult to calculate the IRR using the formula. We will use the financial calculator.</u>
Function: CMPD
n= 4
I%= SOLVE = 21.86%
PV= 10,000
PMT= -4,000
IRR= 21.86%
When the price of a good increases, the quantity demanded decreases. When the price of a good decreases, the quantity demanded increases.
Answer:
<u>X= $15,692.9393</u>
Explanation:
Giving the following information:
Number of years= 30
Final value= 1,000,000
First, deposit $10000 for ten years (last deposit at t=10).
After ten years, you deposit X for 20 years until t=30.
i= 6%
First, we need to calculate the final value in t=10. We are going to use the following formula:
FV= {A*[(1+i)^t-1]}/i
FV= {10000*[(1.06^10)-1]}/0.06= $131807.9494
We can calculate the amount of money to input every year. We need to isolate A:
A= (FV*i)/[(1+i)^n-1]
First, we need to calculate the final value of the $131807.9494
FV= PV*[(1+i)^n]
FV= 131807.9494*1.06)^20= 422725.95
We need (1000000-4227725.95) $577274.05 to reache $1000000
A= (FV*i)/[(1+i)^n-1]
A= (577274.05*0.06)/[(1.06^20)-1]= 15692.9393
<u>X= $15,692.9393</u>
