Answer:
Calculate the tax consequence of withdrawal from retirement account.
T and L are 40 years old and decide to withdraw $2,100 from their IRA. They lie in a 35% marginal tax bracket.
Analysis
They are withdrawing some amount from their retirement fund. They have to pay the tax and penalty for early withdrawals from the retirement fund. The withdrawal amount is $2,100 so they have to pay tax on it. The tax rate will be 35% which is their marginal tax bracket.
Calculation of tax consequences if withdrawal amount is $2,100:
Ordinary income tax amount calculates by multiplying the withdrawal amount with the ordinary tax rate.
= $2100 × 35%
= $735
The withdrawal amount attracts the 10% penalty. So, the penalty amount is calculated as follows: Penalty on withdrawn funds calculates by multiplying the withdrawn funds with the percentage of penalty.
= $2100 × 10%
= $210
(NOTE: - T and L have to pay ordinary income tax along with the penalty on their withdrawal because they are withdrawing funds from their IRA before age 59.5.)
Total expenses include the tax amount and penalty charge on withdrawal amount. So, it is calculated as follows:
Total expenses =$735 + $210
Total expenses = $945
Conclusion
Therefore, T and L would incur a tax of $945 on their withdrawal. This $945 is the sum of income tax amount and penalty on withdrawal balance.
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Answer:
$1.86
Explanation:
Earnings per Share = Earnings Attributable to Holders of Common Stock ÷ Common Stock Outstanding
Old Earnings Per Share
Earnings per Share = $6,000,000 ÷ 1,000,000 = $6.00
New Earnings Per Share
Earnings per Share = $6,000,000 ÷ 1,450,000 = $4.14
Dilution in earnings per share = $6.00 - $4.14 = $1.86
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Answer:
Explanation:
Given the following data about Dayna's Doorstep Inc(DD) :
Cost given by; C = 100 - 5Q + Q^2
Demand ; P = 55 - 2Q
A.) Set price to maximize output;
Marginal revenue (MR) = marginal cost (MC)
MR = taking first derivative of total revenue with respect to Q; (55 - 2Q^2)
MC = taking first derivative of total cost with respect to Q; (-5Q + Q^2)
MR = 55 - 4Q ; MC = 2Q - 5
55 - 4Q = 2Q - 5
60 = 6Q ; Q = 10
From
P = 55 - 2Q ;
P = 55 - 2(10) = $35
Output
35(10) - [100-5(10)+10^2]
350 - 150 = $200
Consumer surplus:
0.5Q(55-35)
0.5(10)(20) = $100
B.) Here,
Marginal cost = Price
2Q - 5 = 55 - 2Q
4Q = 60 ; Q = 15
P= 55 - 2(15) = $25
Totally revenue - total cost:
(25)(15) - [100-(5)(15)+15^2] = $125
Consumer surplus(CS) :
0.5Q(55-25) = 0.5(15)(30) = $225
C.) Dead Weight loss between Q=10 and Q=15, which is the area below the demand curve and above the marginal cost curve
=0.5×(35-15) ×(15-10)
=0.5×20×5 = $50
D.) If P=$27
27 = 55 - 2Q
2Q = 55 - 27
Q = 14
CS = 0.5×14×(55 - 27) = $196
DWL = 0.5(1)(4) = $2