Answer:
$73,500
Explanation:
Income tax payable = Book income before income tax*Tax rate
Income tax payable = $350,000*21%
Income tax payable = $73,500
Therefore, the amount of income tax payable that Smith should report in its December 31, 20X1, balance sheet is $73,500
Answer:
Cost of goods manufactured = $328,400
Cost of goods sold = $343,700
Explanation:
The computation of cost of goods manufactured and cost of goods sold is shown below:-
(a) Cost of goods manufactured = Direct materials used + Direct labor + Depreciation on plant + Factory supplies used + Property taxes on plant + Work in Process 1 Jan - Work-in-process, 31 Dec
= $121,000 + $111,000 + $61,000 + $24,000 + $15,000 + $13,000 - $16,600
= $328,400
(b) Cost of goods sold = Finished goods, 1 Jan + Cost of goods manufactured - Finished goods, 31 Dec
= $61,000 + $328,400 - $45,700
= $343,700
Answer:
True
Explanation:
The trade off theory states that capital structure decisions involve a trade off between costs and benefits of debt financing. Originally MM argued that a firm's capital structure should be 100% debt, but after accounting for bankruptcy costs, then the firm's capital structure should be less than 100% debt. Companies must substitute debt for equity at different levels (or vice versa if needed) until they reach a balance where the firm's value is maximized.
Answer:
$27,965.4393
Explanation:
Given:
Cash flow for first year (C1) = $6,200
Cash flow for second year (C2) = 116,200
Cash flow for third year (C3) = $17,400
Rate of return = 10% = 10/100 = 0.1
Computation of total price :
Total Price = 

Therefore, Marko Inc. will pay $27,965.4393
Answer:
The price of put option is $2.51
Explanation:
The relation between the European Put option and Call option is called the Put-Call parity. Put-Call parity will be employed to solve the question
According to Put-Call parity, P = c - Sо + Ke^(-n) + D. Where P=Put Option price, C=Value of one European call option share. Sо = Underlying stock price, D=Dividend, r=risk free rate, t = maturity period
Value of one European call option share = $2
Underlying stock price = $29
Dividend = $0.50
Risk free rate = 10%
Maturity period = 6 month & 2 month, 5 month when expecting dividend
P = c - Sо + Ke^(-n) + D
P = $2 - $29 + [$30 * e^[-0.10*(6/12)] + [$0.50*e^(-0.10*(2/12) + $0.50*e^(-0.10*(5/12)]
P = $2 - $29+($30*0.951229) + ($0.50*0.983471 + $0.50*0.959189)
P = -$27 + $28.5369 + $0.4917 + $0.4796
P = $2.5082
P = $2.51
Therefore, the price of put option is $2.51