Answer:
The amount of overhead that Lowden should be recorded in the current period = 165% * $74,000 = $122,100
Explanation:
Answer:
The amount of net income reported in 2020 income statement would be $75,000.
Explanation:
Pretax accounting income for 2020 = $100,000
Income tax expense for 2020 = Current tax + Reversal of Deferred tax assets
= ($100,000 - $100,000)*25% + ($100,000*25%)
= $25,000
Amount of net income reported in 2020 income statement = Pretax accounting income - Income tax expense
= $100,000 - $25,000
= $75,000
Therefore, The amount of net income reported in 2020 income statement would be $75,000.
Answer:
160,000 units
Explanation:
Step 1 : Determine the Sales Mix
Bramble : Standard
60000 : 40000
3 : 2
Step 2 : Determine the Overall Break even Point
Break even Point = Fixed Cost ÷ Contribution per unit
= $2400000 ÷ $30
= 80,000
Step 3 : Determine break-even point for Standards
Standards Break even point = 80,000 x 2
= 160,000 units
Thus,
Bramble Corp would sell 160,000 units of Standards at the break-even point
<span>Who is better off: a person using credit cards or a person refraining from any loans? A person using credit cards is better off </span>from a person refraining from any loans. A person using credit can often purchase more and have more flexibility with their money over someone who only uses cash. There are items and services that do not take cash as a form of payment, so without a credit card the person can not make the purchase.
Answer:
Explanation:
The time (T) = 6 months = 6/12 years = 0.5 years
Interest rate (r) = 6% = 0.06
The stock is priced [S(0)] = $36.50
The price the stock sells at 6 months (
) = $3.20
European call (K) = $35
The price (P) is given by:

The price of a 6-month, $35.00 strike put option is $1.65