Answer:
Debit legal expense/penalties (p/l) $900,000
Credit Provisions (B/s) $900,000
Explanation:
According to IAS 37 Provisions, contingent liabilities and contingent assets, a provision is to be recorded where there is a present obligation as a result of a past event and the outflow of economic benefits to satisfy the obligation is probable.
Hence if it is probable that Scorcese will be liable for $900,000 as a result of this suit, a provision is needed and will be recorded by;
Debit legal expense/penalties (p/l) $900,000
Credit Provisions (B/s) $900,000
When starting a lawn care business, the much needed land resource is capitol
Answer:
$96,080
Explanation:
Calculation of Caldwell Company amount of overhead applied to Product A using activity-based costing.
First step is to use ABC, Overhead assigned to Product A :
Using this formula
[(Number of machine setups for Product A / 1,000) * Machine setup Overhead costs] + [(Number of machine hours for Product A / 30,000) * Machining Overhead costs] + [(Number of inspections for Product A / 1,500) * Inspecting Overhead costs]
Hence:
Let plug in the formula
= [(240 / 1,000) * $105,000] + [(22,200 / 30,000) * $50,000] + [(660 / 1,500) * $77,000]
= $25,200 + $37,000 + $33,880
= $96,080
Therefore Caldwell Company amount of overhead applied to Product A using activity-based costing will be:$96,080
Answer:
2. $400 unfavorable
Explanation:
Data provided in the question
Direct labor hours = 9,000
Indirect material cost = $27,000
On Actual basis
Indirect material cost = $28,000
Direct labor hours = 9,200
So, the difference for indirect material is
= Indirect material cost ÷ direct labor hours × direct labor hours - indirect material cost
= $27,000 × 9,200 ÷ 9,000 - $28,000
= $27,600 - $28,000
= $400 unfavorable
Answer: 7.5%
Explanation:
Given the following :
Coupon rate = 7.5% semi-annually = 0.0375
Coupon or interest payment per period = $37.5
Period (n)= 6.5 years * 2 = 13
Face value(f) = $1000
Price of bond = face value = $1000
Semiannual Yield to maturity = [(((f-p)/n) + C) / (f + p)/2]
Semiannual YTM = [(((1000 - 1000) / 13) + 37.5) / (1000 + 1000)/2]
Semiannual Yield to maturity = [(((0 /13) + 37.5) / 2000/2]
= 37.5 / 1000 = 0.0375 = 3.75%
Yield to maturity = 2 × Semiannual yield to maturity
Yield to maturity = 2 × 3.75% = 7.5%
