Answer:
$101 million income tax expense
Explanation:
The income tax of HD can be computed by beginning with income tax payable less the increase in deferred tax asset in the year and finally by deducting the portion of current deferred tax asset that cannot be realized as shown below:
Current income tax payable $90 million
increase in deferred tax asset($170-$130) ($40 million)
unrealized deferred tax asset ($170*30%) $51 million
income tax expense in income statement $101 million
The HD income tax expense in income statement in 2021 is $101 million as computed due to the fact that prior payment in tax ha been paid in the year
Answer:
Cash flow to creditors in 2018 is −$85,000
Explanation:
2017 balance sheet of Kerber’s Tennis Shop, Inc is recorded as
Interest paid............................................................................$255,000
Less:
long-term debt in 2018.........................................................$2.21 million
Less: long-term debt brought forward from 2017..........$1.87 million
Total (taken as net new borrowing)...................................$340,000
Cash flow to creditors = 2018 Interest expense less net new borrowing
= $255,000 - $340,000
= −$85,000
Answer:
Dentist is an occupation related to dental/tooth disease.
Explanation:
It is an occupation related to dentistry which is in the field of health.
False. Average fixed costs are totally different from average variable costs. They can only be equal if by chance the fixed costs are equal to variable costs for a specific level of production
Answer:
The answer is: 14,400 different production sequences are possible
Explanation:
For this calculation I will assume that the first 5 operations can be made in any order, as well as the last 5.
For the first set of machining operations, since they can go in any order, you choose one operation and then you have 4 operations left, then you choose another operation and you have 3 operations left, then you choose another operation and you have 2 operations left, you choose another option and you have only 1 operation left. This process can be expressed by the following equation: 5 x 4 x 3 x 2 x 1 = 120 possible different combinations. Mathematically it can also be expressed as 5! = 120
The same for the last 5 assembly operations, you have 5 x 4 x 3 x 2 x 1 = 120 possible different combinations.
So to get the total possible combinations of all the process, we just multiply 120 x 120 = 14,000 or 5! x 5! = 14,400
