The deferred tax liability in 2020 for Company B. would be $372.
<h3>How much of the deferred tax liability is incurred?</h3>
First, we have to find the taxable income:
= $86,000 + $6,500 + $3,500 -$ 4,000 - $4,700 - $2,630
= $84,670
Now, as the accounting income of $86,000 is more than the taxable income of $84,670, there will be a deferred tax liability of:
= ($86,000 - $84,670) * 28%
= $1,330 * 28%
= $372
Therefore, the deferred tax liability in 2020 for Company B. would be $372.
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Answer:
if you want to add the answer is 32.2
If you want to subtract the answer is 1.7
Answer:
3.0 kg
Step-by-step explanation:
Momentum before collision = momentum after collision
m₁ u₁ + m₂ u₂ = m₁ v₁ + m₂ v₂
(1.0 kg) (5.0 m/s) + m (-2.0 m/s) = (1.0 kg) (-4.0 m/s) + m (1.0 m/s)
5.0 kg m/s + m (-2.0 m/s) = -4.0 kg m/s + m (1.0 m/s)
9.0 kg m/s = m (3.0 m/s)
m = 3.0 kg
For this case we have that by definition, the equation of a line in the slope-intersection form is given by:
Where:
m: It's the slope
b: It is the cut-off point with the y axis
By definition, if two lines are parallel then their slopes are equal.
Option A:
The slopes are not the same.
Option B:
The slopes are the same so the lines are parallel.
Option C:
The slopes are not the same.
Option D:
The slopes are the same so the lines are parallel.
Answer:
The parallel lines are: Option B and Option D
Answer
The scale factor is
Explanation
We have to ways to find the scale factor here:
1. Find the unit fraction from inches to miles; in other words, we need to divide the distance between the cities on the map (in inches) by the actual distance between the cities.
We can conclude that the scale factor is
2. Let be the scale factor.
We know form our problem that 24 miles times the scale factor is equal 4 1/2 inches, so we can set up an equation an solve for :
Just like before, we can conclude that the scale factor is
B.
Answer
6 inches separate the cities on the map
Explanation
We know that our scale factor is 1/4 inch = 1 mile, so we can create a conversion factor to convert 24 miles to inches. Since we need to convert from miles to inches, the denominator of our conversion factor must be 1 mile so we can cancel miles out. Notice that we can also express 1/4 inch as 0.25 inch to simplify our calculations:
We can conclude that if the conversion factor is 1/4 inch = 1 mile, 6 inches separate the cities on the map.
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