Answer:
b. $160,700
Explanation:
In the case of ordinary taxable income limitation, the taxable income for the single person is up to $160,700 and for married who filled jointly have a limit up to $321,400.
Plus, if the income is covered within the threshold limit then the tax payee is eligible for the deduction which is equal to 20% of qualified business income irrespective whether they engaged or not engaged in any specified service trade or business
Answer:
In simple words, it is hard for governments to break he monopolies as generally as these entities are generally protected by some kind of legal or social convention. A monopoly of an entity that has strategic importance for the nation could be harmful in long run. Also if an individual owns a monopoly due to some patent right etc. then breaking that up will be seen as social injustice.
Answer:
6.97%
Explanation:
the formula to be used is
The formula for calculating future value:
FV = P (1 + r)^n
FV = Future value
P = Present value
R = interest rate
N = number of years
$4,100.00 = $3,350.00 x ( 1 + r)^3
divide both sides of the equation by $3,350.00
$4,100.00 / $3,350.00 = ( 1 + r)^3
1.223881 = ( 1 + r)^3
find the cube root of both sides
1.069661 = 1 + r
r = 6.97%
Answer:
bu kin jhu
Explanation:
John jvghh bugs HHH jhu UV juggle
Roll sum of 19 sum of 17 sum of 15 sum of 13 doubles other winnings $5 $3 $2 $1 $.5 $0.
<h3>What is Roll sum?</h3>
The 12-month rolling sum is the total of the previous 12 months. As the 12-month period "rolls" forward each month, the amount from the most recent month is added and the amount from the previous year is deducted. As a result, a 12-month total has been carried forward to the new month.
Cumulative sums, often known as running totals, are used to show the total sum of data as it grows over time (or any other series or progression). This allows you to see the entire contribution of a specific measure across time.
The total number of possible outcomes is 36, which is equal to the total number of the first die (6) multiplied by the total number of the second die (6).
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