Answer:
option (d) $1.40 taxable income rather than $1.00 tax-exempt income
Explanation:
The taxpayer would prefer option (d) $1.40 taxable income rather than $1.00 tax-exempt income
The above statement will be chosen because in this case the after tax income will be greater than the tax exempt according to the condition given in the question
Given:
Marginal Tax bracket = 25%
thus,
Taxable income = $1.40
Tax = $1.40 × 0.25 = $0.35
Therefore,
The net income = Taxable income - Tax = $1.40 - $0.35 = $1.05
and,
$1.05 > $1.00
I believe its owners , but hopefully i helped
So the thing here is that n workers produce n units of output, and so the total product of labor equals the number of workers: q = L
will differ by labor because the extra workers creates one more units of output,
= ∆q/∆L= 1
will differ by how much labour was put into it:divide both sides of the production function,
= q/L= 1
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Hope this helps, now you know the answer and how to do it. HAVE A BLESSED AND WONDERFUL DAY! As well as a great rest of Black History Month! :-)
- Cutiepatutie ☺❀❤
Answer:
This study was carried on by Jiang, Zhenling, during the first semester of 2019 and it involved more than 35 million auto loans in the US. The author determined that monthly payments carrying a $9 ending digit, e.g. $199, had a highest interest rate charged. While those monthly payments carrying a $0 ending digit, e.g. $200, had the lowest interest rate charged. African American and Latin consumers were the most negatively affected groups by the higher interest rates.
The study showed that an effective bargaining tactic would decrease total payments significantly. This research also includes a lot of other information regarding the total economic effects of ending digit bias.
Explanation:
I personally guess that many car sellers and auto loans institutions tempt both African American and Latin consumers by using apparently lower monthly payments (psychologically we all consider $199 to be much cheaper than $200) in order to charge higher interest rates. They also probably offer longer term loans, e.g. 5-6 year loans instead of 3-4 year loans.