Answer:
B) plan 1 : worker earning y = x - 0.14 , unit labor = 
plan 2 : worker earning y = 0.5x + 0.5, unit labor = (0.5x + 0.5) / x
C) At 128%
D ) plan D IS PREFERABLE
Explanation:
In the first case Benefits are split : 30% to worker , 70% to company ( up to 120% ) performance
In the second case benefits 50% go to the worker and 50% go the company
B) The equations for worker earnings and normalized unit labor costs for each scheme
Plan 1 :
y ( percentage earning of worker ) = 1
unit labor cost = Y / 1
y = 0 - 30
unit labor = 0.3 / x
y = x - 0.14 therefore unit labor =
plan 2 :
y ( percentage earning of worker ) = 1, y = 0.5x + 0.5
unit labor cost : Y / 1 = (0.5x + 0.5) / x
C ) The point at which the two plans break even
0.5x + 0.5 = x - 0.14
0.5 + 0.14 = x - 0.5x
0.64 = x(1 - 0.5 )
x = 0.64 / 0.5 = 1.28 = 128%
D) The company would prefer plan 1
The correct answer is $3409
Explanation:
The average refers to the number or value that represents the "mean" or "middle point" in two or more values. Moreover, the general rule to find this value is to add all the values, in this case, it is necessary to add the expenses of the three months, and then divide the total by 3 (number of values) as there are three months. The process is shown below:
$3260 + $3537 + $3430 = $10227
10227 ÷ 3 = 3409
<span>This is true. One of the biggest disadvantages of corporations is the fact that they are subject to double taxation. Double taxation is when a company or person declares a taxable income, transaction or asset and then two or more jurisdictions then tax that income.</span>
- Monthly payment = $753.45
- Interest in first month = $85
First remove the amount paid as down payment:
= 20,000 - 3,000
= $17,000
The amount to be paid monthly is a constant amount which would make it an Annuity.
The $17,000 is the present value of this Annuity so the formula for present value of annuity can be used to find the annuity.
The payment is monthly so the rate and number of periods needs to be converted:
Rate = 6%/12 = 0.5%
Period = 2 x 12 = 24 months
Annuity is:
<em>Present value of Annuity = Annuity x ( 1 - (1 + rate) ^- number of periods) / rate </em>
17,000 = A x ( 1 - ( 1 + 0.5%)⁻²⁴) / 0.5%
17,000 = A x 22.5628662
A = 17,000 / 22.5628662
A = $753.45
The interest in the first month is:
<em>= Interest rate x Amount borrowed </em>
= 0.5% x 17,000
= $85
In conclusion, the monthly payments will be $753.45 and the interest in the first month will be $85.
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