Answer:
Will increase to $460,000
Explanation:
Palmer Inc. currently produces 110,000 units at the rate of $440,000
Next year they are expected to produce 115,000 units
Since the cost is variable, the total cost can be calculated as
(440,000/110,000) × 115,000
= 4×115,000
= $460,000
Hence the total cost is $460,000
The adjusted rental rate is $41.60.
<h3>What is the adjusted rental rate?</h3>
Price index measure the relative change in prices relative to a base year. Changes in indexes give a measure of inflation in the economy. The rental rate would be adjusted for inflation.
Inflation is when the general price level in an economy increases. Inflation can be as a result of an increase in the demand for goods and services or an increase in the cost of production.
The adjusted rental rate can be determined by first calculating the inflation rate and then increasing the rent for the calculated inflation rate.
Inflation rate = 1.9 - 1.6 = 0.3 = 30%
The adjusted rental rate = (1.3) X $32 = $41.60
To learn more about indexes, please check: brainly.com/question/26382640
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Answer:
If discount rate is 11.7% Project B should be accepted.
If discount rate is 13.5% both projects should be rejected
Explanation:
If the Net present value of Project A is higher than that of project B, we will accept project A and vice versa.
<u>Under 11.7% Discount Rate</u>
Net Present Value-Project A = -82000 + 34000 / 1.117 + 34000 / 1.117² + 34000 / 1.117³ = $85.099
Net Present Value-Project B = -82000 + 115000 / 1.117³ = $516.029
Project B should be accepted as it has a higher NPV.
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<u>Under 13.5% Discount Rate</u>
Net present Value-Project A = -82000 + 34000 / 1.135 + 34000 / 1.135² + 34000 / 1.135³ = - $2397.49
Net Present Value-Project B = -82000 + 115000 / 1.135³ = - $3347.91
Both projects should be rejected as both have negative NPVs
Answer:
$977.93
Explanation:
This is a coupon paying bond. Using a financial calculator, input the following;
Time to maturity; N = 15
Coupon payment; PMT = 7.25% *1000 = 72.5
Face Value; FV = 1,000
Annual interest rate; I/Y = 7.5%
then compute the price of the bond, a.k.a present value; CPT PV = 977.93
Therefore, the price of the bond today is $977.93
