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jasenka [17]
3 years ago
13

The Bensington Glass Company entered into a loan agreement with the​ firm's bank to finance the​ firm's working capital. The loa

n called for a floating rate that was 25 basis points ​(0.25 ​percent) over an index based on LIBOR. In​ addition, the loan adjusted weekly based on the closing value of the index for the previous week and had a maximum annual rate of 2.24 percent and a minimum of 1.71 percent. Calculate the rate of interest for weeks 2 through 10.
Business
1 answer:
klio [65]3 years ago
8 0
<h2>Question:</h2>

As the data in incomplete, lets consider the data found on the net for the same question

DATE         LIBOR

week 1        1.98%

week 2       1.64%

week 3       1.54%

week 4       1.31%

week 5       1.57%

week 6       1.69%

week 7       1.66%

week 8       1.94%

week 9       1.92%

(This data in not given in the question. If some values differ from this data, just change the that value in the method below and you'll get your answer)

<h2></h2><h2>Answer:</h2>

Floating rate = 0.25%

Maximum rate = 2.24%

Minimum rate = 1.71%

General formula for for finding rate of interest of a week

Week Rate = Previous Week's Rate (LIBOR from table) + Floating Rate

Lets find the values:

Week 2 rate  = Week 1 rate + 0.25%   = 1.98% + 0.25% = 2.23%

Week 3 rate  = Week 2 rate + 0.25%  = 1.64% + 0.25% = 1.89%

Week 4 rate  = Week 3 rate + 0.25%  = 1.54% + 0.25% = 1.79%

Week 5 rate  = Week 4 rate + 0.25%  = 1.31% + 0.25% = 1.56%

Week 5 rate is lower than the minimum rate, rate of Week 5 can be taken as minimum rate

Week 5 rate = 1.71%

Week 6 rate  = Week 5 rate + 0.25%  = 1.57% + 0.25% = 1.82%

Week 7 rate  = Week 6 rate + 0.25%  = 1.69% + 0.25% = 1.94%

Week 8 rate  = Week 7 rate + 0.25%  = 1.66% + 0.25% = 1.91%

Week 9 rate  = Week 8 rate + 0.25%  = 1.94% + 0.25% = 2.19%

Week 10 rate = Week 9 rate + 0.25%  = 1.92% + 0.25% = 2.17%

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In other words, the equivalent units is shown thus:

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This implies that labor has carried  out 20% of the work required to transform the 100000 units into finished products,since only 20% work is completed, the remaining 80% is expected in the next period.

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Your younger sister, Linda, will start college in five years. She has just informed your parents that she wants to go to Hampton
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Answer:

The answer $6,964.4726324 per year  

Explanation: The following elements are to be considered in this case:

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-Parents had already started investing $5,300 per year for the past five years. This is a stream of even cash flows, at an interest rate. Considering we are at the point before our parents decided to invest the $5,300 and we want to determine the future value of this fixed payments, we will consider the formula below:

Future Value FV = Cash flow per period C * ([1 + i]^n - 1 )/i where  i is the interest rate and n the number of times or periods

FV= $5,300 * ([1 + 0.11]^5 - 1 )/0.11

FV= $5,300 * 6.22780141

FV= $33,007.347473

Considering they will continue to save $5,300 for five more years, we can adjust the above formula and obtain the future value of the fixed payment of $5,300 over a period of 10 years

FV= $5,300 * ([1 + 0.11]^10 - 1 )/0.11

FV= $5,300 * 16.722008965

FV= $88,626.647515

This implies our parents will have the above amount when Linda is to start college and will require an additional $43,373.35248 ($132,000 - $88,626.647515 ) to have the entire fees at hand.

Now, we have to determine how much should be saved every year for the next five years (when Linda starts school) in order to obtain the amount left to complete Linda's fees.

Considering the formula above, it should be noted that we alraedy know the future value, the interest and the number of years involved. So to get the cash flow or amount to be saved per period,

- Cash Flow per period C = Future value FV/  ([1 + i]^n - 1 )/i

 C = $43,373.35248 /  ([1 + 0.11]^5 - 1 )/0.11

 C = $43.373.35248 / 6.22780141

 C = $6,964.4726324

Thus, in addition to the $5,300 currently being saved by our parents, they will have to save an additional $6,964.4726324 per year so as to obtain the total amount for Linda fees of $132,000 which will be divided into $33,000 per year.

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($1,000 + $1,250) / ($5 - $3) = $2,250 / $2 = 1,125 units

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