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JulijaS [17]
3 years ago
12

Suppose that on January 1, 2018, you buy a bond for $2,000 that will pay interest of 3.6% per year compounded continuously for 2

0 years. You never withdraw any of the interest earned on the bond. (a) What will the bond be worth on January 1, 2038?
Mathematics
1 answer:
Lady_Fox [76]3 years ago
8 0

Answer: $4108.87

Step-by-step explanation:

Given : Present value : P= \$2,000

The number of time period : t=20\text{ years}

The rate of interest : r=3.6\%\ =0.036

Let P be the present value of bond .

The formula to calculate the future value is given by :-

FV=Pe^{rt}

\\\\\Rightarrow\ FV=2000e^{0.036\times20}}\\\\\Rightarrow\ FV=4108.86642129\approx4108.87

Hence, the future value of the bond on January 1, 2038 would be $4108.87 .

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This means 50 mL + 1 mL = 51 mL. 1 gram of ampicillin = 1 mL considering all water-based substances have a density of 1gm/mL.

Now, the set delivers 15 ggt or drops per mililiter. Let's calculate the total drops in the 51 mL.

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  • 765 drops / 25 drops per minute = 30.6 minutes

This means the medicine it will take 30.6 minutes for the infusion to be completed and therefore the infusion will be completed at 19:31 (19:00 + 30.6 minutes = 19:30.6 or 19:31).

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2 years ago
What is 658 divided by 72?
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9.13889

Step-by-step explanation:

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Under the last-in, first-out (LIFO) inventory valuation method, a price index for inventory must be established for tax purposes
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Answer:

The laspeyres method of weighted aggregate price index is used of LIFO inventory valuation, therefore laspeyres index number is 106.08

Step-by-step explanation:

First of all we would have to perform the following table:

                                             

Product   Ending Inventory(Q0)  Begining(P0)   Ending(P1)   P0×Q0   P1×Q0  

    A                    500                         0.15               0.21                75        105

    B                       50                         1.60               1.80                 80         90

    C                       100                        4.50             4.20                 450      420

    D                       40                          12.00          13.40                 480     536

                                                                                             Total  1085     1151

Therefore, using laspeyres index number, we calculate the following:

laspeyres index number=(∑P1×Q0/∑P0×Q0)×100

laspeyres index number=(1151/1085)×100

laspeyres index number=106.08

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