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aksik [14]
1 year ago
13

5. Use excel?s irr function for this problem. Rancho cucamonga has a 6% cost of capital. The firm has an investment opportunity

that costs $2,000. Riverside expects the investment to generate annual cash inflows $600 for each of the next four years. The internal rate of return and rancho?s decision are a. 1. 7% and invest in the project. B. 1. 7% and don?t invest in the project. C. 7. 7% and invest in the project. D. 7. 7% and don?t invest in the project.
Business
1 answer:
BlackZzzverrR [31]1 year ago
8 0

IRR function for this problem is 7. 7% and invest in the project

<h3>What is IRR function?</h3>

The Excel IRR function returns the internal rate of return (IRR) for a sequence of cash flows that occur at regular intervals. Determine the internal rate of return. Return was calculated as a percentage. =IRR (values, [guess])

IRR is the interest rate at which the sum of all cash flows equals zero, thus it is useful for comparing one investment to another. In the preceding example, if we substitute 8% with 13.92%, the NPV becomes 0, and your IRR becomes zero. As a result, IRR is defined as the discount rate at which a project's NPV becomes zero.

To know more about IRR function follow the link:

brainly.com/question/24301559

#SPJ4

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Cumberland Co. sells $2,000 of inventory to Hancock Co. for cash. Cumberland paid $1,250 for the merchandise. Under a perpetual
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Answer:

Cash (Debit)                                    $2,000

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Cost of Merchandise Sold (Debit)   $1,250

         Merchandise Inventory (Credit)             $1,250

Explanation:

Cash (Debit): Cash increase because it is a Cash Sale, cash increases by debit.

     

Sales (Credit):  to register the sale, Sales(income) increases by credit .

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find the nominal annual rate of interest compounded monthly if $1200 accumulates to $1618.62 in years
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Answer:

Nominal annual rate of interest(r) = 2.5% (Approx)

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Nominal annual rate of interest(r)

Computation:

Nominal annual rate of interest(r) = \sqrt[12]{\frac{1,618.62}{1,200} }-1

Nominal annual rate of interest(r) = \sqrt[12]{1.34885}-1

Nominal annual rate of interest(r) = 0.02525

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