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Nookie1986 [14]
4 years ago
13

You receive payments at the end of each Quarter starting at the end of Quarter 1 and lasting 6 years (so the last payment you re

ceive is at the end of Quarter 24). These payments are an equal series of payments of $1,000 for all 24 payment periods. The interest rate is 10% APR compounded monthly. What is the present value (at the beginning of Quarter 1) of this series of 24 payments?
Business
2 answers:
Readme [11.4K]4 years ago
7 0

Answer:

$17,843.78

Explanation:

Since the interest is compounded monthly and the payments are made once every 3 months (quarterly), we must do the calculations based on the monthly payment sequence:

$0; $0; $1,000; $0; $0; $1,000 ... $0; $0; $1,000 until we complete the 24 payments.

r = 10% / 12 = 0.83333%

We can use the excel NPV function = NPV(rate, values) =NPV(0.8333%,$0,$0,$1,000, etc.) we just select the 72 cells

= $17,843.78

OleMash [197]4 years ago
4 0

Answer:

PV = PMT [(1 - (1 / (1 + r)ⁿ)) / r]

Where:

PV = The present value of the annuity

PMT = The amount of each annuity payment

r = The interest rate

n = The number of periods over which payments are to be made

PV = PMT [(1 - (1 / (1 + r)ⁿ)) / r]

     = 1000 [(1 - (1 / (1 + 0.0083)²⁴)) / 0.0083]

     = 1000 [(1 - (1 / 1.2194)) / 0.0083]

     = 1000 [(1 - 0.8201) / 0.0083]

     = 1000 [0.1799‬ / 0.0083]

     = 1000 * 21.6747

PV = $ 21,674.70

Explanation:

Since the annuity is compounded monthly

r = 10% / 12 = 0.83%

n = 24

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Answer:

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<u>Production Budget for January, February and March.</u>

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Budgeted Sales Units                    200             300            400

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Production Budget

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Current yield = 5.20%

A perpetual bond, also regarded colloquially as a perpetual or perp, is a bond without a maturity date, consequently allowing it to be handled as equity, not as debt. Issuers pay coupons on perpetual bonds all the time, and they no longer ought to redeem the most important. Perpetual bond coin flows are, consequently, the ones of perpetuity.

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