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Crazy boy [7]
3 years ago
7

Find the amount of annuity.

Mathematics
2 answers:
PilotLPTM [1.2K]3 years ago
8 0
295×((((1+0.1÷4)^(4×6)−1)
÷(0.1÷4))×(1+0.1÷4))
=9,781.54
ElenaW [278]3 years ago
7 0

We need to find the future value of annuity due with the following given values :-

Payment, Pm = 295 dollars.

N=4 (for quarterly)

Rate at 10%, r = 0.10/4 = .025

Time for 6 years, T = 6x4 = 24.

Future Value formula is :-

FV_{ad}=P_m*(1+r)*[\frac{(1+r)^T-1}{r} ] \\\\
FV_{ad}=295*(1+0.025)*[\frac{(1+0.025)^{24}-1}{0.025} ] \\\\
FV_{ad}=295*(1.025)*[\frac{(1.025)^{24}-1}{0.025} ] \\\\
FV_{ad}=295*(1.025)*[\frac{(1.80872595)-1}{0.025} ] \\\\
FV_{ad}=295*(1.025)*[\frac{0.80872595}{0.025} ] \\\\
FV_{ad}=295*(1.025)*(32.34903798) \\\\
FV_{ad}=9,781.54 \;dollars

Hence, the final answer is 9,781.54 dollars.

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Answer:

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Step-by-step explanation:

A jewelry box is shaped like a cube, with it's volume as v cubic inches.

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From the question, we are asked to write an expression that represents the edge length of julies jelwery box in inches

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We cube root both side

= 3√(v in³) = 3√(edge length³)

Edge length = 3√(v in³)

Therefore, the expression that represents the edge length of julies jelwery box in inches is:

Edge length in inches = 3√(v in³)

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