Answer:The answer is $17,387.67
Explanation:
Let Principal = P, Rate = R% per annum, Time = n years
Amount = P ( 1 + R/100)∧n
P = $800, R = 7.4%, n = 24
A = 800 ( 1 + 7.4/100)∧24
A = 800 ( 1 + 0.074)∧24
A = 800 ( 1 .074)∧24
A = 800 (5.547569512)
A = 800× 5.5475569512
A = $4,438.05
Deposit made at 39th birthday
P = $800, R = 7.4%, n = 39
A = 800 ( 1 + 7.4/100)∧39
A = 800 (1 + 0.074)∧39
A = 800 (1.074)∧39
A = 800 (16.187022604)
A = 800× 16.187022604
A = $12,949.62
How much is in the IRA when Bob retires will be
$4,438.05 + 12,949.62
= $17,387.67
A $66.50
First take the money she already has from the total.
156-23=133
Then divide this by two. She only needs to save half of this as her parents will match the half she saves.
133÷2=66.5
$66.50
Answer:
your answer would be false
hope this helps
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