On the day that his son is born, a father wishes to determine what lump sum amount would have to be paid into an account bearing interest of 12% per year to provide withdrawals of $2,000 on each of the son's 18th, 19th, 20th, and 21st birthday. What is the amount of the lump sum that the father needs to deposit on the day of his son's birth?

ENGR.ECONOMIC ANALYSIS
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ISBN:9780190931919
Author:NEWNAN
Publisher:NEWNAN
Chapter1: Making Economics Decisions
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8. On the day that his son is born, a father wishes to determine what lump sum amount
would have to be paid into an account bearing interest of 12% per year to provide
withdrawals of $2,000 on each of the son's 18th, 19th, 20th, and 21st birthday. What is
the amount of the lump sum that the father needs to deposit on the day of his son's
birth?
Transcribed Image Text:8. On the day that his son is born, a father wishes to determine what lump sum amount would have to be paid into an account bearing interest of 12% per year to provide withdrawals of $2,000 on each of the son's 18th, 19th, 20th, and 21st birthday. What is the amount of the lump sum that the father needs to deposit on the day of his son's birth?
factor name
single payment
compound amount
single payment
present worth
uniform series
sinking fund
capital recovery
uniform series
compound amount
uniform series
present worth
uniform gradient
present worth
uniform gradient
future worth
uniform gradient
uniform series
converts
P to F
F to P
F to A
P to A
A to F
A to P
G to P
G to F
G to A
symbol
(F/P, i%, n)
(P/F, 1%, n)
(A/F, i%, n)
(A/P, i%, n)
(F/A, 1%, n)
(P/A, i%, n)
(P/G,i%, n)
(F/G,1%, n)
(A/G, i%, n)
formula
(1 + i)"
(1 + i)-¹
i
(1 + i)" - 1
i(1+i)"
(1+i)n-1
(1+i)n-1
i
(1+i)n-1
i(1+i)n
1-
i
(1+i)n-1
1² (1+i)n
n
i(1+i)n
(1+i)n-1
n
i
n
(1+i)n-1
Transcribed Image Text:factor name single payment compound amount single payment present worth uniform series sinking fund capital recovery uniform series compound amount uniform series present worth uniform gradient present worth uniform gradient future worth uniform gradient uniform series converts P to F F to P F to A P to A A to F A to P G to P G to F G to A symbol (F/P, i%, n) (P/F, 1%, n) (A/F, i%, n) (A/P, i%, n) (F/A, 1%, n) (P/A, i%, n) (P/G,i%, n) (F/G,1%, n) (A/G, i%, n) formula (1 + i)" (1 + i)-¹ i (1 + i)" - 1 i(1+i)" (1+i)n-1 (1+i)n-1 i (1+i)n-1 i(1+i)n 1- i (1+i)n-1 1² (1+i)n n i(1+i)n (1+i)n-1 n i n (1+i)n-1
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