12. Bert and Ernie borrowed $6000 to buy Big Bird a new nest. They made quarterly payments of $558.68 for three years to pay back the loan. If they took out a 7% simple interest amor- tized loan, prepare an amortization schedule showing their first two payments. Payment No. Principle portion Interest portion Total payment Balance $6000 1 2

Essentials Of Investments
11th Edition
ISBN:9781260013924
Author:Bodie, Zvi, Kane, Alex, MARCUS, Alan J.
Publisher:Bodie, Zvi, Kane, Alex, MARCUS, Alan J.
Chapter1: Investments: Background And Issues
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12. Bert and Ernie borrowed $6000 to buy Big Bird a new nest. They made quarterly payments
of $558.68 for three years to pay back the loan. If they took out a 7% simple interest amor-
tized loan, prepare an amortization schedule showing their first two payments.
Payment No. Principle portion
Interest portion
Total payment
Balance
$6000
1
Transcribed Image Text:12. Bert and Ernie borrowed $6000 to buy Big Bird a new nest. They made quarterly payments of $558.68 for three years to pay back the loan. If they took out a 7% simple interest amor- tized loan, prepare an amortization schedule showing their first two payments. Payment No. Principle portion Interest portion Total payment Balance $6000 1
Simple Interest: I = Prt
Simple Interest Future Value: FV =
: P(1+rt)
Compound Interest: FV = P(1+)nt
Annual Yield: APY
(1+ 5)" – 1
(1+)nt – 1
Ordinary Annuity (payments due at the end of each period): FV,
= pymt ·
Annuity Due (payments due in the beginning of each period): FV4= pymt ·
(1+5)nt – 1
(1+5)
r.
n
Present Value of Annuity: P(1+)nt = FV (annuity)
(1+ 5)nt – 1
Simple Interest Amortized Loan: pymt-
P(1+)n
(1+ 5)nt – 1
Simple Interest Amortized Loan Unpaid Balance (after t years): P(1+5)nt – pymt-
(1+ 5)nt – 1
Payout Annuity: P(1+)nt = pymt ·
n
(1+c
1-
1+r
Payout Annuity with COLA: P
pymt ·
r - c
Transcribed Image Text:Simple Interest: I = Prt Simple Interest Future Value: FV = : P(1+rt) Compound Interest: FV = P(1+)nt Annual Yield: APY (1+ 5)" – 1 (1+)nt – 1 Ordinary Annuity (payments due at the end of each period): FV, = pymt · Annuity Due (payments due in the beginning of each period): FV4= pymt · (1+5)nt – 1 (1+5) r. n Present Value of Annuity: P(1+)nt = FV (annuity) (1+ 5)nt – 1 Simple Interest Amortized Loan: pymt- P(1+)n (1+ 5)nt – 1 Simple Interest Amortized Loan Unpaid Balance (after t years): P(1+5)nt – pymt- (1+ 5)nt – 1 Payout Annuity: P(1+)nt = pymt · n (1+c 1- 1+r Payout Annuity with COLA: P pymt · r - c
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