4.10) PVIFA you need to repay the loan by equal payments at the end of every 6 months Example 9: You borrowed P 50 000 from a bank to buy a mobile phone. Assuming you need to repay the loan by equal payments at the end of every 6 monthe for 3 years at 10% interest compounded semi-annually. What is vou periodic payment? Solution: Given: PV = P 50 000, i = 0.10/2, n 2 x 3 = 6 50 000 R =

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Chapter9: Long-term Liabilities
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Using the problem in example 9, construct an amortization schedule by filling up the table below. Show your solutions for column B by using the formula: I = Prt.

4,
y to Print
Using the problem in example 9, construct an amortization schedule
by filling up the table below, Show vour solutions for column B by using
formula: I =
the
Prt.
Period
Periodic
Interest at
Outstanding
Amount repaid
to the Principal
Payment at
10% due at
Principal at
the end of
the end of
at the end of
the end of
every 6
every 6
months
every 6
every 6 months
months
A.
D.
0.
1
2.
3
5.
6.
Total
bas ass
on pous ge
What's More
PRESENT VALUE METHOD
One useful application of the time value of money is using the Net Prese
Method to determine whether a project should be accepted or rejected by
any. The basic decision rule is to accept the project if the net present value
in negative, The basic formula is:
Transcribed Image Text:4, y to Print Using the problem in example 9, construct an amortization schedule by filling up the table below, Show vour solutions for column B by using formula: I = the Prt. Period Periodic Interest at Outstanding Amount repaid to the Principal Payment at 10% due at Principal at the end of the end of at the end of the end of every 6 every 6 months every 6 every 6 months months A. D. 0. 1 2. 3 5. 6. Total bas ass on pous ge What's More PRESENT VALUE METHOD One useful application of the time value of money is using the Net Prese Method to determine whether a project should be accepted or rejected by any. The basic decision rule is to accept the project if the net present value in negative, The basic formula is:
Amortization Table for P 3-million Loan
Date
Dec. 31, 2015
Payments
June 30, 2016
Interest
Dec. 31, 2016
Principal
Payment
June 30, 2017
Principal
Dec. 31, 2017
000 0
Balance
June 30, 2018
000 0,
125 000
00 0 009
000 00
000 000
Interest = 3 000 000 x 10%x (6 /12)
000 00
000 00
000 0
000 0 0
00000
0000 0
000 0001
000 00
To compute for the equal regular payment, use the formula in
that is
000 00
000 00
000 00
000 00
000 0000
00 0 00
00000
%3D
Example 9: You borrowed P 50 000 from a bank to buy a mobile phone. Assumi
%3=
PVIFA 0
for 3 years at 10% interest compounded semi-annually. What is vour
%D
periodic payment?
(Equation 4.10)
Solution:
Given: PV = P 50 000, i = 0.10/2, n = 2 x 3 = 6
%3D
R =
to 0i00
= P 9 850.86
5.0757*
%3D
%3D
mo.
* Refer to the table at the end of this module for PVIF of ordinary annuity.
BA
Transcribed Image Text:Amortization Table for P 3-million Loan Date Dec. 31, 2015 Payments June 30, 2016 Interest Dec. 31, 2016 Principal Payment June 30, 2017 Principal Dec. 31, 2017 000 0 Balance June 30, 2018 000 0, 125 000 00 0 009 000 00 000 000 Interest = 3 000 000 x 10%x (6 /12) 000 00 000 00 000 0 000 0 0 00000 0000 0 000 0001 000 00 To compute for the equal regular payment, use the formula in that is 000 00 000 00 000 00 000 00 000 0000 00 0 00 00000 %3D Example 9: You borrowed P 50 000 from a bank to buy a mobile phone. Assumi %3= PVIFA 0 for 3 years at 10% interest compounded semi-annually. What is vour %D periodic payment? (Equation 4.10) Solution: Given: PV = P 50 000, i = 0.10/2, n = 2 x 3 = 6 %3D R = to 0i00 = P 9 850.86 5.0757* %3D %3D mo. * Refer to the table at the end of this module for PVIF of ordinary annuity. BA
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