Excel Amortization - Calculation help

mazher

Active Member
Joined
Nov 26, 2003
Messages
363
Office Version
  1. 365
  2. 2019
Platform
  1. Windows
Hi, Please can someone explain to me the logic of this amortization table as I am unable to figure out how the values of interest and principal are calculated are calculated

Aisha Property Limited 26.7.17.xlsx
BCDEFGHIJ
2MONTHLY CAPITAL AND INTEREST PAYMENTS
3Loan fixed for 15 years out of 25Quotation Date
4Time
5
6Cost of funds2.1300%
7Margin4.9500%
8PLA0.0000%
9Total interest rate7.0800%
10
11INTERESTCAPITALGROSSBreakBreak
12PERIODSTARTENDPRINCIPALPAYMENTPAYMENTPAYMENTCost %Cost
13126 Jul 1729 Aug 171,015,000.006,693.99536.507,230.494.00%40,600.00
14229 Aug 1726 Sep 171,014,463.505,509.791,720.707,230.494.00%40,578.54
15326 Sep 1726 Oct 171,012,742.805,893.331,337.167,230.494.00%40,509.71
16426 Oct 1727 Nov 171,011,405.646,277.92952.577,230.494.00%40,456.23
17527 Nov 1727 Dec 171,010,453.075,880.001,350.497,230.494.00%40,418.12
18627 Dec 1726 Jan 181,009,102.585,872.151,358.347,230.494.00%40,364.10
Schedule


I have just posted a sample of a few months.

Any help in solving this mystical interest and principal payments will be much appreciated.


Aisha Property Limited 26.7.17.xlsx
NOPQR
8Years25
9Principal1,015,000.00
10Interest7.08%
11INTERESTCAPITALGROSS
12PAYMENTPAYMENTPAYMENT
131£5,988.50£1,237.19£7,225.69
142£5,981.20£1,244.49£7,225.69
153£5,973.86£1,251.83£7,225.69
164£5,966.47£1,259.22£7,225.69
175£5,959.04£1,266.65£7,225.69
Schedule
Cell Formulas
RangeFormula
O13:O312O13=SEQUENCE(R8*12)
P13:P312P13=-IPMT(R10/12,O13#,R8*12,R9)
Q13:Q312Q13=-PPMT(R10/12,O13#,R8*12,R9)
R13:R17R13=P13+Q13
Dynamic array formulas.


I am using these formulas

Thanks in advance

I am
 

Excel Facts

How to calculate loan payments in Excel?
Use the PMT function: =PMT(5%/12,60,-25000) is for a $25,000 loan, 5% annual interest, 60 month loan.
It looks like your first table calculates interest on a days/365 basis:

ABCDEFGHIJ
1
2MONTHLY CAPITAL AND INTEREST PAYMENTS
3Loan fixed for 15 years out of 25Quotation Date
4Time
5
6Cost of funds2.13%
7Margin4.95%
8PLA0.00%
9Total interest rate7.08%
10
11INTERESTCAPITALGROSSBreakBreak
12PERIODSTARTENDPRINCIPALPAYMENTPAYMENTPAYMENTCost %Cost
13126 Jul 201729 Aug 20171,015,000.006,693.99536.507,230.494.00%40,600.00
14229 Aug 201726 Sep 20171,014,463.505,509.791,720.707,230.494.00%40,578.54
15326 Sep 201726 Oct 20171,012,742.805,893.331,337.167,230.494.00%40,509.71
16426 Oct 201727 Nov 20171,011,405.646,277.92952.577,230.494.00%40,456.23
17527 Nov 201727 Dec 20171,010,453.075,880.011,350.487,230.494.00%40,418.12
18627 Dec 201726 Jan 20181,009,102.595,872.151,358.347,230.494.00%40,364.10
Sheet1
Cell Formulas
RangeFormula
F13:F18F13=ROUND(E$9*E13*(D13-C13)/365,2)
G13:G18G13=H13-F13
E14:E18E14=E13-G13
 
Upvote 0
It looks like your first table calculates interest on a days/365 basis:

ABCDEFGHIJ
1
2MONTHLY CAPITAL AND INTEREST PAYMENTS
3Loan fixed for 15 years out of 25Quotation Date
4Time
5
6Cost of funds2.13%
7Margin4.95%
8PLA0.00%
9Total interest rate7.08%
10
11INTERESTCAPITALGROSSBreakBreak
12PERIODSTARTENDPRINCIPALPAYMENTPAYMENTPAYMENTCost %Cost
13126 Jul 201729 Aug 20171,015,000.006,693.99536.507,230.494.00%40,600.00
14229 Aug 201726 Sep 20171,014,463.505,509.791,720.707,230.494.00%40,578.54
15326 Sep 201726 Oct 20171,012,742.805,893.331,337.167,230.494.00%40,509.71
16426 Oct 201727 Nov 20171,011,405.646,277.92952.577,230.494.00%40,456.23
17527 Nov 201727 Dec 20171,010,453.075,880.011,350.487,230.494.00%40,418.12
18627 Dec 201726 Jan 20181,009,102.595,872.151,358.347,230.494.00%40,364.10
Sheet1
Cell Formulas
RangeFormula
F13:F18F13=ROUND(E$9*E13*(D13-C13)/365,2)
G13:G18G13=H13-F13
E14:E18E14=E13-G13
Extremely thankful Stephen, I was using IPMT and PPMT functions.

Any idea why there is a difference of £4.80 (£7225.69 and £7230.49)?
 
Upvote 0
I am unable to locate that difference of 4.80 in the instalment value calculated by t he formula and the one i have provided in the first table.

Any way thanks @StephenCrump or all your time and help.
 
Upvote 0
I am unable to locate that difference of 4.80 ....
That's just the difference between using days/365 and a simplistic assumption that all months are of equal duration.

Using a 12-month loan for example:

Cell Formulas
RangeFormula
C5C5=PMT(i/12,12,-Amount)
C8:C20C8=EDATE(LoanDate,B8)
D9:D20D9=G8
E9:E20E9=ROUND(i*D9*(C9-C8)/365,2)
G8G8=Amount
G9:G20G9=SUM(D9:F9)
Named Ranges
NameRefers ToCells
Amount=Sheet1!$C$2G8, C5
i=Sheet1!$C$4C5, E9:E20
LoanDate=Sheet1!$C$3C8:C20

On a simplistic basis, the loan repayment is $8,560.75 per month.

On a days/365 basis, the repayments required are $8,561.10 for 11 months, and $8,560.99 in the 12th month.

But if the loan start date was, say 1 February 2022, the loan repayments would be $8,559.14 for 11 months and $8,559.03 residual.
 
Upvote 0

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