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Loan EMI & Amortization Calculator

Work out your monthly instalment, total interest and the full month-by-month repayment schedule for any loan — in the currency of your choice.

Loan details

$1,000,000
8.5%
20 years

Monthly EMI

$8,678

Fixed instalment for the full tenure

Total interest

$1,082,776

Interest paid over the loan term

Total payment

$2,082,776

Principal + interest

Principal

$1,000,000

20 years · 240 payments

Principal vs interest

Yearly payment breakdown

Amortization schedule

240 months
MonthEMIPrincipalInterestBalance
1$8,678$1,595$7,083$998,405
2$8,678$1,606$7,072$996,799
3$8,678$1,618$7,061$995,181
4$8,678$1,629$7,049$993,552
5$8,678$1,641$7,038$991,912
6$8,678$1,652$7,026$990,260
7$8,678$1,664$7,014$988,596
8$8,678$1,676$7,003$986,920
9$8,678$1,688$6,991$985,232
10$8,678$1,700$6,979$983,533
11$8,678$1,712$6,967$981,821
12$8,678$1,724$6,955$980,098
13$8,678$1,736$6,942$978,362
14$8,678$1,748$6,930$976,614
15$8,678$1,761$6,918$974,853
16$8,678$1,773$6,905$973,080
17$8,678$1,786$6,893$971,295
18$8,678$1,798$6,880$969,496
19$8,678$1,811$6,867$967,685
20$8,678$1,824$6,854$965,862
21$8,678$1,837$6,842$964,025
22$8,678$1,850$6,829$962,175
23$8,678$1,863$6,815$960,312
24$8,678$1,876$6,802$958,436
25$8,678$1,889$6,789$956,547
26$8,678$1,903$6,776$954,644
27$8,678$1,916$6,762$952,728
28$8,678$1,930$6,748$950,798
29$8,678$1,943$6,735$948,855
30$8,678$1,957$6,721$946,898
31$8,678$1,971$6,707$944,927
32$8,678$1,985$6,693$942,942
33$8,678$1,999$6,679$940,943
34$8,678$2,013$6,665$938,929
35$8,678$2,027$6,651$936,902
36$8,678$2,042$6,636$934,860
37$8,678$2,056$6,622$932,804
38$8,678$2,071$6,607$930,733
39$8,678$2,086$6,593$928,647
40$8,678$2,100$6,578$926,547
41$8,678$2,115$6,563$924,432
42$8,678$2,130$6,548$922,302
43$8,678$2,145$6,533$920,156
44$8,678$2,160$6,518$917,996
45$8,678$2,176$6,502$915,820
46$8,678$2,191$6,487$913,629
47$8,678$2,207$6,472$911,422
48$8,678$2,222$6,456$909,200
49$8,678$2,238$6,440$906,962
50$8,678$2,254$6,424$904,708
51$8,678$2,270$6,408$902,438
52$8,678$2,286$6,392$900,152
53$8,678$2,302$6,376$897,850
54$8,678$2,318$6,360$895,532
55$8,678$2,335$6,343$893,197
56$8,678$2,351$6,327$890,845
57$8,678$2,368$6,310$888,477
58$8,678$2,385$6,293$886,092
59$8,678$2,402$6,276$883,691
60$8,678$2,419$6,259$881,272
61$8,678$2,436$6,242$878,836
62$8,678$2,453$6,225$876,383
63$8,678$2,471$6,208$873,912
64$8,678$2,488$6,190$871,424
65$8,678$2,506$6,173$868,919
66$8,678$2,523$6,155$866,395
67$8,678$2,541$6,137$863,854
68$8,678$2,559$6,119$861,295
69$8,678$2,577$6,101$858,717
70$8,678$2,596$6,083$856,122
71$8,678$2,614$6,064$853,508
72$8,678$2,633$6,046$850,875
73$8,678$2,651$6,027$848,224
74$8,678$2,670$6,008$845,554
75$8,678$2,689$5,989$842,865
76$8,678$2,708$5,970$840,157
77$8,678$2,727$5,951$837,430
78$8,678$2,746$5,932$834,683
79$8,678$2,766$5,912$831,918
80$8,678$2,785$5,893$829,132
81$8,678$2,805$5,873$826,327
82$8,678$2,825$5,853$823,502
83$8,678$2,845$5,833$820,657
84$8,678$2,865$5,813$817,791
85$8,678$2,886$5,793$814,906
86$8,678$2,906$5,772$812,000
87$8,678$2,927$5,752$809,073
88$8,678$2,947$5,731$806,126
89$8,678$2,968$5,710$803,158
90$8,678$2,989$5,689$800,169
91$8,678$3,010$5,668$797,158
92$8,678$3,032$5,647$794,127
93$8,678$3,053$5,625$791,073
94$8,678$3,075$5,603$787,999
95$8,678$3,097$5,582$784,902
96$8,678$3,119$5,560$781,784
97$8,678$3,141$5,538$778,643
98$8,678$3,163$5,515$775,480
99$8,678$3,185$5,493$772,295
100$8,678$3,208$5,470$769,087
101$8,678$3,231$5,448$765,857
102$8,678$3,253$5,425$762,603
103$8,678$3,276$5,402$759,327
104$8,678$3,300$5,379$756,027
105$8,678$3,323$5,355$752,704
106$8,678$3,347$5,332$749,357
107$8,678$3,370$5,308$745,987
108$8,678$3,394$5,284$742,593
109$8,678$3,418$5,260$739,175
110$8,678$3,442$5,236$735,732
111$8,678$3,467$5,211$732,266
112$8,678$3,491$5,187$728,774
113$8,678$3,516$5,162$725,258
114$8,678$3,541$5,137$721,717
115$8,678$3,566$5,112$718,151
116$8,678$3,591$5,087$714,560
117$8,678$3,617$5,061$710,943
118$8,678$3,642$5,036$707,301
119$8,678$3,668$5,010$703,632
120$8,678$3,694$4,984$699,938
121$8,678$3,720$4,958$696,218
122$8,678$3,747$4,932$692,471
123$8,678$3,773$4,905$688,698
124$8,678$3,800$4,878$684,898
125$8,678$3,827$4,851$681,071
126$8,678$3,854$4,824$677,217
127$8,678$3,881$4,797$673,336
128$8,678$3,909$4,769$669,427
129$8,678$3,936$4,742$665,491
130$8,678$3,964$4,714$661,526
131$8,678$3,992$4,686$657,534
132$8,678$4,021$4,658$653,513
133$8,678$4,049$4,629$649,464
134$8,678$4,078$4,600$645,386
135$8,678$4,107$4,571$641,279
136$8,678$4,136$4,542$637,144
137$8,678$4,165$4,513$632,978
138$8,678$4,195$4,484$628,784
139$8,678$4,224$4,454$624,559
140$8,678$4,254$4,424$620,305
141$8,678$4,284$4,394$616,021
142$8,678$4,315$4,363$611,706
143$8,678$4,345$4,333$607,361
144$8,678$4,376$4,302$602,985
145$8,678$4,407$4,271$598,578
146$8,678$4,438$4,240$594,139
147$8,678$4,470$4,208$589,669
148$8,678$4,501$4,177$585,168
149$8,678$4,533$4,145$580,635
150$8,678$4,565$4,113$576,069
151$8,678$4,598$4,080$571,472
152$8,678$4,630$4,048$566,841
153$8,678$4,663$4,015$562,178
154$8,678$4,696$3,982$557,482
155$8,678$4,729$3,949$552,753
156$8,678$4,763$3,915$547,990
157$8,678$4,797$3,882$543,193
158$8,678$4,831$3,848$538,363
159$8,678$4,865$3,813$533,498
160$8,678$4,899$3,779$528,598
161$8,678$4,934$3,744$523,664
162$8,678$4,969$3,709$518,695
163$8,678$5,004$3,674$513,691
164$8,678$5,040$3,639$508,652
165$8,678$5,075$3,603$503,576
166$8,678$5,111$3,567$498,465
167$8,678$5,147$3,531$493,318
168$8,678$5,184$3,494$488,134
169$8,678$5,221$3,458$482,913
170$8,678$5,258$3,421$477,656
171$8,678$5,295$3,383$472,361
172$8,678$5,332$3,346$467,029
173$8,678$5,370$3,308$461,658
174$8,678$5,408$3,270$456,250
175$8,678$5,446$3,232$450,804
176$8,678$5,485$3,193$445,319
177$8,678$5,524$3,154$439,795
178$8,678$5,563$3,115$434,232
179$8,678$5,602$3,076$428,629
180$8,678$5,642$3,036$422,987
181$8,678$5,682$2,996$417,305
182$8,678$5,722$2,956$411,583
183$8,678$5,763$2,915$405,820
184$8,678$5,804$2,875$400,016
185$8,678$5,845$2,833$394,172
186$8,678$5,886$2,792$388,285
187$8,678$5,928$2,750$382,358
188$8,678$5,970$2,708$376,388
189$8,678$6,012$2,666$370,376
190$8,678$6,055$2,623$364,321
191$8,678$6,098$2,581$358,223
192$8,678$6,141$2,537$352,082
193$8,678$6,184$2,494$345,898
194$8,678$6,228$2,450$339,670
195$8,678$6,272$2,406$333,398
196$8,678$6,317$2,362$327,081
197$8,678$6,361$2,317$320,720
198$8,678$6,406$2,272$314,313
199$8,678$6,452$2,226$307,861
200$8,678$6,498$2,181$301,364
201$8,678$6,544$2,135$294,820
202$8,678$6,590$2,088$288,230
203$8,678$6,637$2,042$281,594
204$8,678$6,684$1,995$274,910
205$8,678$6,731$1,947$268,179
206$8,678$6,779$1,900$261,400
207$8,678$6,827$1,852$254,574
208$8,678$6,875$1,803$247,699
209$8,678$6,924$1,755$240,775
210$8,678$6,973$1,705$233,802
211$8,678$7,022$1,656$226,780
212$8,678$7,072$1,606$219,708
213$8,678$7,122$1,556$212,586
214$8,678$7,172$1,506$205,414
215$8,678$7,223$1,455$198,191
216$8,678$7,274$1,404$190,916
217$8,678$7,326$1,352$183,590
218$8,678$7,378$1,300$176,213
219$8,678$7,430$1,248$168,783
220$8,678$7,483$1,196$161,300
221$8,678$7,536$1,143$153,764
222$8,678$7,589$1,089$146,175
223$8,678$7,643$1,035$138,532
224$8,678$7,697$981$130,835
225$8,678$7,751$927$123,084
226$8,678$7,806$872$115,277
227$8,678$7,862$817$107,416
228$8,678$7,917$761$99,498
229$8,678$7,973$705$91,525
230$8,678$8,030$648$83,495
231$8,678$8,087$591$75,408
232$8,678$8,144$534$67,264
233$8,678$8,202$476$59,062
234$8,678$8,260$418$50,803
235$8,678$8,318$360$42,484
236$8,678$8,377$301$34,107
237$8,678$8,437$242$25,670
238$8,678$8,496$182$17,174
239$8,678$8,557$122$8,617
240$8,678$8,617$61$0

Estimates are for illustration only and do not constitute financial advice. EMI assumes a fixed interest rate and no prepayments. Your inputs are stored in the URL so you can bookmark or share this scenario.

How the EMI is calculated

An equated monthly instalment (EMI) is a fixed payment that fully repays a loan — principal plus interest — by the end of the tenure. Because each payment first covers the interest accrued on the outstanding balance, early payments are mostly interest while later payments are mostly principal.

Monthly instalment

EMI = P × r × (1 + r)ⁿ ÷ ((1 + r)ⁿ − 1)

  • P — principal (loan amount)
  • r — monthly rate = annual rate ÷ 12 ÷ 100
  • n — tenure in months

Total interest

Total interest = (EMI × n) − P

The difference between everything you pay and the amount you borrowed.

Outstanding balance

Bₖ = P(1 + r)ᵏ − EMI × ((1 + r)ᵏ − 1) ÷ r

The balance remaining after k monthly payments — the source of the amortization schedule above.

Worked example

A ₹10,00,000 loan at 8.5% p.a. for 20 years gives r = 8.5 ÷ 12 ÷ 100 = 0.00708 and n = 240, so:

EMI = 10,00,000 × 0.00708 × (1.00708)²⁴⁰ ÷ ((1.00708)²⁴⁰ − 1) ≈ ₹8,678

Total interest ≈ ₹10,82,792 across the full term.