A ₹75 lakh loan over 15 years means a substantial ₹73,855 EMI, rewarded with relatively low total interest of ₹57.94 L.
EMI on ₹75 Lakh at 8.5% for 15 years
₹73,855 / month
Total interest ₹57.94 L over the loan
What this loan size means for you
Against the 20-year alternative — ₹65,087 EMI and ₹81.21 L interest — the 15-year plan costs about ₹8,769 more each month but saves roughly ₹23.27 L over the life of the loan. The ₹73,855 EMI suggests a net income near ₹1,84,639 a month. For borrowers whose careers are on an upward path, committing to 15 years early locks in the interest saving before lifestyle costs rise.
Worked example (8.5% p.a.)
₹75 L over 15 years
₹73,855 / mo
Total interest, 15 yrs
₹57,93,984
Over 20 yrs (EMI)
₹65,087
Over 20 yrs (interest)
₹81,20,818
Monthly saving foregone
₹8,769
How home loan EMI is calculated
Your EMI is fixed by the formula EMI = P × r × (1+r)n ÷ [(1+r)n − 1], where P is the loan principal, r is the monthly interest rate (annual rate ÷ 12) and n is the number of monthly instalments. Each EMI is split between interest and principal repayment: the early years are mostly interest, the later years mostly principal. A longer tenure lowers the EMI but raises the total interest you pay, because the principal is outstanding for longer.
Frequently Asked Questions
What income do I need for a ₹75 Lakh home loan?
As a rule of thumb lenders keep the EMI within about 40% of net monthly income, so a ₹73,855 EMI suggests take-home pay of roughly ₹1,84,639 a month. Existing loans reduce this headroom.
How much interest will I pay in total?
Over 15 years at 8.5% you repay ₹1,32,93,984 in all — the original ₹75 Lakh plus ₹57,93,984 of interest.
Is the interest rate fixed or floating?
Most Indian home loans are floating, linked to an external benchmark such as the RBI repo rate. The figures here assume a constant 8.5% for illustration; your EMI changes when the benchmark moves.
Can I reduce the total interest?
Yes — a shorter tenure, a larger down payment, or periodic part-prepayments all cut the total interest, because they reduce either the principal or the time it stays outstanding.