Verified by Ajay Kumar
A man deposits ₹1,50,000 at a CI rate of 10% p.a. After the first year's interest is credited, he withdraws 50% of the interest earned. What is his account balance at the end of the second year?
₹1,65,000
₹1,72,000
₹1,73,250
₹1,75,000
Answer: C
First-year interest = \(150000\times\frac{10}{100}\) = ₹15,000. Withdrawal = ₹7,500. Remaining balance = ₹1,65,000 − ₹7,500 = ₹1,57,500. Second-year interest = \(157500\times\frac{10}{100}\) = ₹15,750. Final balance = ₹1,57,500 + ₹15,750 = ₹1,73,250.
एक व्यक्ति 10% वार्षिक चक्रवृद्धि ब्याज दर पर ₹1,50,000 जमा करता है। पहले वर्ष का ब्याज जमा होने के बाद, वह अर्जित ब्याज का 50% निकाल लेता है। दूसरे वर्ष के अंत में उसके खाते में शेष राशि क्या है?
₹1,65,000
₹1,72,000
₹1,73,250
₹1,75,000
उत्तर: C
पहले वर्ष का ब्याज = \(150000\times\frac{10}{100}\) = ₹15,000। निकाली गई राशि = ₹7,500। शेष राशि = ₹1,65,000 − ₹7,500 = ₹1,57,500। दूसरे वर्ष का ब्याज = \(157500\times\frac{10}{100}\) = ₹15,750। अंतिम राशि = ₹1,57,500 + ₹15,750 = ₹1,73,250।
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