Verified by Ajay Kumar
A sum of Rs. 7,500 is invested in a scheme offering r% compound interest for 2 years. Find the value of 'r' if the difference in the simple interest and compound interest for the same amount at the same rate of interest after 2 years is Rs. 108.
10%
8%
12%
9%
Answer: C
For 2 years, \(CI-SI=P(r/100)^2\). Therefore, \(108=7500(r/100)^2\). Hence, \(r^2=144\), so \(r=12\%\).
7,500 रुपये की राशि को 2 वर्षों के लिए r% चक्रवृद्धि ब्याज की पेशकश करने वाली एक योजना में निवेश किया जाता है। यदि 2 वर्षों के बाद समान ब्याज दर पर समान राशि के लिए साधारण ब्याज और चक्रवृद्धि ब्याज के बीच का अंतर 108 रुपये है, तो 'r' का मान ज्ञात कीजिए।
10%
8%
12%
9%
उत्तर: C
2 वर्षों के लिए \(CI-SI=P(r/100)^2\)। अतः \(108=7500(r/100)^2\)। इसलिए \(r^2=144\), अतः \(r=12\%\)।
Community answers
Votes use a first-party browser cookie to help prevent repeat votes. Votes indicate helpfulness, not correctness.
No community answers yet. Be the first to share how you solved it.
Share your solution
Help other learners understand the steps. Your answer will be reviewed before it appears.