Question
The difference between the compound interest, compounded
annually and simple interest on Rs. ‘P’ at the rate of 20% p.a. for 2 years, is Rs. 100. If Rs. (P + 1500) is invested at the same rate p.a., then find the compound interest, compounded annually earned after 3 years.Solution
Using formula Difference = Sum(R/100)2 Or, 100 = P(20/100)2 Or, 100 = P(400/10000) Or, 0.0400P = 100 Or, P = 2500 Sum that is invested on compound interest = 2500 + 1500 = Rs. 4000 Compound interest = 4000(1 + 20/100)3 – 4000 = 4000 × (6/5) × (6/5) × (6/5) – 4000 = 6912 – 4000 = Rs. 2912
18 skilled workers can complete a task in 12 days while 24 semi-skilled workers need 15 days to complete the same task. 12 skilled workers started the t...
Time taken by 18 men working 10 hours a day to complete a work is 28 days whereas time taken by 21 women working 8 hours a day to complete the work is ...
Shivam invested 25000 at 12% p.a. simple interest for βxβ months. If at the end of βxβ months, he received a total amount of Rs.30000. What is t...
Ram can finish a task alone in 45 days, whereas Ram and Rahul working together can complete the same task in 12 days. If Rahul works on the task alone f...
6 men and 6 women can do some work in 3 days. If each man is 200% more efficient than a woman, then find the time taken by 12 men to finish the same wor...
- βAβ takes 20 days to do some work. If βBβ is 20% more efficient than βAβ, then find the time taken by them to finish 99% of the work together.
Number of days taken by βPβ, βQβ and βRβ to do a certain work alone is (x + 4) days, (x - 11) days and (x - 1) days, respectively and number...
A can complete a work in 12 days and B can complete the same work in 18 days. A works alone for 4 days and then B alone finishes the remaining work. In ...
βPβ alone can do 60% of a work in 18 days and βQβ alone can do 30% of the same work in 9 days. βPβ, βQβ and βRβ together can finish ...
The ratio of time taken by P, Q and R to complete work alone is 6:7:3 respectively. If all three together complete the work in 7 days, then find in how ...