Divide Rs. 53,285 into two parts such that the amount received from first part after 12 years is equal to the amount received from second part after 8 years, if interest rate being `12(1)/(2)` % per annum compounded yearly.
Let the first part be x and the second part be y The first part after 12 years = x ( 1 + 25/200 )¹² The second part after 8 years = y ( 1 + 25/200 )⁸ As given in the problem these two amounts are equal. So, y ( 1 + 25/200 )⁸ = x ( 1 + 25/200 )¹² Or y/x = (1 + 25/200 )⁴ Or y/x = 6561/4096 We have the x + y = Rs. 53,285 Using the ratio formula, y = 6561/(6561 + 4096) × 53,285 = Rs. 32,805 x = 4096/(6561 + 4096) × 53,285 = Rs. 20,480
Who has been elected as the Chairman of Association of Mutual Funds in India (AMFI)?
In which city does Union Minister Dr. Jitendra Singh inaugurate National Genome Editing & Training Centre?
In November 2021, the RBI has authorised _______ as its agency bank for undertaking government businesses.
The Reserve Bank of India has announced a second global hackathon ‘HARBINGER 2023’ with a theme?
What was the theme for National No Smoking Day 2024?
How many Indian States and Union Territories share the Indian coastline?
In November 2021, Oravel Stays Limited (OYO) appointed ___________ as strategic group advisor.
Which of the following was the parent company of Paytm?
Barbados is the newest republic recently formed, identify the capital of Barbados?
According to data released by the Ministry of Statistics and Programme Implementation (MoSPI), India's consumer price index (CPI)-based inflation rose s...