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PREPINSTA PRIME
Tips And Tricks And Shortcuts For Simple Interest Problems
Tips, Tricks & Shortcuts To Solve Simple Interest in Aptitude
To know the latest Tips and tricks and shortcuts of Simple Interest problems, go through the page entirely.
Easy Tips & Tricks, Shortcuts of Simple Interest are given below:
General Formula and Shortcuts for Simple Interest
- Simple Interest= \mathbf{\frac{P * R * T}{100}}
- Simple interest is calculated by multiplying the interest rate and principal and number of days.
- Here, are quick and easy tips and tricks on Simple Interest problems learn easily tricks and tips on SI and efficiently in competitive exams and recruitment drive process.
- There are mainly 2 types of questions asked in exams. However, these questions can be twisted to check the students’ understanding level of the topic.
Simple Interest Shortcut formulas.
- If the interest on a sum of money is \frac{1}{x}of the principal, and the number of years is equal to the rate of interest then rate can be calculated using the formula: \mathbf{\sqrt{\frac{100}{x}}}
- The rate of interest for t1 years is r1%, t2 years is r1%, t3 years is r3 %. If a man gets interest of Rs x for (t1+ t2 + t3 = n) years, then principal is given by:
\mathbf{\frac{x*100}{r_{1}t_{1}}} + r2t2 + r3t3
- If sum of money becomes x times in t years at simple interest, then the rate is calculated as R = \mathbf{\frac{100(x-1)}{t}} %
- If a sum of money becomes x times in t years at simple rate of interest, then the time is calculated as t = \mathbf{\frac{100(x-1)}{R}}
- If an amount P1 is lent out at simple interest of R1% p.a. and another amount of P2 at simple interest of R2% p.a, then the rate of interest of the whole sum is given by: R = \mathbf{\frac{P_{1}R_{1}+P_{2}R_{2}}{P_{1}+P_{2}}}
Some Tricks to Solve easily
Trick 1:-
- If a sum of money becomes “n” times in “T years” at simple interest, then the rate
of interest per annum can be given be
R=\left ( \frac{100\left ( n-1 \right )}{T} \right )
Trick 2:-
- If an amount P1 is lent out at simple interest of R1% per annum and another
amount P2 at simple interest rate of R2% per annum, then the rate of interest for the whole sum can be given by
R=\frac{P1R1 + P2R2}{P1 + P2}
Trick 3:-
- A sum of money at simple interest n1 itself in t1 year. It will become n2 times of
itself in (If Rate is constant)
\frac{T1}{T2}=\frac{n1-1}{n2-1}\frac{T1}{T2}=\frac{n1-1}{n2-1}
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Type 1: To find Simple Interest
Question 1. Find the simple interest of Rs 1000 for 10 years at 6% p.a.?
Options:
A. Rs. 60
B. Rs. 6000
C. Rs. 600
D. Rs. 6
Solution: We know that,
SI = p*r*t/100
SI = 1000*6*10/100
SI = 60000/100
SI = Rs. 600
Correct option: C
Type 2: Simple Interest problem – When Rate of Interest is different for Different Years
Question 1. If a sum of Rs.25000 is given as loan for a period of 4 years with the interest rates 2%, 4%, 5%, and 6% for the 1st, 2nd, 3rd, and 4th year respectively. What is the total amount that has to be paid at the end of 4 years?
Options:
A. Rs. 29250
B. Rs. 29520
C. Rs. 25920
D. Rs. 25290
Solution: As this is a case of Simple Interest we add 2% + 4% + 5% and 6% = 17%.
Amount = Principal + Rate of Interest.
Principal is 100% of the amount.
Therefore,
Amount = 100% + 17%.
Therefore Amount = 117%
Amount = (117*25000)/100
=29250
Correct option: A
Type 3: Simple Interest problems To find the (Rate of Interest, Time period, Principal)
Question 1. A sum of money becomes 5 times in 20 years. Calculate the rate of interest.
Options:
A. 20%
B. 13%
C. 15%
D. 25%
Solution: We know that, If sum of money becomes x times in t years at simple interest, then the rate is calculated as
R = 100 (x-1)/t %
R = 100 (5-1)/20
R = 100 (4)/20
R = 400/20
R = 20%
Correct option: A
Question 2 : In an investment at 10% per annum simple interest after 2 years the interest received by Ryan is Rs. 580. What will be the principal amount that Ryan invests ?
Options
(A) 3000 Rs
(B) 2000 Rs
(C) 2900 Rs
(D) 2500 Rs
Solution: S.I = \frac{P\times R\times T}{100}
580 = \frac{(P\times 10\times 2)}{100}
P = \frac{580\times 100}{10\times 2}
P = 2900 Rs
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