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Answers
★Given:-
- Amount invested = Rs. 13,900
- It is divided in two different schemes A and B.
- Simple interest rate = 14% p.a. and 11% p.a. respectively.
- Total amount of simple interest earned in 2 years= Rs. 3508
★To find:-
- Amount invested in scheme B.
★Solution:-
Let the amount invested in Scheme A =Rs.x
And given,total amount invested = Rs.13900
Then,
Amount invested in scheme B =Rs.(13900-x)
We know:
Where,
SI = simple interest
R = rate
T = time
Case - 1:-
P = x
R = 14
T = 2
Putting the values in the formula,
Case-2:-
P = 13900-x
R = 11
T = 2
Putting values,
Now,
Given,
- Total interest = Rs.3508
Equation (1)+(2) gives the total interest
We have,
Amount invested in scheme B = 13900 - x
Putting value of x,
Hence,
The amount invested in scheme B is Rs.6400.
_________________
Given : Invested Amount Rs 13900 divided in 2 different schemes A and B at SI 14% pa and 11% pa
Total amount of SI earned in 2years = 3058
To Find : Amount invested in Scheme B
Solution:
Let say Amount invested in Scheme B = 100P
Amount invested in Scheme A = 13900 - 100P
= 100(139 - P)
SI = P x R x T /100
invested in Scheme A =100(139 - P)
R = 14%
T = 2
SI = 100(139 - P) * 14 * 2 /100
= (139 - P)28
= 3892 - 28P
invested in Scheme B =100P
R = 11%
T = 2
SI = 100P * 11 * 2 /100
=22P
3892 - 28P + 22P = 3508
=> 3892 - 6P = 3508
=> 6P = 384
=> P = 64
=> 100P = 6400
Amount invested in Scheme B = Rs 6400
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