The ratio between the interest obtained from scheme L and M in 6 and 4 years is 4:3 respectively. In scheme L, Rs. 6000 was deposited on simple interest at the rate of (R+2)% per annum. If the simple interest obtained from scheme M after 4 years is Rs. 5400 and initially the amount deposited in scheme M is 50% more than the amount deposited in scheme L, then find out the ratio between the rate of interest per annum in scheme M and L respectively.
The ratio between the interest obtained from scheme L and M in 6 and 4 years is 4:3 respectively.
If the simple interest obtained from scheme M after 4 years is Rs. 5400.
simple interest obtained from scheme L after 6 years = (5400/3)x4 = Rs. 7200
In scheme L, Rs. 6000 was deposited on simple interest at the rate of (R+2)% per annum.
7200 = 6000x(R+2)%x6
20 = (R+2) Eq.(i)
initially the amount deposited in scheme M is 50% more than the amount deposited in scheme L.
amount deposited in scheme M = Rs. 6000 of (100+50)%
= Rs. 6000 of 150%
= Rs. 9000
Rate of interest in scheme M = (5400x100)/(9000x4)
= 15%
Ratio between the rate of interest per annum in scheme M and L respectively = 15 : (R+2) [By Eq.(i)]
= 15 : 20
= 3 : 4
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Conclusions: I. E @ I II. C & B
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Conclusions : I. D % B II. A % G ...
Statements: J = S ≤ A = Y > X, W ≥ J > O = B
Conclusion:
I. W ≥ S
II. S > B
III. B < A
Which of the following expressions will be true if the expression ‘J ≥ K > L ≥ M’ is definitely true?
Statements: C $ O, O% D, A © D
Conclusions:
I. A © O
II. D @ C
III. C © A
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Conclusions: I. A > D II. C < A
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Statement: N < P > I < Q > S...
Statements: M * P $ C + D; I + F; I & C * K
Conclusions:
I. P + F
II. D * K
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Conclusions:
I. Z ≥ Q
II. I ≤ W
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