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gmattesttaker2
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Hello,
I am having some trouble with this question:
Linda put an amount of money into each of two new investment, A and B, that pay simple annual interest. If the annual interest rate of investment B is 3/2 times that of investment A, what amount did Linda put into investment A?
1. The interest for 1 year is $50 for investment A and $150 for investment B.
2. The amount that Linda put into investment B is twice the amount that she put into investment A.
OA: E
I tried starting as follows:
Let the amount of money in investment A and investment B be a and b resp.
We need to find 'a'
Also given, the interest earned in B = 1.5 times the interest earned in A
Statement 1:
Interest earned in A = $50/-
=> Interest earned in B = $75/-
I am thinking that this is in-sufficient since 'a' and 'b' could be anything.
Statement 2:
b = 2a
I am thinking that this is also in-sufficient
1 and 2:
Interest earned in A = $50/-
=> Interest earned in B = $75/-
and b = 2a
I am wondering how to show that this is in-sufficient.
Thanks a lot,
Sri
I am having some trouble with this question:
Linda put an amount of money into each of two new investment, A and B, that pay simple annual interest. If the annual interest rate of investment B is 3/2 times that of investment A, what amount did Linda put into investment A?
1. The interest for 1 year is $50 for investment A and $150 for investment B.
2. The amount that Linda put into investment B is twice the amount that she put into investment A.
OA: E
I tried starting as follows:
Let the amount of money in investment A and investment B be a and b resp.
We need to find 'a'
Also given, the interest earned in B = 1.5 times the interest earned in A
Statement 1:
Interest earned in A = $50/-
=> Interest earned in B = $75/-
I am thinking that this is in-sufficient since 'a' and 'b' could be anything.
Statement 2:
b = 2a
I am thinking that this is also in-sufficient
1 and 2:
Interest earned in A = $50/-
=> Interest earned in B = $75/-
and b = 2a
I am wondering how to show that this is in-sufficient.
Thanks a lot,
Sri












