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Stmt 1 : if we put the value of b=9 in equation 15a+7b=13, we get the value of a=-10/3
mow again puting value of a=-10/3 and b= 9 in 15a+7b we get 13 as solution.

stmt 2 : sraight forward sufficient.

so, shouldnt the answer be D?
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Stmt 1 : if we put the value of b=9 in equation 15a+7b=13, we get the value of a=-10/3
mow again puting value of a=-10/3 and b= 9 in 15a+7b we get 13 as solution.

stmt 2 : sraight forward sufficient.

so, shouldnt the answer be D?


You don't have the equation \(15a + 7b = 13\) because this is the question itself "Is \(15a + 7b = 13\) ?"
You just have the value of \(b = 9\) and you don't know anything about \(a\), which can be anything.
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ST1: To get the value of 15a+7b
we should have both a and b
but here only b is given
hence INSUFFICIENT
ST2:21b=39-45a
=>45a+21b=39
=>15a+7b=13
hence SUFFICIENT
so correct ans is B
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I think Galiya was trying to solve for a.

If the question was:
Given 15a + 7b = 13, what is the value of a + b?
(A) would be sufficient.

However, we are looking for the result of 15a + 7b.
Statement 1 only guys us 15a + 63. Since we don't know the value of a, we cannot find the value of 15a + 63.
Statement 2 gives us an equivalent equation to 15a+7b: 45a+21b=39 -> 15a+7b=13
Since we know the value of 15a + 7b, statement 2 is sufficient.
Answer is (B)
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Statement (1) b = 9

15a + 7(9) = 13
15a + 63 = 13
15a = -50
a = -50/15

a could be anything. Thus, INSUFFICIENT!

Statement (2) 45a + 21b = 39

Divide the equation by 3 on both sides: 15a + 7b = 13 Yes! Thus, SUFFICIENT!

Answer: B
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