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What is the value of (4a - 3b)/(a - 2b)?

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What is the value of (4a - 3b)/(a - 2b)? [#permalink]

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New post 21 Mar 2018, 05:24
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A
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C
D
E

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  55% (hard)

Question Stats:

56% (00:50) correct 44% (01:20) wrong based on 52 sessions

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Re: What is the value of (4a - 3b)/(a - 2b)? [#permalink]

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New post 21 Mar 2018, 05:43
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Bunuel wrote:
What is the value of (4a - 3b)/(a - 2b)?

(1) (3a - b)/(a - 2b)

(2) a - b = 3


Bunuel shouldn't option 1 have a value? it doesn't make sense to me
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Re: What is the value of (4a - 3b)/(a - 2b)? [#permalink]

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New post 21 Mar 2018, 05:47
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What is the value of (4a - 3b)/(a - 2b)? [#permalink]

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New post 21 Mar 2018, 05:56
Bunuel wrote:
What is the value of (4a - 3b)/(a - 2b)?

(1) (3a - b)/(a - 2b) = 1

(2) a - b = 3



1) 3a-b = a - 2b

2a = -b

substitue and solve

sufficient

2) a-b =3

a= b+3

4b + 12 - 3b/ b+3 - 2b = b+12/3-b

insufficient

(A) imo
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Re: What is the value of (4a - 3b)/(a - 2b)? [#permalink]

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New post 21 Mar 2018, 23:16
Hatakekakashi wrote:
Bunuel wrote:
What is the value of (4a - 3b)/(a - 2b)?

(1) (3a - b)/(a - 2b) = 1

(2) a - b = 3



1) 3a-b = a - 2b

2a = b

4a-3b/a-2b = 4a- 6a/a-4a = -2a/-3a = 2/3

sufficient

2) a-b =3

a= b+3

4b + 12 - 3b/ b+3 - 2b = b+12/3-b

insufficient

(A) imo


Hello

I also think answer would be A.

Just that in first statement,
3a-b = a-2b... so this will give us 2a = -b or b= -2a.
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Re: What is the value of (4a - 3b)/(a - 2b)? [#permalink]

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New post 21 Mar 2018, 23:28
Bunuel wrote:
What is the value of (4a - 3b)/(a - 2b)?

(1) (3a - b)/(a - 2b) = 1

(2) a - b = 3




Statement 1
(3a - b)=(a - 2b)
3a - a = b - 2b
2a = -b or b = -2a

substituting it

4a - 3(-2a) / a - 2(-2a)
= 4a + 6a / a + 4a
= 10a / 5a
= 2 (Sufficient)

Statement 2
a - b = 3
a = b + 3

substituting it

4(b + 3) / b + 3 - 2b
=4b + 12 / -b + 3 (Insufficient)

Please correct me if I'm wrong. This is how I solved it! Answer is A
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Re: What is the value of (4a - 3b)/(a - 2b)? [#permalink]

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New post 22 Mar 2018, 00:13
amanvermagmat wrote:
Hatakekakashi wrote:
Bunuel wrote:
What is the value of (4a - 3b)/(a - 2b)?

(1) (3a - b)/(a - 2b) = 1

(2) a - b = 3



1) 3a-b = a - 2b

2a = b

4a-3b/a-2b = 4a- 6a/a-4a = -2a/-3a = 2/3

sufficient

2) a-b =3

a= b+3

4b + 12 - 3b/ b+3 - 2b = b+12/3-b

insufficient

(A) imo


Hello

I also think answer would be A.

Just that in first statement,
3a-b = a-2b... so this will give us 2a = -b or b= -2a.


ah thanks
edited :D
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Re: What is the value of (4a - 3b)/(a - 2b)? [#permalink]

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New post 28 Mar 2018, 05:02
Expanding (4a-3b) to (3a-b+a-2b) = (3a-b)+(a-2b)

St.1 states that (3a-b)=(a-2b)
Therefore, value of (4a-3b)/(a-2b) = 1+1 = 2. Sufficient

St.2 Insufficient. This equation cannot be manipulated to find the answer.

Hence, Ans A

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Re: What is the value of (4a - 3b)/(a - 2b)?   [#permalink] 28 Mar 2018, 05:02
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