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The number line above represents which of the following

Expert replies
Source: — Problem Solving |

by Jay@ManhattanReview » Tue Nov 05, 2019 10:48 pm
swerve wrote:Image

The number line above represents which of the following inequalities?

A. \(x < 1\)
B. \(-6 < 2x < 2\)
C. \(-9 < 3x < 6\)
D. \(1 < 2x < 3\)
E. \(x > -3\)

The OA is B

Source: Manhattan Prep
The number line above represents -3 < x < 1. Multiplying the inequality by 2, we get -6 < 2x < 2. Thus, the correct answer is B.

The correct answer: B

Hope this helps!

-Jay
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by Scott@TargetTestPrep » Thu Nov 07, 2019 6:37 pm
swerve wrote:Image

The number line above represents which of the following inequalities?

A. \(x < 1\)
B. \(-6 < 2x < 2\)
C. \(-9 < 3x < 6\)
D. \(1 < 2x < 3\)
E. \(x > -3\)

The OA is B

Source: Manhattan Prep
We see that the number line above represents all the values between -3 and 1 (excluding the two endpoints); therefore, the inequality representing this is:

-3 < x < 1

Multiplying each side by 2, we obtain:

-6 < 2x < 2

Answer: B

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by Brent@GMATPrepNow » Fri Nov 08, 2019 6:09 am
swerve wrote:Image

The number line above represents which of the following inequalities?

A. \(x < 1\)
B. \(-6 < 2x < 2\)
C. \(-9 < 3x < 6\)
D. \(1 < 2x < 3\)
E. \(x > -3\)

The OA is B

Source: Manhattan Prep
We can also solve the question by testing the answer choices
Here's what I mean:

The diagram tells us that x= 0 is a solution to the inequality.
When we check the answer choices, we see that answer choice D (1 < 2x < 3) does NOT have x = 0 as a solution.
When we let x = 0, the inequality becomes 1 < 2(0) < 3. In other words, 1 < 0 < 3
No good! ELIMINATE D

The diagram also tells us that x= 1.5 is NOT a solution to the inequality.
When we check the answer choices, we see that answer choices C and E say that x = 1.5 IS a solution.
C. -9 < 3x < 6. Replace x with 1.5 to get: -9 < 4.5 < 6. Works! Since answer C says that x COULD equal 1.5, we can eliminate answer choice C
E. x > -3. Replace x with 1.5 to get: 1.5 > -3. Works! Since answer E says that x COULD equal 1.5, we can eliminate answer choice E.

We're down to answer choices A and B
The diagram tells us that x= -5 is NOT a solution to the inequality.
When we check the answer choices, we see that answer choice A say that x = -5 IS a solution.
A. x < 1. Replace x with -5 to get: -5 < 1. Works! Since answer A says that x COULD equal -5, we can eliminate answer choice A

By the process of elimination, we're left with...

Answer: B

Cheers,
Brent
Brent Hanneson - Creator of GMATPrepNow.com
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