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Which of the following could be the graph of all values of x
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27 Dec 2015, 17:01
27 Dec 2015, 17:01
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81% (01:07) correct
18% (01:25) wrong based on 176 sessions
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Which of the following could be the graph of all values of x that satisfy the inequality \(2 - 5x \leq -\frac{(6x - 5)}{3}\) ?
#GREpracticequestion Which of the following could be the graph of all values .jpg [ 23.38 KiB | Viewed 14713 times ]
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Practice Questions
Question: 8
Page: 157
Difficulty: hard
Question: 8
Page: 157
Difficulty: hard
Re: following could be the graph of all values of x that
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27 Dec 2015, 18:36
27 Dec 2015, 18:36
2
Expert Reply
Here we have
\(2 - 5x <= -\frac{(6x - 5)}{3}\)
Multiplying by 3 both sides
or \(6 - 15x <= -(6x - 5)\)
or \(6 - 15x <= -6x + 5\)
or \(1 <= -6x + 15x\)
or \(1 <= 9x\)
or \(\frac{1}{9} <= x\).
Hence option C is the correct option.
\(2 - 5x <= -\frac{(6x - 5)}{3}\)
Multiplying by 3 both sides
or \(6 - 15x <= -(6x - 5)\)
or \(6 - 15x <= -6x + 5\)
or \(1 <= -6x + 15x\)
or \(1 <= 9x\)
or \(\frac{1}{9} <= x\).
Hence option C is the correct option.
Re: Which of the following could be the graph of all values of x
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27 Aug 2024, 19:44
27 Aug 2024, 19:44
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Thanks to another GRE Prep Club member, I have just discovered this valuable topic, yet it had no discussion for over a year. I am now bumping it up - doing my job. I think you may find it valuable (esp those replies with Kudos).
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