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If x = 3a and y = 9b, then all of the following are equal to 2(x + y)
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25 May 2023, 05:59
25 May 2023, 05:59
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Question Stats:
72% (01:23) correct
27% (02:05) wrong based on 36 sessions
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If x = 3a and y = 9b, then all of the following are equal to 2(x + y) EXCEPT
A. \(3(2a + 6b)\)
B. \(6(a + 3b)\)
C. \(24(\frac{1}{4} a + \frac{3}{4} b )\)
D. \(\frac{1}{3 }( 18 a + 54 b )\)
E. \(12 (\frac{1}{2} a + \frac{3}{4} b )\)
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A. \(3(2a + 6b)\)
B. \(6(a + 3b)\)
C. \(24(\frac{1}{4} a + \frac{3}{4} b )\)
D. \(\frac{1}{3 }( 18 a + 54 b )\)
E. \(12 (\frac{1}{2} a + \frac{3}{4} b )\)
Post A Detailed Correct Solution For The Above Questions And Get A Kudos.
Question From Our Project: Free GRE Prep Club Tests in Exchange for 20 Kudos
\(\Longrightarrow\) Cracking the GRE Premium
\(\Longrightarrow\) GRE Math Essentials - A most comprehensive handout!!
Re: If x = 3a and y = 9b, then all of the following are equal to 2(x + y)
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26 May 2023, 00:31
26 May 2023, 00:31
1
Raw force is the way to go here
However, you can reduce the number of relevant answer choices by scanning through the answer choices. You will notice that both C and E contain 3/4*b but different factors. This cannot be true, so the answer choice must be C or E. Solving the equation will show you that E is not true.
However, you can reduce the number of relevant answer choices by scanning through the answer choices. You will notice that both C and E contain 3/4*b but different factors. This cannot be true, so the answer choice must be C or E. Solving the equation will show you that E is not true.
If x = 3a and y = 9b, then all of the following are equal to 2(x + y)
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23 Sep 2024, 18:08
23 Sep 2024, 18:08
1
Because x = 3a and y = 9b, 2(x+y) = 2(3a+9b) = 6a + 18b.
Now go through each multiple choice and simplify to see if it gets you 6a + 18b
Choice E gets you 6a + 9b so answer is E
Now go through each multiple choice and simplify to see if it gets you 6a + 18b
Choice E gets you 6a + 9b so answer is E
