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If x ≠ 0 and = –6, what is the value of x?
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23 Jun 2018, 11:42
23 Jun 2018, 11:42
Expert Reply
00:00
Question Stats:
93% (01:05) correct
6% (00:49) wrong based on 49 sessions
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Re: If x ≠ 0 and = –6, what is the value of x?
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16 Jul 2018, 06:50
16 Jul 2018, 06:50
Expert Reply
Explanation
\(\frac{3(6 - x)}{(2x)}\)
Multiply both sides by 2x, distribute the left side, combine like terms, and solve:
3(6 – x) = –6(2x)
18 – 3x = –12x
18 = –9x
–2 = x
\(\frac{3(6 - x)}{(2x)}\)
Multiply both sides by 2x, distribute the left side, combine like terms, and solve:
3(6 – x) = –6(2x)
18 – 3x = –12x
18 = –9x
–2 = x
If x 0 and = 6, what is the value of x?
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18 Jun 2023, 21:23
18 Jun 2023, 21:23
1
If \(x \neq 0\) and \(\frac{3(6-x)}{2x}= -6\), what is the value of x?
\(\frac{3(6-x)}{2x} = -6\)
\(\frac{18-3x}{2x} = -6\)
\(18-3x = -6(2x)\)
\(18-3x = -12x\)
\(18 = -9x\)
\(x = \frac{18}{-9}\)
\(x = -2\)
\(\frac{3(6-x)}{2x} = -6\)
\(\frac{18-3x}{2x} = -6\)
\(18-3x = -6(2x)\)
\(18-3x = -12x\)
\(18 = -9x\)
\(x = \frac{18}{-9}\)
\(x = -2\)
