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3k/4=(k/6)-14
We move all terms to the left:
3k/4-((k/6)-14)=0
We add all the numbers together, and all the variables
3k/4-((+k/6)-14)=0
We calculate fractions
18k^2/()+(-((+k*4)/()=0
We calculate terms in parentheses: +(-((+k*4)/(), so:We multiply all the terms by the denominator
-((+k*4)/(
We multiply all the terms by the denominator
-((+k*4)
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(+k*4
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(+k*4
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(+k*4
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(+k*4
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(+k*4
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(+k*4
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(+k*4
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(+k*4
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(+k*4
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(+k*4
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(+k*4
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(+k*4
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(+k*4
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(+k*4
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(+k*4
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(+k*4
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(+k*4
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(+k*4
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(+k*4
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(+k*4
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(+k*4
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(+k*4
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(+k*4
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(+k*4
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(+k*4
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(+k*4
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(+k*4
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(+k*4
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(+k*4
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(+k*4
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(+k*4
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(+k*4
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(+k*4
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(+k*4
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(+k*4
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(+k*4
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(+k*4
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(+k*4
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(+k*4
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(+k*4
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(+k*4
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(+k*4
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(+k*4
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(+k*4
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(+k*4
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(+k*4
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(+k*4
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(+k*4
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(+k*4
We calculate terms in parentheses: -((+k*4), so:Back to the equation:
(+k*4
+(-((+k*4))
18k^2+((-((+k*4)))*()=0
We calculate terms in parentheses: +((-((+k*4)))*(), so:
(-((+k*4)))*(
We calculate terms in parentheses: +((-((+k*4)))*(), so:
(-((+k*4)))*(
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(-((+k*4)))*(
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(-((+k*4)))*(
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(-((+k*4)))*(
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(-((+k*4)))*(
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(-((+k*4)))*(
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(-((+k*4)))*(
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(-((+k*4)))*(
We calculate terms in parentheses: +((-((+k*4)))*(), so:
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