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(1/6p)=6-(1/12p)
We move all terms to the left:
(1/6p)-(6-(1/12p))=0
Domain of the equation: 6p)!=0
p!=0/1
p!=0
p∈R
Domain of the equation: 12p))!=0We add all the numbers together, and all the variables
p!=0/1
p!=0
p∈R
(+1/6p)-(6-(+1/12p))=0
We get rid of parentheses
1/6p-(6-(+1/12p))=0
We calculate fractions
12p/72p^2+(-(6-(+1*6p)/72p^2=0
We multiply all the terms by the denominator
12p+(-(6-(+1*6p)=0
We calculate terms in parentheses: +(-(6-(+1*6p), so:
-(6-(+1*6p
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-(6-(+1*6p
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-(6-(+1*6p
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-(6-(+1*6p
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-(6-(+1*6p
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| 7767m+46465=3456789 | | -3.4=a/9 | | 3m-6=-12=+2m | | 39m-19=180 | | 3/5w=1/8 | | h-5.4=-4.1 | | 7x+10=-4-23 | | 25x=300= | | -2/9w=24/27 | | t(2)=12-5 | | x+7.9=29.96 | | 3^x=3/2x+2 | | 9x+12=-8x-18 | | X^3=3/2x+2 | | 26+90+2x=90 | | -10x-14=-5x+1 | | n-(-9)=-12 | | -3(2w+5)+7w=5(w-11 | | 10-2(6x-4)=-2 | | 8=6f-3=11 | | 26+90+2x=180 | | (80+5)7=x | | 3915=45(p+25) | | 4(2-(3(c+10-2(c+1)))=-2c | | 85+31+3x=180 | | x8=x | | (4x-52)+(x+16)+(180-(7x-106))=180 | | 3915=25p+45 | | 3x+(5x+18)=90 | | 9-5x=2x-26 | | 3,915=25p+45 | | 2x-11+2x=(4x-5)+6 |