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/5+3-10=(1/3)D+33
We move all terms to the left:
/5+3-10-((1/3)D+33)=0
Domain of the equation: 3)D+33)!=0We add all the numbers together, and all the variables
D!=0/1
D!=0
D∈R
-((+1/3)D+33)+3-10+/5=0
We add all the numbers together, and all the variables
-((+1/3)D+33)-7+/5=0
We calculate fractions
()/3D+33)*5)+(*3)D+33))/3D+33)*5)-7=0
We add all the numbers together, and all the variables
()/3D+33)*5)+0D+33))/3D+33)*5)-7=0
We calculate fractions
(()*3D)/9D^2+33*5)+0D+33))*3D)/9D^2=0
We multiply all the terms by the denominator
(()*3D)+33*5)+0D+33))*3D)=0
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| 1/6y-4=-11 | | -3b=-2b−9 | | 2h=h−8 | | 1+8x+3=-12 | | -13=5x+8x | | -9y=-8−8y | | -y=8+3y | | 7m=6m+8 | | -10−1=9w | | -10−w=9w | | -4u+8=-2u | | 4y−1=35 | | -17=1+9x | | 10y=250 | | 0=4x+3x | | 4^x-3=18 | | 0.18-0.02(x+3)=-0.02(2-x) | | 6n+3=–9 | | y=4-6/5 | | x=7=14 | | 2(6q2=q)-3q | | 1+4h+2=1-5h | | 5=50-5n | | 0.6=0.5^x | | (180+6x-7)+103-x+2x=180 | | (5+3)j=48(5+3)j=48 | | 3=2n | | 2x^2+4=150 | | 5x-10=3x+60 | | 4x-1=3/4x+20 | | 2x^2+2=76 | | 13x-230=5x-14 |