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-33=1/5(45-5y)
We move all terms to the left:
-33-(1/5(45-5y))=0
Domain of the equation: 5(45-5y))!=0We add all the numbers together, and all the variables
y∈R
-(1/5(-5y+45))-33=0
We multiply all the terms by the denominator
-(1-33*5(-5y+45))=0
We calculate terms in parentheses: -(1-33*5(-5y+45)), so:
1-33*5(-5y+45)
determiningTheFunctionDomain -33*5(-5y+45)+1
Wy multiply elements
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We use the square of the difference formula
-165y(-1
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| -d-15d-18=20-14d | | 4e+5=22 | | 11x^2=144 | | 13=2/5x-11 | | 20-11m-6m=-19-4m | | 2v+18=-2(v-3) | | 20-(1/4)x=120 | | (2x-7)4=2x-8 | | -y-20y-6=14-y | | -64=-8(v+2) | | -21=2x-5 | | 5x+48=3x+100 | | 500=27+10x | | 2.4r-15.32=8.4r-3.4r+5.22 | | 6w(w+5)=1 | | 20-11h+14=-20h-20 | | -19+20+3u=19+u | | -3+3w=3 | | -1-6x-6=-18x | | 2(x+2)=4(1-5x)-5x | | 10-2v-5=7v-13 | | 14w=54+8w | | 18-2n=2(1-3n) | | 8(1+2k)=-2(k-4) | | 3x+5-7x=10+3-1+10 | | -r-10=-10+2r-9 | | 104=x+x*15/100 | | -4r-3=3(3r+4) | | -2.5x=-50 | | -7d+8d-19=-2d+17 | | 2(5x-6)+x=109 | | -4r-3=3(3r=4) |