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40=1/2b(4-4b)
We move all terms to the left:
40-(1/2b(4-4b))=0
Domain of the equation: 2b(4-4b))!=0We add all the numbers together, and all the variables
b∈R
-(1/2b(-4b+4))+40=0
We multiply all the terms by the denominator
-(1+40*2b(-4b+4))=0
We calculate terms in parentheses: -(1+40*2b(-4b+4)), so:
1+40*2b(-4b+4)
determiningTheFunctionDomain 40*2b(-4b+4)+1
Wy multiply elements
80b(-+1
We use the square of the difference formula
80b(-1
Back to the equation:
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| -3a-12=-21 | | 7(2m-1)3/5m=6/5(4-3m) | | $48+($12c)=$180 | | 12x+5=16x+34 | | -3a-12=21 | | $48+($12⋅c)=$180 | | 12x+5+x=16x+34 | | 17x-16x+3x-x=15 | | 9t+4=4+9t | | 0.5(12x-8)=0.25(4x-16) | | x+8=18 | | $48+($12Xc)=$180 | | 24=3w+21 | | 5g-10=95 | | 7x-3=-2x=15 | | -(3x+5)=16-2x | | X=7220+50x | | x^2-1.5x+0.8=0 | | 2x-2(9)=-16 | | 22=-7y+2(y+6) | | 1=w/3-5 | | 4x-7+2x-9=32 | | 136=8(-4n+1) | | -150-30x=0 | | x2−6x+21=0 | | 4(4y+3)=14 | | x-6.2=11.2 | | 3+a=-17 | | y=-3(-8)-16 | | 276=6(6x+4) | | 2(h+1.44)-2.17=7.6 | | 14x+7=10x+21 |