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32-13=1/4(52-12w)
We move all terms to the left:
32-13-(1/4(52-12w))=0
Domain of the equation: 4(52-12w))!=0We add all the numbers together, and all the variables
w∈R
-(1/4(-12w+52))+32-13=0
We add all the numbers together, and all the variables
-(1/4(-12w+52))+19=0
We multiply all the terms by the denominator
-(1+19*4(-12w+52))=0
We calculate terms in parentheses: -(1+19*4(-12w+52)), so:
1+19*4(-12w+52)
determiningTheFunctionDomain 19*4(-12w+52)+1
Wy multiply elements
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We use the square of the difference formula
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Back to the equation:
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| 32-13=1/4(52-12w) | | 99x10^x=71 | | 3.6m=14.4= | | 3.6m=14.4= | | 80+y=120 | | 2x+11=4x−7 | | 2x+11=4x−7 | | -4=-7/9x | | 568=k18 | | 4.41/c=0/36 | | 0.3y+5=1 | | 0.75x-3=-6 | | 81=(7x+18) | | 6(6d+8)/3=−3d+10 | | 6(6d+8)/3=−3d+10 | | 6(6d+8)/3=−3d+10 | | 4.41/c=63 | | 51=(8x+9) | | 51=(8x+9) | | 51=(8x+9) | | 51=(8x+9) | | 51=(8x+9) | | 51=(8x+9) | | 51=(8x+9) | | -81=-7(v+7)+3v | | 3y-1=7y-3 | | 3y-1=7y-3 | | 4.41/c=63 | | 3y-1=7y-3 | | -81=-7(v+7)+3v | | 3y-1=7y-3 | | 3y-1=7y-3 |