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28=2/3(d-6)
We move all terms to the left:
28-(2/3(d-6))=0
Domain of the equation: 3(d-6))!=0We multiply all the terms by the denominator
d∈R
-(2+28*3(d-6))=0
We calculate terms in parentheses: -(2+28*3(d-6)), so:
2+28*3(d-6)
determiningTheFunctionDomain 28*3(d-6)+2
Wy multiply elements
84d(d+2
Back to the equation:
-(84d(d+2)
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We calculate terms in parentheses: -(84d(d+2), so:
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We calculate terms in parentheses: -(84d(d+2), so:
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| 30÷w=5; | | 15+3x+1÷2=12.5 | | 14.5=x2.87 | | 9.5x=118.75 | | -6x-+15=45 | | (3f-1)(f-7)=0 | | ×^2+y^2-8×=2y-32 | | x+4=19-2x* | | -3p+54,p=7 | | (3x+1)/16+(2x-3)/7=(x+3)/8+(3x-1)/14 | | -2(p-5)+7p=-5* | | 3x^2-27x-84=0 | | -25+b=-100 | | 58+a=104.2 | | 5k-10-8k=-31 | | -4+2a=4+a | | y-23.6=49.2 | | x+59=24x | | X=28x+89-26 | | (9x)=(7x^3) | | 13r-12r=20 | | −2x+43 (4x+12)=16 | | (x÷24)-10=-25 | | 9-3x=-(1+8x) | | x+5.4=78.3 | | z÷2=5 | | 5(2y-2)=0 | | 5x4-5x4=60 | | p+0-2p+4p=48 | | m÷24=2 | | 5(5y-7)=-10 | | 8(3x+1)=4(3x-2) |