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1=7/3(p-71)
We move all terms to the left:
1-(7/3(p-71))=0
Domain of the equation: 3(p-71))!=0We multiply all the terms by the denominator
p∈R
-(7+1*3(p-71))=0
We calculate terms in parentheses: -(7+1*3(p-71)), so:
7+1*3(p-71)
determiningTheFunctionDomain 1*3(p-71)+7
Wy multiply elements
3p(p+7
Back to the equation:
-(3p(p+7)
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| x^2-(9x)+18=0 | | v/4+3=v/3 | | 46=-7p-10 | | 8(60x)=2000 | | -11n=-10n-18 | | 5x+64+9x-10=180 | | -4w+3(w-2)=w+9 | | 4787787854656877987556548887a=454654657678798987875 | | m4+1=3 | | t=3t-12 | | 9(3-x)=-2x | | 0=7/3(p-71) | | 11x=-65 | | -4.5m+9.8=-12.25 | | 17x+34=6x+54 | | 4(x+2)=−2x+10+6x+1 | | 0=y-y | | (11x-53)=(5x-7)=180 | | -8m-3=-9m+3 | | 18*0.4+x*0.6=16.5 | | 4y^2+10y=50 | | 4m+2=1m-3 | | 4+4h-10h=-3-5h | | 0.15(x+500=210 | | 11u=5u+36 | | m4−1=3 | | 400.22=200+0.94x | | 12y-24=-48 | | 4x+3=x7x-27 | | 9)2(4x-6)-11x=3 | | -5(3-x)=-2x | | 3f-10=2+6f |