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3=1/2(n-1)
We move all terms to the left:
3-(1/2(n-1))=0
Domain of the equation: 2(n-1))!=0We multiply all the terms by the denominator
n∈R
-(1+3*2(n-1))=0
We calculate terms in parentheses: -(1+3*2(n-1)), so:
1+3*2(n-1)
determiningTheFunctionDomain 3*2(n-1)+1
Wy multiply elements
6n(n+1
Back to the equation:
-(6n(n+1)
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| 12=5x-14 | | -24=4(w-1) | | -4n-8=2n+4 | | -6x-105=55+2x | | 3/8(8+4x)-1/3(6x+3)=9 | | 3k^2-22k+7=0 | | 8x-12=-3x+6 | | 4x-45=17+2.45x= | | -3(2-4x)-(1+x)=48 | | -5x-50=38-9x | | 3(5x-7)=15x+21 | | 5-(n-7)=2(n+14 | | 2x+17=4x-5=2x+6 | | 8(-2+4v)=-48 | | 3x-104=-8x+149 | | 2(1+2x)-2(8x-2)=6 | | 20/8=t/12 | | 10y+21-17y=23-8y-5 | | -4+w+17+-2/3w=16 | | −22= −11r+66 | | 6(7)+7y+7=0 | | −22= −11r+66 | | 4.9x^2+15x=-20 | | 1.8r+9=-5.7r- | | 9x-17=33-3x | | (-m-7)-6=-3 | | -23+13x=47+15x | | -3d+5+d=-2d+5 | | 6(-7x-8)=6 | | 8x^-96x=0 | | P=5a | | 0.652(x+10)-10=0 |