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Simplifying f(x) = A(bx) + c Multiply f * x fx = A(bx) + c Multiply A * bx fx = bxA + c Solving fx = bxA + c Solving for variable 'f'. Move all terms containing f to the left, all other terms to the right. Divide each side by 'x'. f = bA + cx-1 Simplifying f = bA + cx-1
| z^2+10z+25=47 | | 12x+3y=160 | | 4a^1/2*3a^1/5= | | -x-y=15 | | y^9/y^3 | | Y=2/3X=4 | | -15-y= | | (5v-4)/10=4/5v | | 2x^2+2x-228=0 | | -15(n-3)=-45 | | 3(x-2)=5+2(x-1) | | Q=LYH | | 4a^2+16a+15=0 | | ln(x-10)-ln(x+7)=ln(x-4)-ln(x+9) | | 0=3x^2+9x+4 | | -4x-15=8x+9 | | 3x^2+12x-42=0 | | 15x+y=60 | | -5(x+6)=70 | | 10x-31xy-14y^2=0 | | 3x-1/2x=45 | | 12m^3/(2*2) | | 7a-4(-4a-7)= | | 7b-6(11-26)=10 | | 5/2x-0=15 | | 4(0.5+1.5y)-6y=2 | | m=2/3=-9 | | 2x+2y=255 | | 31/5-2/3÷24/5 | | -8(0.1x+0.3)-1.9=-0.3 | | F(x)=6ln(10/x) | | 6x+18y=900 |