Solve y=(-1/1+96*e^-028(x-96))*40+10

$$y = ( \frac { - 1 } { 1 + 96 \times e ^ { - 028 ( x - 96 ) } } ) \times 40 + 10$$

Solve for y

$$y = \frac{930}{97} = 9\frac{57}{97} = 9.587628865979381$$

Steps for Solving Linear Equation

Multiply 0 and 28 to get 0.

$$y=\frac{-1}{1+96e^{0\left(x-96\right)}}\times 40+10$$

Anything times zero gives zero.

$$y=\frac{-1}{1+96e^{0}}\times 40+10$$

Calculate e to the power of 0 and get 1.

$$y=\frac{-1}{1+96\times 1}\times 40+10$$

Multiply 96 and 1 to get 96.

$$y=\frac{-1}{1+96}\times 40+10$$

Add 1 and 96 to get 97.

$$y=\frac{-1}{97}\times 40+10$$

Fraction \frac{-1}{97} can be rewritten as -\frac{1}{97} by extracting the negative sign.

$$y=-\frac{1}{97}\times 40+10$$

Multiply -\frac{1}{97} and 40 to get -\frac{40}{97}.

$$y=-\frac{40}{97}+10$$

Add -\frac{40}{97} and 10 to get \frac{930}{97}.

$$y=\frac{930}{97}$$

Solve for x (complex solution)

$$x\in \mathrm{C}$$

$$y = \frac{930}{97} = 9\frac{57}{97} = 9.587628865979381$$

Solve for x

$$x\in \mathrm{R}$$

$$y = \frac{930}{97} = 9\frac{57}{97} = 9.587628865979381$$