Exponential Equation| Unique Exponential | Absolute Value | Solve x=–x^(x^2–3x+4/2x) for x

Exponential Equations occur in various formant.
some may appear complex why others may appear simple.

The tricks to solving exponential equations lies in the knowing of the major laws of indices and logarithms alongside their applications.

In this video you will learn how to solve exponential equations with entangled or quadratic powers.

One of the most important things you will learn from this video is how to use the absolute value to eliminate the negative or minus sign attached to the variable to enable the solving of the equation.

I will show you how to apply the power law of logarithms to resolve some steps.

Also in this vide, you will be exposed to the use or application of the division law of indices.

You will learn how to make use of the natural logarithm in order to solve for the variable x.

To get all the listed features in this video, watch from the beginning to the end of it without skipping any parts.

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[sy]

Thank you for explaining. According to this video, x=-1, 1, but x=1 cannot be the solution. If x=1, (left side) =1 but (right side) = -1.
Therefore, x=1 is rejected. At the beginning, if x>0, (left side)>0 and (right side)<0. Thus, x should be x<0.