What are the solutions to the equation 25x(10x^{12})=(25x^{10})x^{12} ?

The solutions to the equation 25x(10x^{12})=(25x^{10})x^{12} are

Find the zeros of 25x(10x^{12})=(25x^{10})x^{12}

The zeros of 25x(10x^{12})=(25x^{10})x^{12} are

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25 x (10 x^{12}) = (25 x^{10}) x^{12}

Solution steps

25 x (10 x^{12}) = (25 x^{10}) x^{12}

Move

(25 x^{10}) x^{12}

to the left side

25 x \cdot 10 x^{12} - 25 x^{10} x^{12} = 0

Factor

Using the Zero Factor Principle:

ab = 0

then

a = 0

b = 0

Solve

The solutions are

6 gg = 6

\frac{\frac{26}{5}}{( - 5 )}

3 x^{2} - 7 x + 9 = - 9

5 x + 7 > 17

\frac{7.2}{7.5} = \frac{x}{5}

What are the solutions to the equation 25x(10x^{12})=(25x^{10})x^{12} ?
The solutions to the equation 25x(10x^{12})=(25x^{10})x^{12} are
Find the zeros of 25x(10x^{12})=(25x^{10})x^{12}
The zeros of 25x(10x^{12})=(25x^{10})x^{12} are