What is the answer to 2F-G= D/h hD ?

The answer to 2F-G= D/h hD is h\ne 0;\quad 2F-G=D^2

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2F-G= D/h hD

2 F - G = \frac{D}{h} h D

h \neq = 0; 2 F - G = D^{2}

Solution steps

2 F - G = \frac{D}{h} h D

Simplify

\frac{D}{h} h D : D^{2}

2 F - G = D^{2}

Both sides are equal

True for all h

Verify Solutions

Find undefined (singularity) points:

h = 0

Since the equation is undefined for:

0

h \neq = 0; 2 F - G = D^{2}

(\frac{4}{x}) = 5

a, \frac{5}{a} = b

\frac{6}{u} = - 8

\frac{6}{u} = - 9

\frac{3}{x} = \frac{7}{6}

What is the answer to 2F-G= D/h hD ?
The answer to 2F-G= D/h hD is h\ne 0;\quad 2F-G=D^2