What is the answer to b(bx)/(ax-cx)=d ?

The answer to b(bx)/(ax-cx)=d is True for all x;\quad a-c\ne 0,b^2=d(a-c)

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b(bx)/(ax-cx)=d

b \frac{b x}{a x - c x} = d

True for all x; a - c \neq = 0, b^{2} = d (a - c)

Solution steps

b \frac{b x}{a x - c x} = d

Simplify

b \frac{b x}{a x - c x} : \frac{b ^{2}}{a - c}

\frac{b ^{2}}{a - c} = d

Multiply both sides by

a - c

b^{2} = d (a - c); a - c \neq = 0

Both sides are equal

True for all x; a - c \neq = 0, b^{2} = d (a - c)

\frac{1}{( x - 2 ) ^{2}} = 4

\frac{3}{x - 1} = - 1

5 = \frac{x ^{2}}{1 - x}

\frac{x ^{2}}{- 8} = \frac{27}{x}

4 x^{- 2} + 2 x^{- 1} - 2 = 0

What is the answer to b(bx)/(ax-cx)=d ?
The answer to b(bx)/(ax-cx)=d is True for all x;\quad a-c\ne 0,b^2=d(a-c)