What is expand (b(x-c)(x-f))/((a-c)(a-f)) ?

The solution to expand (b(x-c)(x-f))/((a-c)(a-f)) is (bx^2-bxf-bxc+bcf)/(a^2-fa-ca+cf)

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expand (b(x-c)(x-f))/((a-c)(a-f))

expand

\frac{b ( x - c ) ( x - f )}{( a - c ) ( a - f )}

\frac{b x ^{2} - b x f - b x c + b c f}{a ^{2} - f a - c a + c f}

Solution steps

\frac{b ( x - c ) ( x - f )}{( a - c ) ( a - f )}

Expand

(a - c) (a - f) : a^{2} - f a - c a + c f

= \frac{b ( x - c ) ( x - f )}{a ^{2} - f a - c a + c f}

Expand

b (x - c) (x - f) : b x^{2} - b x f - b x c + b c f

= \frac{b x ^{2} - b x f - b x c + b c f}{a ^{2} - f a - c a + c f}

\frac{( x + 6 ) ^{4}}{4}

(x + 2) (\cdot + 5)

\frac{e ^{2} i}{( R + i ) ^{2}}

\frac{4 x ^{2} ( 30 - 2 x )}{9}

\frac{2 x ^{2} + 2 x y - 2 y ^{2}}{( 2 x + y ) ^{2}}

What is expand (b(x-c)(x-f))/((a-c)(a-f)) ?
The solution to expand (b(x-c)(x-f))/((a-c)(a-f)) is (bx^2-bxf-bxc+bcf)/(a^2-fa-ca+cf)