What is factor a^2b-b^2c+a^2c-bc^2 ?

The solution to factor a^2b-b^2c+a^2c-bc^2 is (b+c)(a^2-bc)

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factor a^2b-b^2c+a^2c-bc^2

factor

a^{2} b - b^{2} c + a^{2} c - b c^{2}

(b + c) (a^{2} - b c)

Solution steps

a^{2} b - b^{2} c + a^{2} c - b c^{2}

Factor out common term

a^{2}

= a^{2} (b + c) - b^{2} c - b c^{2}

Apply exponent rule:

a^{b + c} = a^{b} a^{c}

b^{2} = bb, c^{2} = cc

= a^{2} (b + c) - bb c - b cc

Factor out common term

b c

= a^{2} (b + c) - b c (b + c)

Factor out common term

(b + c)

= (b + c) (a^{2} - b c)

\frac{650 - 559}{20 - 18.2}

2 x - 3 < 7

- f + 2 + 4 f = 8 - 3 f

8 t - 7 \leq 65

\frac{w}{5} = 3

What is factor a^2b-b^2c+a^2c-bc^2 ?
The solution to factor a^2b-b^2c+a^2c-bc^2 is (b+c)(a^2-bc)