What is factor (AC)+(AD)+(BC)+BD ?

The solution to factor (AC)+(AD)+(BC)+BD is (D+C)(A+B)

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factor (AC)+(AD)+(BC)+BD

factor

(A C) + (A D) + (BC) + B D

(D + C) (A + B)

Solution steps

(A C) + (A D) + (BC) + B D

Remove parentheses:

(a) = a

= A C + A D + BC + B D

Factor out common term

A

= A (C + D) + BC + B D

Factor out common term

B

= A (D + C) + B (C + D)

Factor out common term

(D + C)

= (D + C) (A + B)

3 x^{(2)} - 48 x + 350

8 d^{3} + 64 e^{3} f^{3}

\frac{3 x - 12}{x - 4}

λ [6 π^{4} γ]

x^{4} + 2^{3} - 3 x^{2}

What is factor (AC)+(AD)+(BC)+BD ?
The solution to factor (AC)+(AD)+(BC)+BD is (D+C)(A+B)