What is expand (A+B^'+C)(A+B) ?

The solution to expand (A+B^'+C)(A+B) is A^2+AB+AB^'+B^{1+'}+AC+BC

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expand (A+B^'+C)(A+B)

expand

(A + B^{^{'}} + C) (A + B)

A^{2} + A B + A B^{'} + B^{1 +'} + A C + BC

Solution steps

(A + B^{^{'}} + C) (A + B)

Distribute parentheses

= AA + A B + B^{^{^{'}}} A + B^{^{^{'}}} B + C A + CB

= AA + A B + A B^{^{^{'}}} + B B^{^{^{'}}} + A C + BC

Simplify

AA + A B + A B^{^{'}} + B B^{^{'}} + A C + BC : A^{2} + A B + A B^{^{'}} + B^{1 +^{'}} + A C + BC

= A^{2} + A B + A B^{^{'}} + B^{1 +^{'}} + A C + BC

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(z^{3} - 6 z^{2} + 9 z - 18) + i (- 27 + 12 z - 3 z^{2})

\frac{4 ( 3 - 2 )}{7}

\frac{( x - 5 ) ( x - 10 )}{50}

What is expand (A+B^'+C)(A+B) ?
The solution to expand (A+B^'+C)(A+B) is A^2+AB+AB^'+B^{1+'}+AC+BC