What is expand (a+b+c^')*a*b*c ?

The solution to expand (a+b+c^')*a*b*c is a^2bc+ab^2c+abc^{1+'}

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expand (a+b+c^')ab*c

expand

(a + b + c^{^{'}}) \cdot a \cdot b \cdot c

a^{2} b c + a b^{2} c + ab c^{1 +'}

Solution steps

(a + b + c^{^{'}}) ab c

= ab c (a + b + c^{^{^{'}}})

Distribute parentheses

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

= aab c + abb c + ab c c^{^{^{'}}}

Simplify

aab c + abb c + ab c c^{^{'}} : a^{2} b c + a b^{2} c + ab c^{1 +^{'}}

= a^{2} b c + a b^{2} c + ab c^{1 +^{'}}

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6.7 x + 2.8 x

What is expand (a+b+c^')*a*b*c ?
The solution to expand (a+b+c^')*a*b*c is a^2bc+ab^2c+abc^{1+'}