What is expand (a+b'+c)x+(a+b+c)y ?

The solution to expand (a+b'+c)x+(a+b+c)y is ax+xb'+cx+ay(x)+by(x)+cy(x)

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expand (a+b'+c)x+(a+b+c)y

expand

(a + b^{'} + c) x + (a + b + c) y

a x + x b' + c x + a y (x) + b y (x) + cy (x)

Solution steps

(a + b^{'} + c) x + (a + b + c) y

= x (a + b^{^{'}} + c) + (a + b + c) y

Expand

x (a + b^{'} + c) : a x + x b^{'} + c x

= a x + x b^{'} + c x + (a + b + c) y

Expand

y (a + b + c) : a y (x) + b y (x) + cy (x)

= a x + x b^{'} + c x + a y (x) + b y (x) + cy (x)

(2 r^{4} + 8 r^{2} + 1)^{5}

\frac{e ^{x}}{( ( 1 - e ^{x} ) ^{2} )}

\frac{1}{3} (- 4000 + 2000 = 5000)

a^{2} + 2 (b - 6) - 17 (, a = - 7, b = 2)

- \frac{b}{s ( s - a )}

What is expand (a+b'+c)x+(a+b+c)y ?
The solution to expand (a+b'+c)x+(a+b+c)y is ax+xb'+cx+ay(x)+by(x)+cy(x)