factorise the following expression
x²yz + xy²z + xyz²
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Step-by-step explanation:
Given the following expression: xyz+x′y+xyz′ where (′) means complement, I tried to simplify it by first factoring out a y so I would get y(xz+x′+xz′).
At this point, it appears I have several options:
A) Use two successive rounds of distributive property:
y((x+x′)(z+x′)+xz′))=y(z+x′+xz′)=y(z+(x′+x)(x′+z′))=y(z+x′+z′)=y(x′)=yx′
B) Or I could use absorption,
y(xz+xz′+x′)=y(x(z+z′)+x′)=y(x+x′)=y(1)=y
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