(x-5y-3z)^2
\[a^{2} = a \times a\] similary, (x-5y-3z)^2 = (x-5y-3z) x (x-5y-3z) evaluate it to obtain the result
of course, then what?
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a(a+b+c) = a*a + a*b + a*c (a+b)(a+b+c) = a*a +a*b + a*c + b*a + b*b + b*c (a+b+c)(a+b+c) = a*a + a*b + a*c + b*a + b*b + b*c + c*a + c*b + c*c i hope you are able see how it works
(a-b-c)^2=a^2+b^2+c^2-2ab-2bc-2ca
I did this. but it seems like a really long answer. Did you get x^2-10yx-6zx-5yx+25y^2+30zy +9z^2 ?
the answer will be x^2+25y^2+9z^2-5xy-15yz-3zx
This is more frustrating than helpful but thanks for trying.
hahaha just try universal solution..?
its actually pretty simple you have three terms in your question lets name them a, b and c so the question becomes (a-b-c)^2 which can also be written as (a-b-c)(a-b-c) or a(a-b-c) - b(a-b-c) - c(a-b-c) (you have to multiply each term with all the other terms) similarly your question would simplify to x(x-5y-3z) - 5y(x-5y-3z) - 3z(x-5y-3z)
That is what I did
x^2-5xy-3xz - 5xy+25y^2 +15yz -3xz+15yz+9z^2 x^2 -5xy -5xy -3xz-3xz +25y^2 +15yz+15yz+9z^2 x^2-10xy -6xz +25y^2 +30yz+9z^2 is the solution
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