Giving medals to someone who can help. Complete by applying polynomial identities to complex numbers. (X+(3+5i))^2
you are suppose to multiply correct?
Yes
\[(a+b)^2=a^2+2ab+b^2\]
I am not sure if that is the formula.. only because it says nothing about it in my lesson
\[(a+b)^2=(a+b)(a+b) =aa+ab+ab+bb \\ =a^2+ab+ab+b^2 \\ =a^2+2ab+b^2\]
I am just not sure if that is the formula I should use because it is not in my lesson
And my teacher wants to see my work
what are we allowed to use then? I thought we were suppose to multiply?
honestly I don't know what complete means
in this case
They gave me a different formula to use. Hang on ill write it out
\[a ^{2}-b ^{2}=(\sqrt{a ^{2}}+\sqrt{b ^{2}})(\sqrt{a ^{2}}-\sqrt{b ^{2}})=(a+b)(a-b)\]
I don't think that formula applies here...
\[(x+(3+5i))^2 \\=x^2+2x(3+5i)+(3+5i)^2\]
and then you could multiply the (3+5i)^2 out too
There is two formulas to choose from do you want me to put the other one?
We don't have to use a formula to multiply
we can just multiply
|dw:1418141900892:dw| so if we had (x+(3+5i))(x+(3+5i)) |dw:1418141959174:dw|
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