Expand (x + y/sqrt[n] + z/n)^2

[Algernon81]

Hello,

I have come across this part of a question which has puzzled me.

Expand (x + y/sqrt[n] + z/n)^2

I assume it means Taylors, but could someone help me understand this?

 

[Redbelly98]

Not Taylor's expansion, they just mean to multiply it out:

(x + y/sqrt[n] + z/n) * (x + y/sqrt[n] + z/n) = x² + . . .​

 

[Algernon81]

Not Taylor's expansion, they just mean to multiply it out:

(x + y/sqrt[n] + z/n) * (x + y/sqrt[n] + z/n) = ____?​

Ah, typical of me. I always look for the hardest way of doing things.

Thank you!

 

[statdad]

Not a taylor series - just square the whole thing.

$$\left(x + \frac y {\sqrt n} + \frac z n\right)^2 = \left(x + \frac y {\sqrt n} + \frac z n\right) \cdot \left(x + \frac y {\sqrt n} + \frac z n\right)$$