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$\log_2 (3) \approx 1.58496$ as you can easily verify From what i understand so far, a good regression model minimizes the sum of the squared. $ (\log_2 (3))^2 \approx (1.58496)^2 \approx 2.51211$

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$2 \log_2 (3) \approx 2 \cdot 1.58496 \approx 3.16992$ In my discipline, at least, it comes up about. So, when you square both sides of an equation, you can get.

We can square both side like this

$ x^2= 2$ but i don't understand why that it's okay to square both sides What i learned is that adding, subtracting, multiplying, or dividing both. We can't simply square both sides because that's exactly what we're trying to prove $$0 < a < b \implies a^2 < b^2$$ more somewhat related details

I think it may be a. What is the appropriate parametric equation of the boundary of a square For example, the unit circle has a parametric equation $x(t)=\\cos(t)$ and $y(t)=\\sin(t)$. I just came across this annotation in my school's maths compendium

The compendium is very brief and doesn't explain what this means.

I took a look at square root Squaring the number means x^2 And if i understood the square root correctly it does a bit inverse of squaring a number and gets back the x The square root of i is (1 + i)/sqrt (2)

[try it out my multiplying it by itself.] it has no special notation beyond other complex numbers