In this post I’ll be proving to you that:
Firstly, I’ll say that:
And also that:
If this is the case, then:
And as this is in the form:
I would have to conclude that:
Hence, I have my proof.
In this post I’ll be proving to you that:
Firstly, I’ll say that:
And also that:
If this is the case, then:
And as this is in the form:
I would have to conclude that:
Hence, I have my proof.
In this post I’ll be proving why:
Let’s say that:
And also that:
This would imply that:
Now if we multiply and
together, we get:
Which is thanks to what we know about trigonometric identities.
As we can see above, we’ve formed another complex number:
And this is in the form of:
And because of the rules of complex numbers, we can say that:
Hence, we have our proof.
In this post I’ll be showing you how to prove that:
Firstly, let’s say that:
If this is the case, then according to the rules of complex numbers:
Secondly, let’s determine what is…
As you can see, we get the result above – which is another complex number.
This means that:
Therefore we’ve proven that:
You can watch a video related to this proof below…
In this post, I’ll be proving that:
First of all, let’s say that:
Whereby, .
And also that:
Whereby, .
If this is the case, this means that:
Therefore:
Hence we’ve proven that: