Well we could just solve for that.

And what trig identities involve a sine squared x?

The Capelli identities for them will be discussed below.

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These are all just, you know, we're using one or two or three trig identities together and trying to come up with new things.

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The Law of Identity dictates that anything is equal to itself.

And it was trigonometry but you had to know a little bit of identities.

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So that we kind of pseudo proved this by knowing this and this ahead of time.

Let me box off my identities that we're showing in this video.

I watched a bunch of videos in the trig playlist to kind of get caught up to speed.

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(It corresponds to an obvious fact that the identity matrix commute with all other matrices).

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The question itself has lost its original simplicity according as we add to the vast range of products, processes, departments, activities and even mistakes (in short cost objects).

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But if we add 1 to both sides of that equation we get 2 times the cosine squared of a is equal to cosine of 2a plus 1.

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If I just add 2 sine squared of a to both sides of this, I get 2 sine squared of a plus cosine of 2a is equal to 1.

Let's just play with the ratios and see what else we can other identities we can discover.

So we have two sine of theta, two, we have two sine two sine of theta is equal to sine of sixty minus theta. and then we could use some of our trig identities we know the sine of a minus b is the same thing, the sine of a minus b this is equal to the sine of a times the cosine of b, or I should say theta in this case,

I'm going to cover, the trigonometric identities I'm going to cover in this video.

Now if we wanted to solve for sine squared of 2a we could add it to both sides of the equation.

These are pretty useful because from these can we can come up with a bunch of other trig identities.

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