Well, let's factor the top.

Let's just analyze this a little bit.

So we have broken down these vectors in the past before.

And so we started to analyze why.

let's break down certain preconceptions.

So let us factor out let me rewrite this.

(15) The following examples can be interpreted in the same way

So once again, let's just factor the 48 part.

So lets break down this vector right over here.

And now let's do 15, 15's prime factorization.

So like I said before, let's just factor this right here.

Analyze your news. And speak up when there are gaps missing in coverage,

look factorable, is to factor the numerator and the denominator.

So you actually can't factor this anymore.

So given that, let's factor this lower term.

We're not gonna try to give you a detailed synopsis of the war today.

Let's see if we can break down 115 any further.

We need to factor negative 12f squared minus 38f, plus 22.

We analyze, educate, and advocate in the pursuit of agreed goals.

We could have factored this numerator as x plus 4 times x plus 1.

Let's see if we can factor out something.

We need to factor negative 4t squared minus 12t minus 9.

Now, how do we analyze samples like this one that contain more plastic than plankton?

So let's say we want to factor 6x squared plus 7x plus 1.

Now, in each of these groups, we can factor out as much as we like.

Let's see if we can hash something out, rather than fight it out.

Let's see if we can factor out a number.

And our goal is really to factor it into a negative 3 times, hopefully, something very similar to s plus 5.

We're asked to factor 4y squared plus 4y, minus 15.

When talking about those reasons, let's break down certain preconceptions.

We just love to think about leaders, we love to analyze everything through the lens of leaders.

We're asked to factor this expression by grouping.

We've started analyzing television content using the same principles analyzing event structure of a TV signal episodes of shows, commercials, all of the components that make up the event structure.

So like we did before, we want to break this vector into its horizontal and vertical components

So we could factor this right hand side as 0 is equal to f minus 20 times f plus 6.

As we analyse our situation and our possibilities, there is no reason for complacency.

We're told to factor 4x to the fourth y, minus 8x to the third y, minus 2x squared.

And we know, we could just factor that, that's x plus 2 times x plus 2.

And to factor by grouping we need to look for two numbers whose product is equal to 4 times negative 15.

So let's factor out a 2y minus 3, so this is equal to 2y minus 3, times 2y, times that 2y, plus that 5.

You could factor more if we were trying to do the fourth root or something like that, but we want to just do a square root.

When you're dealing with it in two dimensions and this is typically when in a recent early physics course how we do deal with it

Now, the whole point of doing that is so that we can now factor each of the two groups.

So we could factor out an r, so you get r times 3 sine theta minus 7 cosine theta, right?

And we can factor 9 down more into 3 times 3 to realize it's a perfect square, but we could leave it like that.