We have x plus 6, and I'm going to distribute this negative 1.

Once again, that equals fivex plus nine.

And then that is equal to the integral from 0 to infinity.

100 6 is the same thing as 50 3.

And I will distribute recognition codes and credentials.

Fair enough.

Step 1 looks good.

And that's our answer.

And now what can we do?

You get 8x minus let's distribute this negative 5.

2 is greater than.

So 3 times a 3 is 9x.

I'm just doing the left hand side.

But as you see, all we did is distribute it, this a times three.

We're dividing both of these terms by 74.

And you can verify it by multiplying it out.

Not so fast, say other people.

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4(2 5x) 6 3(1 3x)

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Well, it's the a times a to the zero is let me write it down for you.

The teacher distributed the leaflets.

It's a very difficult thing to make a vaccine for.

So what we could do is we can take the c plus di and distribute it on each of these terms.

The answer is

And one, you can always verify that you factored this properly by distributing each of these expressions.

Let's look at this.

And now it becomes a pretty straightforward problem.

And then I can do it again. I have a 2 now times 1 minus 3 i.

This expression and this are obviously the same thing.

His photograph and description were distributed throughout the British Isles.

(Laughter)

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And everybody says I say it's an education project.

And you get y squared is equal to 4 over 9 times x squared plus 4.

Let's do that.

GPL'ed his'Steve 'font so that we could use it

So let's just simplify this.

Let me do that in the same shade of purple right over there.

I just took an a and I distributed it along this whole sum.

This 2(7x 1) or we can even say 2(7x 1) so then this becomes 5x plus

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