The Difference Between Two Integration Problems

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sdrawkcaB




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I can understand a lot of algebra, but the college algebra book I was reviewing didn't have trinomial multiplication like

\(\displaystyle (a + b + c)(x + y + z)\) It had about everything else in it. As I said, my goal is to go back and solidify the knowledge.

If we can avoid it - never.

By "method" - I assumed that you referred to the "expansion" process.

But it works - almost all the time.

I understand what your talking about now, and can complete the problem with your method. I just didn't understand the trinomial multiplication in the form of \(\displaystyle (a + b + c)(x + y + z)\), but now I do.
 
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the college algebra book I was reviewing didn't have trinomial multiplication

You need a better book (eg: a text that covers an entire introductory algebra course).

As you know "a lot" of algebra, you will sail right through it.

Next, move on to an intermediate-algebra text.

Then trig.

Then pre-calculus.

Then calculus.
 
You need a better book (eg: a text that covers an entire introductory algebra course).

As you know "a lot" of algebra, you will sail right through it.

Next, move on to an intermediate-algebra text.

Then trig.

Then pre-calculus.

Then calculus.

Right, that's my plan. But I have posted one more calculus question on here, maybe I will have a few more. But my main focus now is to review algebra, trig, and pre-calculus.
 
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