What Is a Common Denominator for These Fractions?

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In summary, the conversation is about solving a calculation involving fractions and common denominators, with a concern about a "-1" in the expression and clarification needed on the problem. The conversation also suggests using the fact that $r^2- 2r= r(r- 2)$ and $r^2- 4= (r- 2)(r+ 2)$ to find a common denominator.
  • #1
Khadeeja
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Please help me solve this calculation
 

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  • #2
Hi Khadeeja. Welcome to MHB. (Wave)

I can see

$\displaystyle \frac{r-1}{r^2-2r}-\frac{r-2}{r^2-4}+\frac{-2r}{r^2-2r} $

But then also there's $-1$ underneath that I'm not certain how it's connected to this expression.

It's not clear what you're asking as it stands. Could you post the full question/explain what you want to do?
 
  • #3
I will assume that the "-1" MountEvariste is concerned about is from another problem.
(That's one of the many reasons why it is much better to type a problem in rather than post a picture.)

Do you know about "getting a common denominator" in order to add fractions?

Do you know that $r^2- 2r= r(r- 2)$ and that $r^2- 4= (r- 2)(r+ 2)$?

So what is a common denominator for these fractions?
 

FAQ: What Is a Common Denominator for These Fractions?

How do I solve this calculation?

To solve this calculation, start by identifying the numbers and operations involved. Then, use the proper order of operations (PEMDAS) to solve the calculation step by step.

Can you show me an example of solving this calculation?

Sure! Let's say the calculation is 2 + 5 x 3. First, we multiply 5 x 3 to get 15, then we add 2 to get the final answer of 17.

Is there a specific method I should use to solve this calculation?

There are different methods you can use to solve a calculation, such as mental math, using a calculator, or using pen and paper. Choose the method that works best for you.

What if I get a different answer from the one provided?

If you get a different answer, double-check your work and make sure you followed the correct order of operations. If you still get a different answer, it's possible that there was a mistake in the original calculation.

Can you provide more tips for solving calculations quickly and easily?

Sure! Some tips include practicing mental math, breaking down complex calculations into smaller parts, and using shortcuts such as rounding numbers or using the distributive property.

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