I am having a hard time with this question. I've ran through it several times and my answer check never pans out. Any help would be appreciated! Thanks! 2 p+1 --- + --- = 5 5p p
what do you need in order to add fractions together?
A common denominator.
exactly so what will our common denom be?
Is it 5p?
yes
Thanks for your help! I'm going to give this a run
let me know if you get stuck!
@mramirez686 Pay attention to the right side: 5 is 5/1
I'm still running into a wall here. Anyone have an example to show me by chance?
Show us what you got?
@mramirez686 How do you get common denominator?
\[\frac{ 2 }{ 5p } + \frac{ p+1 }{ p } = \frac{ 5 }{ 1 }\]Is what I have, so far given the input provided from everyone. Knowing that the common denominator I am going for is 5p. But I am doing so to cancle the fractions? I feel like I've been running around in circles with this and the examples in the book seem almost unrelated.
so how do we get the common denominator?
factorizing and finding what is common between them?
You already had the first denominator is 5p, now what do you multiply with the second fraction to get 5p?
Hint: look at the second denominator!
right, you would multiply 5 to get 5p
Great, at least some move here! So what the second fraction becomes after multiply by 5?
5p+5/5p
excellent! Now what should you multiply to with the right side to get the denom. 5p?
* multiply to the right side
1/5p?
What fraction on the right side?
before you multiply?
well, assuming 5 is the same as 5/1?
Right, now multiply 5/ 1 with ...?
5p, so = 25p on the right
5 * 5P / 1 * 5P = ...?
25p/5p
Now, look back to make sure all the fractions have the common denom? If so, it's safely to add ....?
yes, 5p+7/5p = 25p/5p
would I multiply by 5p to cancel out the fractions? or am I missing a step here
NO, the goal is COMMON DENOMINATOR = 5P!
After you have common denom. 5p, cross out the denom! What left is numerator :)
Is the question solving for p?
I'm assuming, it says solve and verify.
So what's in the numerators now?
5p +7 = 25p
Can you solve for p now?
either way I do it, I am getting a fraction that isn't checking out when plugged back in
7/20 = p
Oh, so it does check out. Thank you so much! This has been an all day disaster for me :/
i've ran through this problem probably a hundred different wrong ways. Knowing that the common denominator cancels out helps out a lot. Makes more sense.
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