9 1/4 + 1 4/5 =
\(\Large{9\frac{1}{4}+1\frac{4}{5}}\)?
Yes?
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yes @kittiwitti1
Well, going along those lines, you should first change everything into fractions. The \(\color{red}{\large{9}}\) in \({\Large{9\frac{1}{4}}}\) means \(\color{red}{\Large{\text{nine }\frac{4}{4}}}\) and the \(\color{blue}{\large{1}}\) in \(\Large{1\frac{4}{5}}\) means \(\color{blue}{\Large{\text{one }\frac{5}{5}}}\) So you now have something along the lines of \[\color{red}{\left(9\times\frac{4}{4}\right)}\frac{1}{4}\times\color{blue}{\left(1\times\frac{5}{5}\right)}\frac{4}{5}\]
Ooops. I typed something wrong, instead of multiplying, you should ADD the red and blue parts
\(\color{seagreen}{\text{Originally Posted by}}\) kittiwitti1 (EDIT) That translates into this:\[\Large{\color{red}{\left(\frac{36}{4}\right)}+\frac{1}{4}\times\color{blue}{\left(\frac{5}{5}\right)}+\frac{4}{5}}\]If you multiply everything you should get the answer. \(\color{seagreen}{\text{End of Quote}}\)
You okay ? @Geegee04
A little confused to be honest
That's okay. Could you tell me where you're confused?
So it would be 36 over 16 times20 over 25?
@kittiwitti1
Urgh, I think I messed up again... there are no multiplying signs. I'm sorry lol \(\color{seagreen}{\text{Originally Posted by}}\) kittiwitti1 (reposting) That translates into this:\[\Large{\color{red}{\left(\frac{36}{4}\right)}+\frac{1}{4}+\color{blue}{\left(\frac{5}{5}\right)}+\frac{4}{5}}\]If you multiply everything you should get the answer. \(\color{seagreen}{\text{End of Quote}}\)
So basically I converted the whole numbers into fractions, so you get what I just posted
The 9 becomes 9•4 = 36, so \(\color{red}{\Large{\frac{36}{4}}}\) The 1 becomes 1•5 = 5, so \(\color{blue}{\Large{\frac{5}{5}}}\)
Ah ok i get that
I just dont know where to go from there
Yeah. And then you add together which would get you: \[\left(\frac{\color{red}{36}+1}{4}\right)+\left(\frac{\color{blue}{5}+4}{5}\right)\]
When you add two fractions with the same denominator, you keep the bottom but add the top
So then you would get:\[\frac{37}{4}+\frac{9}{5}\]Now we need to have the same denominator to add, so you would have to find their LCM (Least Common Multiple), which is 20 (\(4\times5=20\)).
You okay so far?
46/20?
2 6/20?
Uh... where are you getting all that from?
Get common denoms correctly first, before adding\[\large \frac{37}{4}*\frac{5}{5}+\frac{9}{5}*\frac{4}{4}\]
Basically instead of a 4 on the bottom of one fraction and a 5 on the bottom of another, we need the SAME NUMBER on the bottom of BOTH.
Here, I color coded for you: \(\text{Originally Posted by}\) @agent0smith Get common denoms correctly first, before adding\[\large \frac{37}{\color{red}{4}}*\color{blue}{\frac{5}{5}}+\frac{9}{\color{blue}{5}}*\color{red}{\frac{4}{4}}\] \(\text{End of Quote}\)
You okay? @Geegee04
9 1/4 + 1 4/5 = 9 + 1/4 + 1+ 4/5 = 10 + 1/4 + 4/5 = 10 + 5/20 + 16/20 =
\[\Huge{↑}\]That would also work.
go on the website mathway.com it will help you and give you the answer
\[\Huge↑\] mathway.com only gives answers, step-by-step is for premium only
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