MathsGod1

Just as expected!

Alan would come with an answer that I didn't even know existed.

:)

Congratulations Kim!

Just to let you know.

The home page is a calculator.

And I'd like my computer not to lag, so if you use the calculator there, your answer will be found.

(This is probably a troll)

But...

They're different conversion rate, you can't measure between the two.

Unless you mean 512m of a cylinder/(any other container) filled with the liquid.

Then more information will be required.

Dividing by zero is undefined.

The answer on this calculator is ABC.

For now call your answer 0. 

Cancel out. :)

But is there a difference when cancelling between three numbers?

48= 48/1

$$\\\frac{48}{1}\times\frac{5}{12}\\\\
\frac{48\times5}{1\times12}\\\\
=\;\frac{240}{12}\\\\
Simplify\quad(\div\;both\;by\;12)\\\\
=\;\frac{20}{1}\\\\
=\;20$$

(I was taking a risk, up there in the Latex, i was going to do this but then i followed this i had 2 ideas planed)

I'm here!

$$\\34\frac{1}{8}\times \frac{14}{51}\div 1\frac{15}{34}$$

So convert.

(34*8+1)/(8) * (14)/(15)  /  (1*34+15)/(34)

Conversion

= (273)/(8) * (14)/(15)  /   (49)/(34)

Simplify

= (273)/(8) * (14)/(15)  /   (49)(34) 

Umm...Changing?

=(273)/(8) * (14)/(15)  *  (34)(49)

Done, it all makes sense now.

(The reason I canceled before changing it from an improper fraction to a mixed number, is because you had shown it in one of your examples)

Yes, "sum" was a very bad word to use there! 

I will use the cancelling technique, and I will give this question all I've got!

(PS: I enjoyed the popcorn, I will send you some Unpopped kernels from England - it probably won't be as tasty as the popcorn in Austrailian )

$$\\34\frac{1}{8}\times\frac{14}{51}\div1\frac{15}{34}\\\\
34\frac{1}{8}\times\frac{14}{51}\\\\
=\;34\frac{1}{8\div2}\times\frac{14\div2}{51}\\\\
=\;34\frac{1}{4}\times\frac{7}{51}\\\\
=\;\frac{34*4+1}{4}\times\frac{7}{51}\\\\
=\;\frac{137}{4}\times\frac{7}{51}\\\\
=\;\frac{137*7}{4*51}\\\\$$

$$\\=\;\frac{959}{204}\\\\
=\;\frac{959}{204}\div1\frac{15}{34}\\\\
=\;\frac{959}{204}\times1\frac{34}{15}\\\\
=\;\frac{959}{204\div34}\times1\frac{34\div34}{15}\\\\
=\;\frac{959}{6}\times1\frac{1}{15}\\\\
=\;\frac{959}{6\div3}\times1\frac{1}{15\div3}\\\\
=\;\frac{959}{2}\times1\frac{1}{5}\\\\$$

$$\\=\;\frac{959}{2}\times\frac{1*5+1}{5}\\\\
=\;\frac{959}{2}\times\frac{6}{5}\\\\
=\;\frac{959}{2\div2}\times\frac{6\div2}{5}\\\\
=\;\frac{959}{1}\times\frac{3}{5}\\\\
=\;959\times\frac{3}{5}\\\\
=\;\frac{2877}{5}$$

I gave it everything.

I got an answer in the end.

I'm not sure if I made any mistakes.

But, again with the code i messed up, i wrote this before but when I copied and pasted (just to be quicker with fractions) but I forgot that I copied the code before, then the code doubled, and everything went in between and I had to start again.

CALC.

Umm...How do I do it on the calc again?

I've been using Latex so much I almost forgot how to do a fraction and it was just /.

When you're doing mixed numbers, how do you do it wihout mixing the number with the fraction.

\\34\frac{1}{8}\times\frac{14}{51}\div1\frac{15}{34}\\\\
34\frac{1}{8}\times\frac{14}{51}\\\\
=\;34\frac{1}{8\div2}\times\frac{14\div2}{51}\\\\
=\;34\frac{1}{4}\times\frac{7}{51}\\\\
=\;\frac{34*4+1}{4}\times\frac{7}{51}\\\\
=\;\frac{137}{4}\times\frac{7}{51}\\\\
=\;\frac{137*7}{4*51}\\\\
=\;\frac{959}{204}\\\\
=\;\frac{959}{204}\div1\frac{15}{34}\\\\
=\;\frac{959}{204}\times1\frac{34}{15}\\\\
=\;\frac{959}{204\div34}\times1\frac{34\div34}{15}\\\\
=\;\frac{959}{6}\times1\frac{1}{15}\\\\
=\;\frac{959}{6\div3}\times1\frac{1}{15\div3}\\\\
=\;\frac{959}{2}\times1\frac{1}{5}\\\\
=\;\frac{959}{2}\times1\frac{1*5+1}{5}\\\\
=\;\frac{959}{2}\times\frac{6}{5}\\\\
=\;\frac{959}{2\div2}\times\frac{6\div2}{5}\\\\
=\;\frac{959}{1}\times\frac{3}{5}\\\\
=\;959\times\frac{3}{5}\\\\
=\;\frac{2877}{5}

Awesome work Asinus.

That's very clear to understand!