What is 7*2 3/7? I think its 14 3/7
Hey flower, your expression isn't clearly written. Is this what was intended?\[\large\rm 7\cdot 2\frac37\]
yes!
Sorry about that.
You need to give the 7 to the 2, but also to the fractional part,\[\large\rm 7\cdot\left(2\frac37\right)\quad=(7\cdot2)\left(\frac{7\cdot3}{7}\right)\]
Maybe that's unclear the way I wrote that hehe. Have you been introduced to improper fractions yet? :) converting to an improper fraction might make things easier.
I have been introduced to it I just don't get it.
Ummm so uh
14 21/7 is what you get out of that.
Yes :) But 21/7 will simplify nicely.
Can you explain that too, im sorry I havnt done these in so long. :/
Hmm I'm trying to think of the right way to explain this :) What grade are you in? You probably haven't been introduced to the idea of "cancellation", hmm
im in 7th
I'm really stupid when it comes to fractions. cx
\[\large\rm 2\frac37\]Let's try to convert to an improper fraction, if it's too confusing, we can try something else. If I draw a circle, and let that circle represent the number 1,|dw:1455729391745:dw|I can split this circle into 7 equal pieces as shown here. So this illustrates that the number 1 can be represented by 7 out of 7 pieces. Or in fractional terms, 7/7.
Yea
|dw:1455729485442:dw|So if we have two full units, we have 14 of these 7 pieces, yes? Or fractionally 14/7
Yea I get that
Therefore:\[\large\rm \color{orangered}{2}\frac37\quad=\color{orangered}{\frac{14}{7}}+\frac37\]So 2 and 3/7 as an improper fraction gives us\[\large\rm \frac{17}{7}\](Remember that with fraction addition, we only add the numerators).
Hmm
So what would the answer be?
Try not to get intimidated by this denominator. It's really just the "name" of the pieces. So our pieces are "sevens" or "sevenths". We have a bunch of these sevens.|dw:1455729849718:dw|two whole sets of sevens and another 3 sevens.
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