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## Arithmetic (all content)

### Course: Arithmetic (all content) > Unit 3

Lesson 16: Multiplication and division word problems- Multiplication word problem: carrots
- Division word problem: row boat
- Multiplication word problem: pizza
- Division word problem: field goals
- Multiplication and division word problems
- Multi-step word problems with whole numbers
- Multiplication, division word problem: pedaling

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# Multiplication, division word problem: pedaling

Using multiplication and division to make estimates. Easy? Maybe, but what's more important is that you try. Created by Sal Khan.

## Want to join the conversation?

- In this video, Sal never said anything about "CMD". Where did you hear or read about that? As an abbreviation it could mean several things. From CoMmanD (the Windows command line interpreter, or the Command modifier key on Apple keyboards), to things like Cincinnati Mighty Ducks (ice hockey team). Check this link for more examples: http://en.wikipedia.org/wiki/CMD

In mathematics, I'm not aware of any such abbreviation. My guess is that you probably meant to say GCD (Greatest Common Divisor) and that you were actually watching a different video than this one (you posted the question under the wrong video). There are videos here on Khan Academy that cover GCD and LCM (Least Common Multiple). You can also read about it all here:

http://en.wikipedia.org/wiki/Greatest_common_divisor

http://en.wikipedia.org/wiki/Least_common_multiple(5 votes)

- How fast could he peddle in a second

In the video where he almost solved the answer he said that the answer was 1 something.my estimate is 1.6(4 votes) - he should pedal abaot 11 times a second(2 votes)
- why did not explain when one of said that he pedaled about 4,000 times every second?(2 votes)
- it is in front of the earth(2 votes)
- why do you multiply when you are doing division(1 vote)
- " Which of these are reasonable estimates about Mark's pedaling? Mark all that apply." :D :D(1 vote)
- no one can pedal that fast(1 vote)
- How to find answer to unknown variable(1 vote)
- I don't understand division. Do you have any strategy.(1 vote)
- well I'm not that good myself but division is the opposite of multipacation(1 vote)

## Video transcript

Mark pedals his bike
70 times in a minute. Which of these are
reasonable estimates about Mark's peddling? Mark all that applies. So let's just think
about this a little bit. 70 times in a minute. So there are 60
seconds in a minute. So if he's doing 70
times in a minute, if he was doing 60
times in a minute, then he would be
peddling once per second. Since he's doing 70
times in a minute, he's doing a little bit
more than once per second. So maybe that'll help
us right over here. So here it says Mark
peddles his bike what? 4,000 times every second. Well, that's nuts. If he peddled his bike
4,000 times every second, you'd have a way huger
number right over here. You'd have 4,000
times per second times 60 seconds per minute. You would have a huge
number right over here. If it's 70 times in
a minute, we just reasoned that he
peddles a little over one time in a second. So this is definitely not right. Mark pedals his bike
about once every hour. Well, an hour is 60 minutes. So if he does 70
times in a minute, he's going to do 60
times 70 in an hour. So this is also crazy, that
he only does once in an hour. This is unbelievably slow. Mark pedals his bike
about once every second. Well, we've already
reasoned that there's 60 seconds in a minute, and
he does 70 times in a minute. So he does a little over--
if you divide 70 by 60, so you could divide
70 by 60, and you're going to get a number
that's a little bit over 1 time per second. So this is right. We're estimating. We don't get exact numbers. It's about once every second. So that seems legitimate. Mark pedals his bike about
4,000 times every hour. So let's think about that. If he pedals 70
times in a minute, and then there are 60
minutes in an hour, this is going to be
equal to 70 times 60. Well, we can multiply
the 7 times the 6, and we get 7 times 6 is 42. And we have two zeroes here. So we have exactly
4,200 times every hour. So as an estimate,
this is pretty close. So I would go with that as well.