anonymous
  • anonymous
what is the distance in centimeters from goal line to goal line on a standard football field?
Mathematics
  • Stacey Warren - Expert brainly.com
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SOLVED
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chestercat
  • chestercat
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wolf1728
  • wolf1728
That is 100 yards which is 300 feet or 3,600 inches (300*12). There are 2.54 centimeters per inch. Can you make the final calculation?
anonymous
  • anonymous
no i'm confused
theEric
  • theEric
Are you working on learning how to convert between different distances?

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anonymous
  • anonymous
yess I really don't know how to convert though
anonymous
  • anonymous
Multiply 3,600 inches by 2.54. Then you'll have your answer.
anonymous
  • anonymous
9,144 centimeters. That's your answer. You could also just Google it. LOL
anonymous
  • anonymous
Thankkk u
anonymous
  • anonymous
No problem. :)
anonymous
  • anonymous
Please mark my answer as best and give me mY MEDAAAAAALLLLL!!!!!!
anonymous
  • anonymous
lol jk
anonymous
  • anonymous
did u get the medal?
theEric
  • theEric
I see you have your answer, but I'll tell you about how to convert most things... You use what's called a "conversion factor." It's equal to \(1\), so you can multiply it by any amount without changing the amount. How do you get it so it works nicely? Well, \(1\ yard=3\ feet\), so you divide both sides by one of the sides. I'll divide by \(1\ yard\). Then \(1= \dfrac{3\ feet}{1\ yard}\) So, you have \(100\ yards\). \(100\ yards \times 1\\=100\ yards\times\dfrac{3\ feet}{1\ yard}\\=100\ \cancel{yards}\times\dfrac{3\ feet}{1\ \cancel{yard}}\\=300\ feet\)
anonymous
  • anonymous
ahhh thanks that helped. I wish I could medal this
theEric
  • theEric
Haha, no problem! Glad I could help! :)
theEric
  • theEric
If you wanted to continue the problem in this way, you'd use \(1\ inch=2.54\ cm\) to get to your new conversion factor. You can make \(\dfrac{cm}{inch}\) or \(\dfrac{inch}{cm}\) depending on how you do it! You want inches to cancel out, so you'll have inches on the bottom.
anonymous
  • anonymous
Nice job, Eric!
theEric
  • theEric
Thank you, @micahpkay
theEric
  • theEric
!
anonymous
  • anonymous
Your welcome. :)
anonymous
  • anonymous
And yes, I did get my medal, @ebailey258. Thanks so much!

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