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Can two fifthteenths be reduced? - Answers

No, 2/15 is in simplest form. The way to check is to break each number apart into it's factors 2 = prime, so it's factors are 2 and 1 15 = 5 * 3 So, we have (2*1)/(5*3) Notice how no number on the top appears on the bottom, and vice-versa. This shows that the fraction cannot be reduced. If we had a similar number on top and bottom we could cancel those numbers and reduce the fraction. For instance: 12/30 12 = 6*2 = 3*3*2 30 = 10*3 = 5*3*2 So we have (3*3*2)/(5*3*2) We can cancel a 3 and a 2 since they appear both on the top and the bottom. Thus: (3*3*2)/(5*3*2) So, the left overs are: 3/5



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Can two fifthteenths be reduced? - Answers

https://math.answers.com/other-math/Can_two_fifthteenths_be_reduced

No, 2/15 is in simplest form. The way to check is to break each number apart into it's factors 2 = prime, so it's factors are 2 and 1 15 = 5 * 3 So, we have (2*1)/(5*3) Notice how no number on the top appears on the bottom, and vice-versa. This shows that the fraction cannot be reduced. If we had a similar number on top and bottom we could cancel those numbers and reduce the fraction. For instance: 12/30 12 = 6*2 = 3*3*2 30 = 10*3 = 5*3*2 So we have (3*3*2)/(5*3*2) We can cancel a 3 and a 2 since they appear both on the top and the bottom. Thus: (3*3*2)/(5*3*2) So, the left overs are: 3/5



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https://math.answers.com/other-math/Can_two_fifthteenths_be_reduced

Can two fifthteenths be reduced? - Answers

No, 2/15 is in simplest form. The way to check is to break each number apart into it's factors 2 = prime, so it's factors are 2 and 1 15 = 5 * 3 So, we have (2*1)/(5*3) Notice how no number on the top appears on the bottom, and vice-versa. This shows that the fraction cannot be reduced. If we had a similar number on top and bottom we could cancel those numbers and reduce the fraction. For instance: 12/30 12 = 6*2 = 3*3*2 30 = 10*3 = 5*3*2 So we have (3*3*2)/(5*3*2) We can cancel a 3 and a 2 since they appear both on the top and the bottom. Thus: (3*3*2)/(5*3*2) So, the left overs are: 3/5

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      No, 2/15 is in simplest form. The way to check is to break each number apart into it's factors 2 = prime, so it's factors are 2 and 1 15 = 5 * 3 So, we have (2*1)/(5*3) Notice how no number on the top appears on the bottom, and vice-versa. This shows that the fraction cannot be reduced. If we had a similar number on top and bottom we could cancel those numbers and reduce the fraction. For instance: 12/30 12 = 6*2 = 3*3*2 30 = 10*3 = 5*3*2 So we have (3*3*2)/(5*3*2) We can cancel a 3 and a 2 since they appear both on the top and the bottom. Thus: (3*3*2)/(5*3*2) So, the left overs are: 3/5

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