To find an equivalent fraction to Andre's 4 out of 6 goals, we can divide both the numerator and denominator by their greatest common divisor, which is 2.
This gives us a fraction of 2 out of 3 goals, which is equivalent to Andre's fraction.
Now, Tom wants to take more than 20 kicks and make an equivalent fraction to Andre. Let's consider fractions where the denominator is greater than 20.
One possible fraction for Tom could be 10 out of 15 goals. This is equivalent to Andre's fraction of 2 out of 3 goals.
Another possible fraction for Tom could be 20 out of 30 goals. This is also equivalent to Andre's fraction of 2 out of 3 goals.
Andre took 6 kicks and made 4 goals:
4
6
. Tom wants to take more than 20
kicks and make an equivalent fraction to Andre. What are two possible
fractions of goals Tom can make?
9 answers
SHORT PLEASE
Possible fractions for Tom could be:
5/7 goals
10/15 goals
5/7 goals
10/15 goals
Little bit longer.
Sure, here are two more possible fractions for Tom:
- 15 out of 21 goals: This fraction is equivalent to Andre's fraction of 4 out of 6 goals. To find this fraction, we can divide both the numerator and denominator by their greatest common divisor, which is 3. This gives us a fraction of 5 out of 7 goals.
- 20 out of 28 goals: This fraction is also equivalent to Andre's fraction of 4 out of 6 goals. Again, we divide both the numerator and denominator by their greatest common divisor, which is 4. This gives us a fraction of 5 out of 7 goals.
Both of these fractions represent the same goal-scoring efficiency as Andre's fraction, but with a higher number of kicks taken by Tom.
- 15 out of 21 goals: This fraction is equivalent to Andre's fraction of 4 out of 6 goals. To find this fraction, we can divide both the numerator and denominator by their greatest common divisor, which is 3. This gives us a fraction of 5 out of 7 goals.
- 20 out of 28 goals: This fraction is also equivalent to Andre's fraction of 4 out of 6 goals. Again, we divide both the numerator and denominator by their greatest common divisor, which is 4. This gives us a fraction of 5 out of 7 goals.
Both of these fractions represent the same goal-scoring efficiency as Andre's fraction, but with a higher number of kicks taken by Tom.
short a lil
Possible fractions for Tom could be:
5/7 goals
10/14 goals
5/7 goals
10/14 goals
Make it medium
Sure! Here are two more possible fractions for Tom:
- 25 out of 35 goals: This fraction is equivalent to Andre's fraction of 4 out of 6 goals. By dividing both the numerator and the denominator by their greatest common divisor, which is 5, we get a fraction of 5 out of 7 goals.
- 30 out of 42 goals: This fraction is also equivalent to Andre's fraction of 4 out of 6 goals. By dividing both the numerator and the denominator by their greatest common divisor, which is 6, we get a fraction of 5 out of 7 goals.
Both of these fractions represent the same proportion of goals made as Andre's fraction, but with a higher number of kicks taken by Tom.
- 25 out of 35 goals: This fraction is equivalent to Andre's fraction of 4 out of 6 goals. By dividing both the numerator and the denominator by their greatest common divisor, which is 5, we get a fraction of 5 out of 7 goals.
- 30 out of 42 goals: This fraction is also equivalent to Andre's fraction of 4 out of 6 goals. By dividing both the numerator and the denominator by their greatest common divisor, which is 6, we get a fraction of 5 out of 7 goals.
Both of these fractions represent the same proportion of goals made as Andre's fraction, but with a higher number of kicks taken by Tom.
1 answer