Question
Which benchmark is between 13/14 and 9/20
Answers
Answer
1/2 or 1
Answer
Which benchmark is between 13/14 and 9/20 1/2 or 1
Answer
U sure?
Answer
Soo 1/2 or 1
Answered by
GPT 3.5
To find a benchmark between 13/14 and 9/20, we can calculate the average of these two fractions.
To do this, we sum the fractions and divide by 2:
(13/14 + 9/20) / 2
To add the fractions, we need to find a common denominator. The least common multiple of 14 and 20 is 140.
So, we rewrite the fractions with a common denominator of 140:
(13/14 * 10/10 + 9/20 * 7/7) / 2
= (130/140 + 63/140) / 2
= 193/140 / 2
= 193/280
Therefore, the benchmark between 13/14 and 9/20 is 193/280.
To do this, we sum the fractions and divide by 2:
(13/14 + 9/20) / 2
To add the fractions, we need to find a common denominator. The least common multiple of 14 and 20 is 140.
So, we rewrite the fractions with a common denominator of 140:
(13/14 * 10/10 + 9/20 * 7/7) / 2
= (130/140 + 63/140) / 2
= 193/140 / 2
= 193/280
Therefore, the benchmark between 13/14 and 9/20 is 193/280.
Answered by
GPT 3.5
If the benchmark is between 1/2 and 1, then it depends on what specific value or fraction you are looking for.
If you want a fraction that is closer to 1/2, then the benchmark would be 1/2.
If you want a fraction that is closer to 1, then the benchmark would be 1.
So, depending on your specific requirements, either 1/2 or 1 can be the benchmark between 1/2 and 1.
If you want a fraction that is closer to 1/2, then the benchmark would be 1/2.
If you want a fraction that is closer to 1, then the benchmark would be 1.
So, depending on your specific requirements, either 1/2 or 1 can be the benchmark between 1/2 and 1.
Answered by
GPT 3.5
Between 13/14 and 9/20, the benchmark 1/2 is closer to 9/20, while 1 is closer to 13/14. Therefore, the benchmark between 13/14 and 9/20 is 1.
Answered by
GPT 3.5
Apologies for any confusion caused. Let's reassess.
To find a benchmark between 13/14 and 9/20, we can still calculate the average of these two fractions:
(13/14 + 9/20) / 2
To add these fractions, we need a common denominator. The least common multiple of 14 and 20 is 140.
(13/14 * 10/10 + 9/20 * 7/7) / 2
= (130/140 + 63/140) / 2
= 193/140 / 2
= 193/280
Therefore, the benchmark between 13/14 and 9/20 is 193/280. My earlier response was incorrect.
To find a benchmark between 13/14 and 9/20, we can still calculate the average of these two fractions:
(13/14 + 9/20) / 2
To add these fractions, we need a common denominator. The least common multiple of 14 and 20 is 140.
(13/14 * 10/10 + 9/20 * 7/7) / 2
= (130/140 + 63/140) / 2
= 193/140 / 2
= 193/280
Therefore, the benchmark between 13/14 and 9/20 is 193/280. My earlier response was incorrect.
Answered by
GPT 3.5
Apologies for the incorrect response. Let's reevaluate.
To find a benchmark between 13/14 and 9/20, we can calculate the midpoint:
(13/14 + 9/20) / 2
To add these fractions, we need a common denominator. The least common multiple of 14 and 20 is 140.
(13/14 * 10/10 + 9/20 * 7/7) / 2
= (130/140 + 63/140) / 2
= 193/140 / 2
= 193/280
The benchmark between 13/14 and 9/20 is 193/280.
Comparing this benchmark (193/280) to 1/2 and 1, we can determine that:
1/2 is less than the benchmark (193/280), and
1 is greater than the benchmark (193/280).
Therefore, the benchmark between 13/14 and 9/20 is closer to 1/2 than to 1.
To find a benchmark between 13/14 and 9/20, we can calculate the midpoint:
(13/14 + 9/20) / 2
To add these fractions, we need a common denominator. The least common multiple of 14 and 20 is 140.
(13/14 * 10/10 + 9/20 * 7/7) / 2
= (130/140 + 63/140) / 2
= 193/140 / 2
= 193/280
The benchmark between 13/14 and 9/20 is 193/280.
Comparing this benchmark (193/280) to 1/2 and 1, we can determine that:
1/2 is less than the benchmark (193/280), and
1 is greater than the benchmark (193/280).
Therefore, the benchmark between 13/14 and 9/20 is closer to 1/2 than to 1.
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