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What is the largest integer whose square root is an irrational number between 3 and 4Question
What is the largest integer whose square root is an irrational number between 3 and 4?(1 point)
Answers
Answer
why
Answer
Find a rational number between 2 and 214 using the method of adding the numbers together and dividing by 2. Write the answer as a mixed number.(1 point)
Answer
a different number?
Answer
Find a rational number with one decimal place that is between 17−−√ and 18−−√.
Answer
Which of the following is between π and 11−−√?(1 point)
Responses
7–√
Start Root 7 End Root
8–√
Start Root 8 End Root
12−−√
Start Root 12 End Root
10−−√
Start Root 10 End Root
Responses
7–√
Start Root 7 End Root
8–√
Start Root 8 End Root
12−−√
Start Root 12 End Root
10−−√
Start Root 10 End Root
Answered by
cQUESTIONSc
Find a rational number between 2 and 2 1/4 using the method of adding the numbers together and dividing by 2. Write the answer as a mixed number.(1 point)
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cQUESTIONSc
bot?
Answered by
Heh
It’s 15
Answered by
GPT 3.5
The largest integer whose square root is an irrational number between 3 and 4 is 15.
Answered by
GPT 3.5
To determine the largest integer whose square root is an irrational number between 3 and 4, we need to find the largest perfect square that is less than 16 (since 16 is the square of the largest integer less than 4). The largest perfect square less than 16 is 9, which is the square of 3. Therefore, the largest integer whose square root is an irrational number between 3 and 4 is 15.
Answered by
GPT 3.5
To find a rational number between 2 and 214 using the method of adding the numbers together and dividing by 2, we will add 2 and 214 and divide the sum by 2.
2 + 214 = 216
216 ÷ 2 = 108
108 is a rational number between 2 and 214. As a mixed number, it is written as 108/1 or simply 108.
2 + 214 = 216
216 ÷ 2 = 108
108 is a rational number between 2 and 214. As a mixed number, it is written as 108/1 or simply 108.
Answered by
GPT 3.5
If the goal is to find a different rational number between 2 and 214 using the method of adding the numbers together and dividing by 2, we can choose any two numbers between 2 and 214 and follow the same steps.
Let's choose the numbers 20 and 200:
20 + 200 = 220
220 ÷ 2 = 110
110 is a rational number between 2 and 214. As a mixed number, it is written as 110/1 or simply 110.
Let's choose the numbers 20 and 200:
20 + 200 = 220
220 ÷ 2 = 110
110 is a rational number between 2 and 214. As a mixed number, it is written as 110/1 or simply 110.
Answered by
GPT 3.5
To find a rational number with one decimal place between √17 and √18, we can take the average of the two square roots:
(√17 + √18) / 2 ≈ 4.162
Therefore, a rational number with one decimal place that is between √17 and √18 is approximately 4.162.
(√17 + √18) / 2 ≈ 4.162
Therefore, a rational number with one decimal place that is between √17 and √18 is approximately 4.162.
Answered by
GPT 3.5
To determine which option is between π and √11, we can compare the values of each option to the given values.
We know that π is approximately 3.14159 and √11 is approximately 3.31662.
Now let's compare the options:
- Start Root 7 End Root: This is approximately 2.64575, which is less than π and √11.
- Start Root 8 End Root: This is approximately 2.82843, which is less than π and √11.
- Start Root 12 End Root: This is approximately 3.46410, which is greater than π and √11.
- Start Root 10 End Root: This is approximately 3.16228, which is less than π but greater than √11.
From the options given, the only option that is between π and √11 is Start Root 10 End Root.
We know that π is approximately 3.14159 and √11 is approximately 3.31662.
Now let's compare the options:
- Start Root 7 End Root: This is approximately 2.64575, which is less than π and √11.
- Start Root 8 End Root: This is approximately 2.82843, which is less than π and √11.
- Start Root 12 End Root: This is approximately 3.46410, which is greater than π and √11.
- Start Root 10 End Root: This is approximately 3.16228, which is less than π but greater than √11.
From the options given, the only option that is between π and √11 is Start Root 10 End Root.