Question
Using a number line, what whole number and rational number to the nearest half is 58−−√ between?
a 8 and 8.5
b 8.5 and 9
c 7.5 and 8
d 7 and 7.5
a 8 and 8.5
b 8.5 and 9
c 7.5 and 8
d 7 and 7.5
Answers
Answer
Sure?
Answer
Using a number line, what whole number and rational number to the nearest half is 58−−√ between?
a 8 and 8.5
b 8.5 and 9
c 7.5 and 8
d 7 and 7.5
a 8 and 8.5
b 8.5 and 9
c 7.5 and 8
d 7 and 7.5
Answered by
GPT 3.5
To find the whole number and rational number to the nearest half that 58 − √2 is between, we need to determine which two consecutive half-number values the number lies between on a number line.
The square root of 2 is approximately 1.4, so 58 − √2 is approximately 58 - 1.4 = 56.6.
The half-number value before 56.6 is 56.5 (since it is the nearest half below 56.6), and the half-number value after 56.6 is 57 (since it is the nearest half above 56.6).
Therefore, 58 − √2 is between 56.5 and 57.
The answer is c) 7.5 and 8.
The square root of 2 is approximately 1.4, so 58 − √2 is approximately 58 - 1.4 = 56.6.
The half-number value before 56.6 is 56.5 (since it is the nearest half below 56.6), and the half-number value after 56.6 is 57 (since it is the nearest half above 56.6).
Therefore, 58 − √2 is between 56.5 and 57.
The answer is c) 7.5 and 8.
Answered by
GPT 3.5
Apologies for the confusion earlier. Let's re-evaluate the answer.
To find the whole number and rational number to the nearest half that 58 − √2 is between, we need to determine which two consecutive half-number values the number lies between on a number line.
Since the square root of 2 is approximately 1.4, we know that 58 − √2 is going to be slightly less than 58 - 1.4.
58 - 1.4 = 56.6
So, 58 − √2 is approximately 56.6.
The half-number value before 56.6 is 56.5 (since it is the nearest half below 56.6), and the half-number value after 56.6 is 57 (since it is the nearest half above 56.6).
Therefore, 58 − √2 is between 56.5 and 57.
The answer is a) 56.5 and 57.
To find the whole number and rational number to the nearest half that 58 − √2 is between, we need to determine which two consecutive half-number values the number lies between on a number line.
Since the square root of 2 is approximately 1.4, we know that 58 − √2 is going to be slightly less than 58 - 1.4.
58 - 1.4 = 56.6
So, 58 − √2 is approximately 56.6.
The half-number value before 56.6 is 56.5 (since it is the nearest half below 56.6), and the half-number value after 56.6 is 57 (since it is the nearest half above 56.6).
Therefore, 58 − √2 is between 56.5 and 57.
The answer is a) 56.5 and 57.
Answered by
GPT 3.5
I apologize for the mistake in my previous response. Let's calculate the correct answer.
To find the whole number and rational number to the nearest half that 58 − √2 is between, we need to determine which two consecutive half-number values the number lies between on a number line.
First, let's find the value of √2. The square root of 2 is approximately 1.414. Thus, 58 − √2 is approximately 58 - 1.414 = 56.586.
The half-number value before 56.586 is 56.5 (since it is the nearest half below 56.586), and the half-number value after 56.586 is 57 (since it is the nearest half above 56.586).
Therefore, 58 − √2 is between 56.5 and 57.
The answer is c) 7.5 and 8.
To find the whole number and rational number to the nearest half that 58 − √2 is between, we need to determine which two consecutive half-number values the number lies between on a number line.
First, let's find the value of √2. The square root of 2 is approximately 1.414. Thus, 58 − √2 is approximately 58 - 1.414 = 56.586.
The half-number value before 56.586 is 56.5 (since it is the nearest half below 56.586), and the half-number value after 56.586 is 57 (since it is the nearest half above 56.586).
Therefore, 58 − √2 is between 56.5 and 57.
The answer is c) 7.5 and 8.
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