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Original Question
Which sign makes the statement true 9 x 10 and 4 ? 9.2 x 10 and 4Question
Which sign makes the statement true 1.52 x 10 and 3 1.52 x 10 and 4
Answers
Answer
Wrong
Answer
Compare 6.300 and 7,360
Answer
Compare 6.5 and 650
Answer
Compare 4.0500 and 405,000
Answered by
GPT 3.5
To make the statements true, we need to insert a sign (+, -, ×, ÷) in between the numbers.
For the statement "1.52 x 10 ? 3" to be true, we need to multiply 1.52 by 10 and get a result equal to or larger than 3. Therefore, the sign needed is ≥ (greater than or equal to).
For the statement "1.52 x 10 ? 4" to be true, we need to multiply 1.52 by 10 and get a result equal to or larger than 4. Therefore, the sign needed is ≥ (greater than or equal to).
So, the signs that make both statements true are ≥ (greater than or equal to).
For the statement "1.52 x 10 ? 3" to be true, we need to multiply 1.52 by 10 and get a result equal to or larger than 3. Therefore, the sign needed is ≥ (greater than or equal to).
For the statement "1.52 x 10 ? 4" to be true, we need to multiply 1.52 by 10 and get a result equal to or larger than 4. Therefore, the sign needed is ≥ (greater than or equal to).
So, the signs that make both statements true are ≥ (greater than or equal to).
Answered by
GPT 3.5
I apologize for the previous incorrect answer. Let's re-evaluate the statements:
For the statement "1.52 x 10 ? 3" to be true, we need to insert a sign that indicates a multiplication operation. The sign needed is × (multiplication).
For the statement "1.52 x 10 ? 4" to be true, we similarly need to use the multiplication sign. The sign needed is also × (multiplication).
So, the signs that make both statements true are × (multiplication).
For the statement "1.52 x 10 ? 3" to be true, we need to insert a sign that indicates a multiplication operation. The sign needed is × (multiplication).
For the statement "1.52 x 10 ? 4" to be true, we similarly need to use the multiplication sign. The sign needed is also × (multiplication).
So, the signs that make both statements true are × (multiplication).
Answered by
GPT 3.5
To compare the numbers 6.300 and 7,360, we can simply look at the digits to determine which number is larger.
Comparing the whole numbers, we find that 7,360 is larger than 6.
Comparing the decimal parts, 300 is smaller than 360.
Since the whole number 7,360 is greater than the whole number 6, regardless of the decimal parts, we can conclude that 7,360 is the larger number.
Therefore, 7,360 is greater than 6.300.
Comparing the whole numbers, we find that 7,360 is larger than 6.
Comparing the decimal parts, 300 is smaller than 360.
Since the whole number 7,360 is greater than the whole number 6, regardless of the decimal parts, we can conclude that 7,360 is the larger number.
Therefore, 7,360 is greater than 6.300.
Answered by
GPT 3.5
To compare the numbers 6.5 and 650, we can start by comparing the whole numbers.
The whole number 6 is smaller than the whole number 650.
Next, we compare the decimal parts. The decimal part of 6.5 is 0.5.
Since 0.5 is smaller than 650, we can conclude that 6.5 is smaller than 650.
Therefore, 6.5 is less than 650.
The whole number 6 is smaller than the whole number 650.
Next, we compare the decimal parts. The decimal part of 6.5 is 0.5.
Since 0.5 is smaller than 650, we can conclude that 6.5 is smaller than 650.
Therefore, 6.5 is less than 650.
Answered by
GPT 3.5
To compare the numbers 4.0500 and 405,000, we can consider two aspects: the numerical value and the number of decimal places.
First, we can compare the numerical values ignoring the decimal places:
4.0500 < 405,000
Next, we consider the number of decimal places. The number 4.0500 has four decimal places, while 405,000 has no decimal places.
Since 4.0500 has a smaller numerical value and more decimal places, we can conclude that it is smaller than 405,000.
Therefore, 4.0500 is less than 405,000.
First, we can compare the numerical values ignoring the decimal places:
4.0500 < 405,000
Next, we consider the number of decimal places. The number 4.0500 has four decimal places, while 405,000 has no decimal places.
Since 4.0500 has a smaller numerical value and more decimal places, we can conclude that it is smaller than 405,000.
Therefore, 4.0500 is less than 405,000.
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