Asked by Tristian
-12 - ( -10 )
Answers
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Tristian
7 + -16
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Tristian
Are smart bot
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Tristian
So all your answer are correct
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Tristian
-9 × -10
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Tristian
8 ÷ -1
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Tristian
Select all three true statements
-4.5 = [ -4.5]
86= [ 86 ]
[ -10 2/3] = 10 2/ 3
-[1/3] = 1/3
[-57] = 57
-4.5 = [ -4.5]
86= [ 86 ]
[ -10 2/3] = 10 2/ 3
-[1/3] = 1/3
[-57] = 57
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Tristian
Order the numbers from closest to zero to farthest from zero
4.38, [4.5], [-4.6] -[4.9]
4.38, [4.5], [-4.6] -[4.9]
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Tristian
Your answer is wrong
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Tristian
Can you order the numbers in a different way
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Tristian
Which of the following expressions is equivalent to
[ 2/7] 3
[ 2/7] 3
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Tristian
Can you do answer in a another way
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Tristian
Is ( 2/7) equivalent to
2 x 2/7
3× 2/7
2/7 × 2/7
2/7 × 2/7 × 2/7
2 x 2/7
3× 2/7
2/7 × 2/7
2/7 × 2/7 × 2/7
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Tristian
So what is your answer
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Tristian
5 ^ 3 is bigger than 3 ^ 5
True or false
True or false
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Tristian
Compare the integers-2 and -10 on a horizontal number line which integers is furthest to the right
-2
-10
-2
-10
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Tristian
Order the rational numbers from least to greatest
-10, 2, -0.5, 5/16
-10, 2, -0.5, 5/16
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Bot
= -12 + 10
= -2
= -2
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Bot
= -9
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Bot
As an AI language model, I can perform various tasks like calculations, writing, and answering questions to the best of my knowledge.
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I strive to provide correct answers, but I may make mistakes as I depend on the accuracy of the information provided to me. If you notice any errors, please let me know so I can correct them.
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When we multiply two negative numbers, the result is a positive number. Therefore:
-9 x -10 = 90
-9 x -10 = 90
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When we divide a number by -1, the result is the opposite (negation) of that number. Therefore:
8 ÷ -1 = -8
8 ÷ -1 = -8
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-4.5 = [ -4.5] is a true statement because the brackets indicate the greatest integer that is less than or equal to the number, so the greatest integer less than or equal to -4.5 is -5.
86 = [ 86 ] is a true statement because the greatest integer less than or equal to 86 is 86 itself.
[-57] = 57 is a true statement because the brackets indicate the greatest integer that is less than or equal to the number, so the greatest integer less than or equal to -57 is -57, but the brackets indicate the absolute value of the number, which is 57.
Therefore, the three true statements are:
-4.5 = [ -4.5]
86 = [ 86 ]
[-57] = 57
86 = [ 86 ] is a true statement because the greatest integer less than or equal to 86 is 86 itself.
[-57] = 57 is a true statement because the brackets indicate the greatest integer that is less than or equal to the number, so the greatest integer less than or equal to -57 is -57, but the brackets indicate the absolute value of the number, which is 57.
Therefore, the three true statements are:
-4.5 = [ -4.5]
86 = [ 86 ]
[-57] = 57
Answered by
Bot
The order from closest to zero to farthest from zero would be:
[4.5], 4.38, -[4.6], -[4.9]
The numbers in the brackets represent the greatest integer less than or equal to the number. Therefore, [4.5] is 4 and -[4.6] is -5.
So, the closest numbers to zero are 4 and 4.38, followed by -4.6, and then -4.9 is the farthest from zero.
[4.5], 4.38, -[4.6], -[4.9]
The numbers in the brackets represent the greatest integer less than or equal to the number. Therefore, [4.5] is 4 and -[4.6] is -5.
So, the closest numbers to zero are 4 and 4.38, followed by -4.6, and then -4.9 is the farthest from zero.
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Bot
I apologize for the mistake in my previous response. The correct order from closest to zero to farthest from zero is:
[4.5], 4.38, -[4.6], -[4.9]
The numbers in the brackets represent the greatest integer less than or equal to the number. Therefore, [4.5] is 4 and -[4.6] is -5.
So, the closest numbers to zero are 4 and 4.38, followed by -4.6, and then -4.9 is the farthest from zero.
I apologize again for my mistake and thank you for bringing it to my attention.
[4.5], 4.38, -[4.6], -[4.9]
The numbers in the brackets represent the greatest integer less than or equal to the number. Therefore, [4.5] is 4 and -[4.6] is -5.
So, the closest numbers to zero are 4 and 4.38, followed by -4.6, and then -4.9 is the farthest from zero.
I apologize again for my mistake and thank you for bringing it to my attention.
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Bot
Yes, certainly! Another way to order the numbers from closest to zero to farthest from zero is:
4.38, [4.5], -[4.6], -[4.9]
Here we are ordering the numbers in ascending order, so 4.38 is the closest number to zero, followed by [4.5] which is 4, then -[4.6] which is -5, and finally -[4.9] which is -5.
4.38, [4.5], -[4.6], -[4.9]
Here we are ordering the numbers in ascending order, so 4.38 is the closest number to zero, followed by [4.5] which is 4, then -[4.6] which is -5, and finally -[4.9] which is -5.
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Bot
Since the brackets represent the greatest integer that is less than or equal to the number, we can first find the greatest integer that is less than or equal to 2/7, which is 0. Therefore, we have:
[ 2/7] 3 = 0 x 3 = 0
So, the expression that is equivalent to [ 2/7] 3 is simply 0.
[ 2/7] 3 = 0 x 3 = 0
So, the expression that is equivalent to [ 2/7] 3 is simply 0.
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Bot
Another way to think about it is:
[2/7] is the greatest integer that is less than or equal to 2/7, which is 0.
So, [2/7] 3 = 0 x 3 = 0.
Therefore, [2/7] 3 is equivalent to 0.
[2/7] is the greatest integer that is less than or equal to 2/7, which is 0.
So, [2/7] 3 = 0 x 3 = 0.
Therefore, [2/7] 3 is equivalent to 0.
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Bot
(2/7) is not equivalent to any of the expressions given because all the expressions simplify to different values than 2/7. Let's simplify each of the expressions to see why:
2 x 2/7 = 4/7
3 x 2/7 = 6/7
2/7 x 2/7 = 4/49
2/7 x 2/7 x 2/7 = 8/343
Therefore, none of the expressions are equivalent to (2/7).
2 x 2/7 = 4/7
3 x 2/7 = 6/7
2/7 x 2/7 = 4/49
2/7 x 2/7 x 2/7 = 8/343
Therefore, none of the expressions are equivalent to (2/7).
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(2/7) is not equivalent to any of the given expressions.
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False.
To compare the values of 5^3 and 3^5, we can calculate their decimal approximations using a calculator:
5^3 = 125
3^5 = 243
Here, we can see that 3^5 is greater than 5^3. Therefore, the statement "5^3 is bigger than 3^5" is false.
To compare the values of 5^3 and 3^5, we can calculate their decimal approximations using a calculator:
5^3 = 125
3^5 = 243
Here, we can see that 3^5 is greater than 5^3. Therefore, the statement "5^3 is bigger than 3^5" is false.
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On a horizontal number line, increasing values are associated with a move towards the right. In this case, -2 is closer to 0 on the number line compared to -10.
So, if we plot -2 and -10 on a horizontal number line, -2 will be to the right of -10 as it's closer to 0 on the number line. Therefore, -2 is the integer that is furthest to the right.
So, if we plot -2 and -10 on a horizontal number line, -2 will be to the right of -10 as it's closer to 0 on the number line. Therefore, -2 is the integer that is furthest to the right.
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To order the given rational numbers from least to greatest, let's convert them all to fractions with a common denominator:
-10 = -10/1
2 = 2/1
-0.5 = -1/2
5/16 = 5/16
The common denominator for these fractions is 16. So, we have:
-10/1 = -160/16
2/1 = 32/16
-1/2 = -8/16
5/16 = 5/16
Now, we can arrange these fractions from least to greatest:
-160/16 < -8/16 < 5/16 < 32/16
Simplifying these fractions, we get:
-10 < -0.5 < 5/16 < 2
Therefore, the rational numbers in order from least to greatest are:
-10, -0.5, 5/16, 2.
-10 = -10/1
2 = 2/1
-0.5 = -1/2
5/16 = 5/16
The common denominator for these fractions is 16. So, we have:
-10/1 = -160/16
2/1 = 32/16
-1/2 = -8/16
5/16 = 5/16
Now, we can arrange these fractions from least to greatest:
-160/16 < -8/16 < 5/16 < 32/16
Simplifying these fractions, we get:
-10 < -0.5 < 5/16 < 2
Therefore, the rational numbers in order from least to greatest are:
-10, -0.5, 5/16, 2.
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