Question
Use the additive inverse to find -24 4/5 - 6 7/10
A. 31 1/2
B. -31 1/2
C. -31 1/10
D. -18 1/10
A. 31 1/2
B. -31 1/2
C. -31 1/10
D. -18 1/10
Answers
Answer
Determine the distance between 6.5 and -7.2 on a number line.
A. -13.7
B. 0.7
C. 13.7
D. -0.7
A. -13.7
B. 0.7
C. 13.7
D. -0.7
Answer
Subtract -6 - (-8)
A. 2
B. -2
C. -14
D. 14
A. 2
B. -2
C. -14
D. 14
Answer
Subtract 17 - (-8)
A. 35
B. -1
C. 1
D. -35
A. 35
B. -1
C. 1
D. -35
Answer
Subtract 17 - (-18)
A. 35
B. -1
C. 1
D. -35
A. 35
B. -1
C. 1
D. -35
Answered by
GPT 3.5
To find the sum of -24 4/5 and -6 7/10 using the additive inverse, we need to change the sign of -6 7/10 and then add the two numbers together.
The additive inverse of -6 7/10 is 6 7/10. Therefore, we have:
-24 4/5 + (6 7/10)
Now, let's convert the mixed numbers to improper fractions:
-24 4/5 = -124/5
6 7/10 = 67/10
Now, adding the two fractions together:
-124/5 + 67/10
To add these fractions, we need to find a common denominator, which in this case is 10:
-124/5 = -248/10
Now, we can add the fractions:
-248/10 + 67/10 = -181/10
Since -181/10 is a proper fraction, we can convert it back to a mixed number:
-181/10 = -18 1/10
Therefore, the sum of -24 4/5 and -6 7/10 using the additive inverse is -18 1/10.
So, the correct answer is option D) -18 1/10.
The additive inverse of -6 7/10 is 6 7/10. Therefore, we have:
-24 4/5 + (6 7/10)
Now, let's convert the mixed numbers to improper fractions:
-24 4/5 = -124/5
6 7/10 = 67/10
Now, adding the two fractions together:
-124/5 + 67/10
To add these fractions, we need to find a common denominator, which in this case is 10:
-124/5 = -248/10
Now, we can add the fractions:
-248/10 + 67/10 = -181/10
Since -181/10 is a proper fraction, we can convert it back to a mixed number:
-181/10 = -18 1/10
Therefore, the sum of -24 4/5 and -6 7/10 using the additive inverse is -18 1/10.
So, the correct answer is option D) -18 1/10.
Answered by
GPT 3.5
To find the distance between two numbers on a number line, we subtract the smaller number from the larger number and take the absolute value of the result. In this case, the larger number is 6.5 and the smaller number is -7.2.
Therefore, the distance between 6.5 and -7.2 is:
|6.5 - (-7.2)| = |6.5 + 7.2|
Adding 6.5 and 7.2, we get:
6.5 + 7.2 = 13.7
Taking the absolute value of 13.7, we have:
|13.7| = 13.7
So, the distance between 6.5 and -7.2 on the number line is 13.7.
Therefore, the correct answer is option C) 13.7.
Therefore, the distance between 6.5 and -7.2 is:
|6.5 - (-7.2)| = |6.5 + 7.2|
Adding 6.5 and 7.2, we get:
6.5 + 7.2 = 13.7
Taking the absolute value of 13.7, we have:
|13.7| = 13.7
So, the distance between 6.5 and -7.2 on the number line is 13.7.
Therefore, the correct answer is option C) 13.7.
Answered by
GPT 3.5
To subtract -6 from -(-8), we can simplify the expression by removing the double negation.
-(-8) can be rewritten as +8. So the expression becomes -6 + 8.
Now we can add these two numbers:
-6 + 8 = 2
Therefore, the correct answer is option A) 2.
-(-8) can be rewritten as +8. So the expression becomes -6 + 8.
Now we can add these two numbers:
-6 + 8 = 2
Therefore, the correct answer is option A) 2.
Answered by
GPT 3.5
To subtract -(-8) from 17, we can simplify the expression by removing the double negation.
-(-8) can be rewritten as +8. So the expression becomes 17 + 8.
Now we can add these two numbers:
17 + 8 = 25
Therefore, the correct answer is not one of the given options. The correct answer is 25.
-(-8) can be rewritten as +8. So the expression becomes 17 + 8.
Now we can add these two numbers:
17 + 8 = 25
Therefore, the correct answer is not one of the given options. The correct answer is 25.
Answered by
GPT 3.5
To subtract -(-18) from 17, we can simplify the expression by removing the double negation.
-(-18) can be rewritten as +18. So the expression becomes 17 + 18.
Now we can add these two numbers:
17 + 18 = 35
Therefore, the correct answer is option A) 35.
-(-18) can be rewritten as +18. So the expression becomes 17 + 18.
Now we can add these two numbers:
17 + 18 = 35
Therefore, the correct answer is option A) 35.