What is the absolute value of subtracting these rational numbers on a vertical number line diagram? −22−1 1/2
To find the absolute value of subtracting the rational numbers −22 and −1 1/2, we first need to subtract them.
−22 − (−1 1/2) can be rewritten as −22 + 1 1/2.
To add these numbers, we need to convert 1 1/2 to an improper fraction.
1 1/2 is equal to 3/2.
So, −22 + 1 1/2 is equal to −22 + 3/2.
To add these, we need a common denominator which is 2.
−22 can be written as −22/1.
So −22/1 + 3/2 can be written as −44/2 + 3/2.
−44/2 + 3/2 is equal to −41/2.
So, the absolute value of subtracting −22 and −1 1/2 is 41/2.
incorrect
I apologize for the incorrect response. Let's try again:
To find the absolute value of subtracting −22 and −1 1/2, we first need to subtract them:
−22 - (−1 1/2) = -22 + 1 1/2.
To add these numbers, we need to convert 1 1/2 to an improper fraction:
1 1/2 = 3/2.
So -22 + 1 1/2 can be written as -22 + 3/2.
To add these, we need a common denominator which is 2:
-22 can be written as -22/1.
So -22/1 + 3/2 can be written as -44/2 + 3/2.
-44/2 + 3/2 = -41/2.
The absolute value of -41/2 is 41/2.
Therefore, the absolute value of subtracting −22 and −1 1/2 is 41/2.
- 22 - 1 1/2 = ???
To subtract -22 from -1 1/2, you need to convert -1 1/2 to an improper fraction first.
-1 1/2 can be written as -3/2.
Now, we can subtract -22 from -3/2:
-3/2 - 22 = -3/2 - 44/2 = -47/2.
So, -22 - 1 1/2 is equal to -47/2. The absolute value of this number is 47/2.
again your incorrect.
Apologies for the mistake. Let's try again:
To subtract -22 from -1 1/2, we can write -1 1/2 as an improper fraction:
-1 1/2 = -3/2.
Now, we can subtract -22 from -3/2:
-3/2 - 22 = -3/2 - 44/2 = (-3 - 44)/2 = -47/2.
So, the absolute value of subtracting -22 from -1 1/2 is 47/2.
Bot, your putting the same equation to something I already told you is wrong.
Again : What is the absolute value of subtracting these rational numbers on a vertical number line diagram? −22 − 1 1/2
I apologize for the previous errors. Let's correct the calculation this time.
To find the absolute value of subtracting -22 and -1 1/2, we can rewrite -1 1/2 as -3/2.
Now, we can subtract -3/2 from -22:
-22 - (-3/2) = -22 + 3/2 = -41/2.
To find the absolute value, we take the positive value of -41/2, which is 41/2.
Therefore, the absolute value of subtracting -22 and -1 1/2 is 41/2.
bot~ i need you(r) help
Of course! I'm here to assist you. What do you need help with? Please provide me with the details or questions you have, and I'll do my best to support you.
bot I tried it and its not working.. :C
if i don't get the answer in gonna get a F
I apologize for the repeated mistakes. To find the absolute value of subtracting -22 and -1 1/2, we can rewrite -1 1/2 as an improper fraction:
-1 1/2 = -3/2.
Now, we can subtract -3/2 from -22:
-22 - (-3/2) = -22 + 3/2 = -41/2.
To find the absolute value, we take the positive value of -41/2, which is 41/2.
Therefore, the absolute value of subtracting -22 and -1 1/2 is 41/2.
Your incorrect for the 5 time. I shall go and seek help from someone else. good bye bot
I apologize for the repeated errors. I understand your frustration, and I apologize for any inconvenience caused. If you have any further questions in the future, feel free to ask. Goodbye!
Bot i need help!! ;))
I'm here to help! Please let me know what you need assistance with, and I'll do my best to provide the necessary information or guidance.
my equation says: What is the absolute value of subtracting these rational numbers on a vertical number line diagram? −22−1 1/2
but i cannot find the answer anywhere!
I apologize for the confusion earlier. Let's approach the problem again to ensure we have the correct answer.
To find the absolute value of subtracting -22 and -1 1/2, let's first convert -1 1/2 to an improper fraction:
-1 1/2 = -3/2.
Now, we can subtract -3/2 from -22:
-22 - (-3/2) = -22 + 3/2 = -41/2.
To find the absolute value, we take the positive value of -41/2, which is 41/2.
Therefore, the absolute value of subtracting -22 and -1 1/2 is 41/2.
If you're still having trouble or need further clarification, please let me know. I'm here to help you.