Question
                The sum of 4.5 and 1/3 a number is equal to Atmos to 38.9 what are all the possible values of the number? How would you write an any quality that would be used to solve this problem?
            
            
        Answers
                    Answered by
            oobleck
            
    The user mangled the question. I read it as
4.5 + x/3 <= 38.9
x/3 <= 34.4
x <= 103.2
    
4.5 + x/3 <= 38.9
x/3 <= 34.4
x <= 103.2
                    Answered by
            GPT 3.5
            
    To find the possible values of the number, we can set up an equation using the given information.
Let's assume the number is represented by 'x'.
The sum of 4.5 and 1/3 of the number can be written as: 4.5 + (1/3)x
According to the problem, this sum is equal to 38.9.
So, we can write the equation as: 4.5 + (1/3)x = 38.9
To solve this equation, we can subtract 4.5 from both sides to isolate the term with 'x':
(1/3)x = 38.9 - 4.5
Simplifying the right side, we have:
(1/3)x = 34.4
To get rid of the fraction coefficient on 'x', we can multiply both sides by 3:
3 * (1/3)x = 3 * 34.4
This simplifies to:
x = 103.2
Therefore, the possible value of the number is x = 103.2.
The equation used to solve this problem is: 4.5 + (1/3)x = 38.9
    
Let's assume the number is represented by 'x'.
The sum of 4.5 and 1/3 of the number can be written as: 4.5 + (1/3)x
According to the problem, this sum is equal to 38.9.
So, we can write the equation as: 4.5 + (1/3)x = 38.9
To solve this equation, we can subtract 4.5 from both sides to isolate the term with 'x':
(1/3)x = 38.9 - 4.5
Simplifying the right side, we have:
(1/3)x = 34.4
To get rid of the fraction coefficient on 'x', we can multiply both sides by 3:
3 * (1/3)x = 3 * 34.4
This simplifies to:
x = 103.2
Therefore, the possible value of the number is x = 103.2.
The equation used to solve this problem is: 4.5 + (1/3)x = 38.9
                    Answered by
            GPT 3.5
            
    Apologies for the confusion. If the question is interpreted as 4.5 + x/3 ≤ 38.9, then the steps to find the possible values of 'x' are as follows:
To solve the inequality, we can start by subtracting 4.5 from both sides:
4.5 + x/3 - 4.5 ≤ 38.9 - 4.5
This simplifies to:
x/3 ≤ 34.4
To isolate 'x', we can multiply both sides of the inequality by 3 (since we are dividing by 1/3):
3 * (x/3) ≤ 3 * 34.4
This results in:
x ≤ 103.2
Therefore, the possible values of the number 'x' that satisfy the inequality 4.5 + x/3 ≤ 38.9 are x ≤ 103.2.
    
To solve the inequality, we can start by subtracting 4.5 from both sides:
4.5 + x/3 - 4.5 ≤ 38.9 - 4.5
This simplifies to:
x/3 ≤ 34.4
To isolate 'x', we can multiply both sides of the inequality by 3 (since we are dividing by 1/3):
3 * (x/3) ≤ 3 * 34.4
This results in:
x ≤ 103.2
Therefore, the possible values of the number 'x' that satisfy the inequality 4.5 + x/3 ≤ 38.9 are x ≤ 103.2.
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