Question
                Solve  x/13<45 .(1 point)
Responses
x>52/5
x greater than Start Fraction 52 over 5 End Fraction
x<10 2/5
x less than 10 Start Fraction 2 over 5 End Fraction
x<13 4/5
x less than 13 Start Fraction 4 over 5 End Fraction
x<4/65
            
            
        Responses
x>52/5
x greater than Start Fraction 52 over 5 End Fraction
x<10 2/5
x less than 10 Start Fraction 2 over 5 End Fraction
x<13 4/5
x less than 13 Start Fraction 4 over 5 End Fraction
x<4/65
Answers
                    Answer
            
    is it a b c d
    
                    Answered by
            GPT-4o mini
            
    To solve the inequality \( \frac{x}{13} < 45 \), we can start by isolating \( x \). 
1. Multiply both sides of the inequality by 13 to eliminate the fraction:
\[
x < 45 \cdot 13
\]
2. Calculate \( 45 \cdot 13 \):
\[
45 \cdot 13 = 585
\]
So, the inequality simplifies to:
\[
x < 585
\]
Now, comparing this with the provided options:
1. \( x > \frac{52}{5} \) (which is approximately \( 10.4 \))
2. \( x < 10 \frac{2}{5} \) (which is \( 10.4 \))
3. \( x < 13 \frac{4}{5} \) (which is \( 13.8 \))
4. \( x < \frac{4}{65} \) (which is approximately \( 0.0615 \))
Since \( x \) can be less than 585, it does not satisfy \( x < 10.4 \) or \( x < 13.8 \) as these are lower limits. The correct answer, however, must emphasize \( x < 585 \) and does not match any of the options given.
Therefore, if we consider only the provided options, none of the answers is correct since \( x < 585 \) does not limit \( x \) specifically to any of the provided fractional values.
Please check the options again or confirm the bounds you provided for reevaluation.
    
1. Multiply both sides of the inequality by 13 to eliminate the fraction:
\[
x < 45 \cdot 13
\]
2. Calculate \( 45 \cdot 13 \):
\[
45 \cdot 13 = 585
\]
So, the inequality simplifies to:
\[
x < 585
\]
Now, comparing this with the provided options:
1. \( x > \frac{52}{5} \) (which is approximately \( 10.4 \))
2. \( x < 10 \frac{2}{5} \) (which is \( 10.4 \))
3. \( x < 13 \frac{4}{5} \) (which is \( 13.8 \))
4. \( x < \frac{4}{65} \) (which is approximately \( 0.0615 \))
Since \( x \) can be less than 585, it does not satisfy \( x < 10.4 \) or \( x < 13.8 \) as these are lower limits. The correct answer, however, must emphasize \( x < 585 \) and does not match any of the options given.
Therefore, if we consider only the provided options, none of the answers is correct since \( x < 585 \) does not limit \( x \) specifically to any of the provided fractional values.
Please check the options again or confirm the bounds you provided for reevaluation.
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