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Answer :
To solve the question, we need to determine the slope of line [tex]\( p \)[/tex].
Since lines [tex]\( m \)[/tex] and [tex]\( p \)[/tex] are parallel, they must have the same slope. We are given that the slope of line [tex]\( m \)[/tex] is [tex]\( \frac{1}{25} \)[/tex].
Therefore, the slope of line [tex]\( p \)[/tex] is the same as the slope of line [tex]\( m \)[/tex].
After evaluating the slope, we understand that the numerical result is 0.04. This is equivalent to the slope [tex]\( \frac{1}{25} \)[/tex] when expressed as a decimal.
Thus, the slope of line [tex]\( p \)[/tex] is [tex]\( \frac{1}{25} \)[/tex].
Based on this understanding, the correct answer is:
C. [tex]\(\frac{1}{25}\)[/tex]
Since lines [tex]\( m \)[/tex] and [tex]\( p \)[/tex] are parallel, they must have the same slope. We are given that the slope of line [tex]\( m \)[/tex] is [tex]\( \frac{1}{25} \)[/tex].
Therefore, the slope of line [tex]\( p \)[/tex] is the same as the slope of line [tex]\( m \)[/tex].
After evaluating the slope, we understand that the numerical result is 0.04. This is equivalent to the slope [tex]\( \frac{1}{25} \)[/tex] when expressed as a decimal.
Thus, the slope of line [tex]\( p \)[/tex] is [tex]\( \frac{1}{25} \)[/tex].
Based on this understanding, the correct answer is:
C. [tex]\(\frac{1}{25}\)[/tex]
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