24 from seventh grade, and 30 from eighth grade. What is the ratio of seventh graders to eighth graders?
A ratio is the relationship (sometimes denoted as the quotient) of 2 separate quantities.
Therefore, since the relationship is the number of seventh graders to the number of eighth graders.
\(=\frac{24\hspace{1mm}\text{seventh graders}}{30\hspace{1mm}\text{eighth graders}}\)
Just like normal fractions, one should simplify such that the greatest common factor of both the numerator and denominator is 1.
\(\frac{24\hspace{1mm}\text{seventh graders}}{30\hspace{1mm}\text{eighth graders}}\div\frac{6}{6}=\frac{4\hspace{1mm}\text{seventh graders}}{5\hspace{1mm}\text{eighth graders}}\)
A ratio is the relationship (sometimes denoted as the quotient) of 2 separate quantities.
Therefore, since the relationship is the number of seventh graders to the number of eighth graders.
\(=\frac{24\hspace{1mm}\text{seventh graders}}{30\hspace{1mm}\text{eighth graders}}\)
Just like normal fractions, one should simplify such that the greatest common factor of both the numerator and denominator is 1.
\(\frac{24\hspace{1mm}\text{seventh graders}}{30\hspace{1mm}\text{eighth graders}}\div\frac{6}{6}=\frac{4\hspace{1mm}\text{seventh graders}}{5\hspace{1mm}\text{eighth graders}}\)