Construct one table that includes relative frequencies based on the two frequency distributions below. Do those weights appear to be about the same or are they substantially different.? Round to the nearest tenth of a percent if necessary. $$\begin{array}{l}
\begin{array} { c | c }
\begin{array} { c }
\text { Weight (lb) of } \
\text { Discarded } \
\text { Metal }
\end{array} & \text { Frequency } \
\hline 0.00 - 0.99 & 6 \
1.00 - 1.99 & 20 \
2.00 - 2.99 & 12 \
3.00 - 3.99 & 9 \
4.00 - 4.99 & 6
\end{array}\\\
\begin{array} { c | c }
\begin{array} { c }
\text { Weight (lb) of } \
\text { Discarded } \
\text { Plastic }
\end{array} &\text { Frequency } \
\hline 0.00 - 0.99 & 11 \
\hline 1.00 - 1.99 & 16 \
\hline 2.00 - 2.99 & 15 \
\hline 3.00 - 3.99 & 6 \
\hline 4.00 - 4.99 & 4 \
\hline 5.00 - 5.99 & 1
\end{array}
\end{array}$$

Question

Construct one table that includes relative frequencies based on the two frequency distributions below. Do those weights appear to be about the same or are they substantially different.? Round to the nearest tenth of a percent if necessary. $$\begin{array}{l}
\begin{array} { c | c } 
\begin{array} { c } 
\text { Weight (lb) of } \
\text { Discarded } \
\text { Metal }
\end{array} & \text { Frequency } \
\hline 0.00 - 0.99 & 6 \
1.00 - 1.99 & 20 \
2.00 - 2.99 & 12 \
3.00 - 3.99 & 9 \
4.00 - 4.99 & 6
\end{array}\\\
\begin{array} { c | c } 
\begin{array} { c } 
\text { Weight (lb) of } \
\text { Discarded } \
\text { Plastic }
\end{array} &\text { Frequency } \
\hline 0.00 - 0.99 & 11 \
\hline 1.00 - 1.99 & 16 \
\hline 2.00 - 2.99 & 15 \
\hline 3.00 - 3.99 & 6 \
\hline 4.00 - 4.99 & 4 \
\hline 5.00 - 5.99 & 1
\end{array}
\end{array}$$

Quizplus · Accepted Answer

The Answer is

\begin{array} { l | c c } & \begin{array} { c } ext { Relative } \ ext { Frequency }\end{array} & \begin{array} { c } ext { Relative } \ ext { Frequency } \\end{array} \ ext { Weight (lb) }& ext { (Metal) } & ext { (Plastic) } \\hline 0.00 - 0.99 & 11.3 \% & 20.8 \% \1.00 - 1.99 & 37.7 \% & 30.2 \% \2.00 - 2.99 & 22.6 \% & 28.3 \% \3.00 - 3.99 & 17.0 \% & 11.3 \% \4.00 - 4.99 & 11.3 \% & 7.5 \% \5.00 - 5.99 & 0 \% & 1.9 \%\end{array}

The weights are different, but they do not appear to be substantially different.

Construct One Table That Includes Relative Frequencies Based on the Two