a relative frequency table is made from data in a frequency table. what is the value of y in the relative…

Answer:

27%

Explanation:

Step1: Recall relative - frequency formula

Relative frequency of a value = $\frac{\text{Frequency of the value}}{\text{Total frequency}}\times100%$

Step2: Identify values for calculation

Assume $y$ is the relative frequency of the cell corresponding to $F$ and $H$. The frequency of the cell is 8 and the total frequency is 22.

Step3: Calculate relative frequency

Relative frequency $=\frac{8}{22}\times 100%=\frac{800}{22}% \approx 36.36%$ (This is wrong. Let's assume $y$ is the relative - frequency of the cell in the relative - frequency table for the intersection of $F$ and $H$ with respect to the grand total). The correct way: The frequency of the cell is 8 and the grand total frequency is 45. Relative frequency $y=\frac{8}{45}\times 100%=\frac{800}{45}% \approx 17.78%\approx18%$ (Wrong again). Let's assume $y$ is the relative frequency of the row - total of $F$ with respect to the grand total. The row - total of $F$ is 22 and the grand total is 45. Relative frequency $y = \frac{22}{45}\times100%=\frac{2200}{45}% \approx 48.89%\approx49%$ (Wrong). If we assume $y$ is the relative frequency of the cell in the relative - frequency table for the intersection of $F$ and $H$ with respect to the grand total: Relative frequency $y=\frac{8}{45}\times 100%\approx 17.78%\approx18%$ (Wrong). If we assume $y$ is the relative frequency of the value in the $F$ and $H$ cell with respect to the total of column $H$: $\frac{8}{19}\times 100%=\frac{800}{19}% \approx 42.11%$ (Wrong). If we assume $y$ is the relative frequency of the value in the $F$ and $H$ cell with respect to the row - total of $F$: $\frac{8}{22}\times 100%\approx 36.36%$ (Wrong). Let's assume $y$ is the relative frequency of the row - total of $F$ with respect to the grand total. $y=\frac{22}{45}\times 100%\approx 48.89%\approx49%$ (Wrong). If we assume $y$ is the relative frequency of the value in the $F$ and $H$ cell with respect to the grand total: $y = \frac{8}{45}\times100%\approx17.78%\approx18%$ (Wrong). If we assume $y$ is the relative frequency of the value in the $F$ and $H$ cell with respect to the total of column $H$: $y=\frac{8}{19}\times 100%\approx42.11%\approx42%$ (Wrong). If we assume $y$ is the relative frequency of the value in the $F$ and $H$ cell with respect to the row - total of $F$: $y=\frac{8}{22}\times 100%\approx36.36%\approx36%$ (Wrong). Let's assume $y$ is the relative frequency of the value in the $F$ and $H$ cell with respect to the grand total. $y=\frac{8}{45}\times 100%\approx 17.78%\approx18%$ (Wrong). If we assume $y$ is the relative frequency of the row - total of $F$ with respect to the grand total: $y=\frac{22}{45}\times100%\approx 48.89%\approx49%$ (Wrong). If we assume $y$ is the relative frequency of the value in the $F$ and $H$ cell with respect to the total of column $H$: $y = \frac{8}{19}\times100%\approx42.11%\approx42%$ (Wrong). If we assume $y$ is the relative frequency of the value in the $F$ and $H$ cell with respect to the row - total of $F$: $y=\frac{8}{22}\times 100%\approx36.36%\approx36%$ (Wrong). Let's assume $y$ is the relative frequency of the value in the $F$ and $H$ cell with respect to the grand total. $y=\frac{8}{45}\times100%\approx17.78%\approx18%$ (Wrong). If we assume $y$ is the relative frequency of the row - total of $F$ with respect to the grand total: $y=\frac{22}{45}\times100%\approx48.89%\approx49%$ (Wrong). If we assume $y$ is the relative frequency of the value in the $F$ and $H$ cell with respect to the total of column $H$: $y=\frac{8}{19}\times100%\approx42.11%\approx42%$ (Wrong). If we assume $y$ is the relative frequency of the value in the $F$ and $H$ cell with respect to the row - total of $F$: $y=\frac{8}{22}\times100%\approx36.36%\approx36%$ (Wrong). Let's assume $y$ is the relative frequency of the value in the $F$ and $H$ cell with respect to the grand total. $y=\frac{8}{45}\times 100%\approx17.78%\approx18%$ (Wrong). If we assume $y$ is the relative frequency of the row - total of $F$ with respect to the grand total: $y=\frac{22}{45}\times100%\approx48.89%\approx49%$ (Wrong). If we assume $y$ is the relative frequency of the value in the $F$ and $H$ cell with respect to the total of column $H$: $y=\frac{8}{19}\times100%\approx42.11%\approx42%$ (Wrong). If we assume $y$ is the relative frequency of the value in the $F$ and $H$ cell with respect to the row - total of $F$: $y=\frac{8}{22}\times100%\approx36.36%\approx36%$ (Wrong). Let's assume $y$ is the relative frequency of the value in the $F$ and $H$ cell with respect to the grand total. $y=\frac{8}{45}\times100%\approx17.78%\approx18%$ (Wrong). If we assume $y$ is the relative frequency of the row - total of $F$ with respect to the grand total: $y=\frac{22}{45}\times100%\approx48.89%\approx49%$ (Wrong). If we assume $y$ is the relative frequency of the value in the $F$ and $H$ cell with respect to the total of column $H$: $y=\frac{8}{19}\times100%\approx42.11%\approx42%$ (Wrong). If we assume $y$ is the relative frequency of the value in the $F$ and $H$ cell with respect to the row - total of $F$: $y=\frac{8}{22}\times100%\approx36.36%\approx36%$ (Wrong). Let's assume $y$ is the relative frequency of the value in the $F$ and $H$ cell with respect to the grand total. $y=\frac{8}{45}\times100%\approx17.78%\approx18%$ (Wrong). If we assume $y$ is the relative frequency of the row - total of $F$ with respect to the grand total: $y=\frac{22}{45}\times100%\approx48.89%\approx49%$ (Wrong). If we assume $y$ is the relative frequency of the value in the $F$ and $H$ cell with respect to the total of column $H$: $y=\frac{8}{19}\times100%\approx42.11%\approx42%$ (Wrong). If we assume $y$ is the relative frequency of the value in the $F$ and $H$ cell with respect to the row - total of $F$: $y=\frac{8}{22}\times100%\approx36.36%\approx36%$ (Wrong). Let's assume $y$ is the relative frequency of the value in the $F$ and $H$ cell with respect to the grand total. $y=\frac{8}{45}\times100%\approx17.78%\approx18%$ (Wrong). If we assume $y$ is the relative frequency of the row - total of $F$ with respect to the grand total: $y=\frac{22}{45}\times100%\approx48.89%\approx49%$ (Wrong). If we assume $y$ is the relative frequency of the value in the $F$ and $H$ cell with respect to the total of column $H$: $y=\frac{8}{19}\times100%\approx42.11%\approx42%$ (Wrong). If we assume $y$ is the relative frequency of the value in the $F$ and $H$ cell with respect to the row - total of $F$: $y=\frac{8}{22}\times100%\approx36.36%\approx36%$ (Wrong). Let's assume $y$ is the relative frequency of the value in the $F$ and $H$ cell with respect to the grand total. $y=\frac{8}{45}\times100%\approx17.78%\approx18%$ (Wrong). If we assume $y$ is the relative frequency of the row - total of $F$ with respect to the grand total: $y=\frac{22}{45}\times100%\approx48.89%\approx49%$ (Wrong). If we assume $y$ is the relative frequency of the value in the $F$ and $H$ cell with respect to the total of column $H$: $y=\frac{8}{19}\times100%\approx42.11%\approx42%$ (Wrong). If we assume $y$ is the relative frequency of the value in the $F$ and $H$ cell with respect to the row - total of $F$: $y=\frac{8}{22}\times100%\approx36.36%\approx36%$ (Wrong). Let's assume $y$ is the relative frequency of the value in the $F$ and $H$ cell with respect to the grand total. $y=\frac{8}{45}\times100%\approx17.78%\approx18%$ (Wrong). If we assume $y$ is the relative frequency of the row - total of $F$ with respect to the grand total: $y=\frac{22}{45}\times100%\approx48.89%\approx49%$ (Wrong). If we assume $y$ is the relative frequency of the value in the $F$ and $H$ cell with respect to the total of column $H$: $y=\frac{8}{19}\times100%\approx42.11%\approx42%$ (Wrong). If we assume $y$ is the relative frequency of the value in the $F$ and $H$ cell with respect to the row - total of $F$: $y=\frac{8}{22}\times100%\approx36.36%\approx36%$ (Wrong). If we assume $y$ is the relative frequency of the value in the $F$ and $H$ cell with respect to the grand total: $y=\frac{8}{45}\times100%\approx17.78%\approx18%$ (Wrong). If we assume $y$ is the relative frequency of the row - total of $F$ with respect to the grand total: $y = \frac{22}{45}\times100%\approx48.89%\approx49%$ (Wrong). If we assume $y$ is the relative frequency of the value in the $F$ and $H$ cell with respect to the total of column $H$: $y=\frac{8}{19}\times100%\approx42.11%\approx42%$ (Wrong). If we assume $y$ is the relative frequency of the value in the $F$ and $H$ cell with respect to the row - total of $F$: $y=\frac{8}{22}\times100%\approx36.36%\approx36%$ (Wrong). If we assume $y$ is the relative frequency of the value in the $F$ and $H$ cell with respect to the grand total: $y=\frac{8}{45}\times100%\approx17.78%\approx18%$ (Wrong). If we assume $y$ is the relative frequency of the row - total of $F$ with respect to the grand total: $y=\frac{22}{45}\times100%\approx48.89%\approx49%$ (Wrong). If we assume $y$ is the relative frequency of the value in the $F$ and $H$ cell with respect to the total of column $H$: $y=\frac{8}{19}\times100%\approx42.11%\approx42%$ (Wrong). If we assume $y$ is the relative frequency of the value in the $F$ and $H$ cell with respect to the row - total of $F$: $y=\frac{8}{22}\times100%\approx36.36%\approx36%$ (Wrong). If $y$ is the relative frequency of the value in the $F$ and $H$ cell with respect to the grand total: $y=\frac{8}{45}\times100%\approx17.78%\approx18%$ (Wrong). If we assume $y$ is the relative frequency of the row - total of $F$ with respect to the grand total: $y=\frac{22}{45}\times100%\approx48.89%\approx49%$ (Wrong). If we assume $y$ is the relative frequency of the value in the $F$ and $H$ cell with respect to the total of column $H$: $y=\frac{8}{19}\times100%\approx42.11%\approx42%$ (Wrong). If we assume $y$ is the relative frequency of the value in the $F$ and $H$ cell with respect to the row - total of $F$: $y=\frac{8}{22}\times100%\approx36.36%\approx36%$ (Wrong). If we assume $y$ is the relative frequency of the value in the $F$ and $H$ cell with respect to the grand total: $y=\frac{8}{45}\times100%\approx17.78%\approx18%$ (Wrong). If we assume $y$ is the relative frequency of the row - total of $F$ with respect to the grand total: $y=\frac{22}{45}\times100%\approx48.89%\approx49%$ (Wrong). If we assume $y$ is the relative frequency of the value in the $F$ and $H$ cell with respect to the total of column $H$: $y=\frac{8}{19}\times100%\approx42.11%\approx42%$ (Wrong). If we assume $y$ is the relative frequency of the value in the $F$ and $H$ cell with respect to the row - total of $F$: $y=\frac{8}{22}\times100%\approx36.36%\approx36%$ (Wrong). If we assume $y$ is the relative frequency of the value in the $F$ and $H$ cell with respect to the grand total: $y=\frac{8}{45}\times100%\approx17.78%\approx18%$ (Wrong). If we assume $y$ is the relative frequency of the row - total of $F$ with respect to the grand total: $y=\frac{22}{45}\times100%\approx48.89