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

a relative frequency table is made from data in a frequency table. what is the value of y in the relative frequency table? round the answer to the nearest percent. frequency table\n| | g | h | total |\n|--|--|--|--|\n| e | 12 | 11 | 23 |\n| f | 14 | 8 | 22 |\n| total | 26 | 19 | 45 | relative frequency table\n| | g | h | total |

a relative frequency table is made from data in a frequency table. what is the value of y in the relative frequency table? round the answer to the nearest percent. frequency table\n| | g | h | total |\n|--|--|--|--|\n| e | 12 | 11 | 23 |\n| f | 14 | 8 | 22 |\n| total | 26 | 19 | 45 | relative frequency table\n| | g | h | total |

Answer

Explanation:

Step1: Recall relative - frequency formula

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

Step2: Identify relevant frequencies

We assume $y$ is the relative frequency of a certain cell. Let's assume it is the relative frequency of the cell with frequency 11 (in the E - H intersection). The total frequency is 45.

Step3: Calculate relative frequency

Relative frequency = $\frac{11}{45}\approx0.2444$

Step4: Convert to percentage

$0.2444\times100 = 24.44%$. Rounding to the nearest percent gives 24%, but it seems there is a misunderstanding. If we assume $y$ is the relative frequency of the value in the F - H cell (with frequency 8), then relative frequency = $\frac{8}{45}\approx0.1778$. Converting to percentage: $0.1778\times 100 = 17.78%\approx18%$, still not in the options. If we assume $y$ is the relative - frequency of the value in the E - G cell (with frequency 12), relative frequency=$\frac{12}{45}\approx0.2667$, and $0.2667\times100 = 26.67%\approx27%$

Answer:

27%