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Complete the grouped relative frequency distribution for the data. (Note that we are using a class width of 4.)Write each relative frequency as a decimal rounded to the nearest hundredth, not as a percentage.Relativefrequency Temperature 109 112 110 94 102 106 104 94 108 105 103 107 105 101 93103 99Relative Frequency 93 to 9697 to100101 to 104105 to 108109 to 112

Complete The Grouped Relative Frequency Distribution For The Data Note That We Are Using A Class Width Of 4Write Each Relative Frequency As A Decimal Rounded To class=

Sagot :

[tex]93,94,94,99,101,102,103,103,104,105,105,106,107,108,109,110,112[/tex]

Above you have the given 17 data ordered from least to greatest.

To find the relative frequency:

1. Frequency: Identify the number of data that goes in each temperature range:

93 to 96: 3 data (93,94,94)

97 to 100: 1 data (99)

101 to 104: 5 data (101, 102, 103, 103, 104)

105 to 108: 5 data (105, 105, 106, 107, 108)

109 to 112: 3 data (109, 110, 112)

2. Relative frequency: Find the ratio of the number of data you get in step 1 (Frecuency) to the total number of data (17):

93 to 96:

[tex]\frac{3}{17}\approx0.18[/tex]

97 to 100:

[tex]\frac{1}{17}\approx0.06[/tex]

101 to 104:

[tex]\frac{5}{17}\approx0.29[/tex]

105 to 108

[tex]\frac{5}{17}\approx0.29[/tex]

109 to 112

[tex]\frac{3}{17}\approx0.18[/tex]

Then, the relative frequencies are:

93 to 96: 0.18

97 to 100: 0.06

101 to 104: 0.29

105 to 108: 0.29

109 to 112: 0.18

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