give me the range of this sample
120
140
115
130
125
110
135
150
128
122
117
145
132
160
113
120
140
115
130
125
110
135
150
128
122
117
145
132
160
113
Last edited:
this one tooTo find the mode of a data set, we need to determine which value(s) appear most frequently. In your sample, we have the following values:
120, 140, 115, 130, 125, 110, 135, 150, 128, 122, 117, 145, 132, 160, 113
Let's count the frequency of each value:
- 110: 1
- 113: 1
- 115: 1
- 117: 1
- 120: 1
- 122: 1
- 125: 1
- 128: 1
- 130: 1
- 132: 1
- 135: 1
- 140: 1
- 145: 1
- 150: 1
- 160: 1
In this case, each value appears only once, so there is no mode in this sample. The sample is considered to be "uniform" or "uniformly distributed" because no value occurs more frequently than any other.
To find the mode of a data set, we need to determine which value(s) appear most frequently. In your sample, we have the following values:this one too
90
105
115
98
110
120
102
125
88
95
108
92
100
115
105
standard deviation of this sampleTo find the mode of a data set, we need to determine which value(s) appear most frequently. In your sample, we have the following values:
90, 105, 115, 98, 110, 120, 102, 125, 88, 95, 108, 92, 100, 115, 105
Let's count the frequency of each value:
- 88: 1
- 90: 1
- 92: 1
- 95: 1
- 98: 1
- 100: 1
- 102: 1
- 105: 2
- 108: 1
- 110: 1
- 115: 2
- 120: 1
- 125: 1
In this case, the values 105 and 115 appear twice, which makes them the modes of this sample. The sample is considered to have bimodal distribution since two values occur most frequently.
To calculate the standard deviation of a sample, you can follow these steps:standard deviation of this sample
120, 140, 115, 130, 125, 110, 135, 150, 128, 122, 117, 145, 132, 160, 112