Question
Answer the following with the help of data (18 to 20).
5, 15, 20, 10, 25, 35, 30, 40, 55, 60
What is the median of the given data?
- 29.5
- 27.5
- 28.5
- 30.5
Hint:
Median will be the Mean of 5th and 6th observations
The correct answer is: 27.5
5,10,15,20,25,30,35,40,55,60
Mean of 5th and 6th observations
![text Median end text equals fraction numerator 25 plus 30 over denominator 2 end fraction
equals 55 over 2
equals 27.5](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAJMAAABqCAYAAAC4eGPEAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAA04ZBmKwAABPpJREFUeNrt3VGEVFEYwPFrrKwk0kMPSWQlSZYkayW9ZCUryzwkyYokPaTX9JDeekh6iJWkh0SSJIlkJUkkSbIiSQ/Zlx5Wco1l+k77TW53z517zsy5c2fn/n982pk9Mzvt/fac79w7Z04UoUjjEvclFiQaEu8ljlraNdtEaPslnkj8loglPktclVhvabtW4rrEG40ZvQ8leCFxRGKN3t4u8UrvSydTr8xKTEmsStw3KvHU0va5xGTi9iG9D31is8SHApKp2+dYSN2uS1yztLtq+WNAieI+S6YtEnOp+8zwfCBjmLzPIewPYzrU9UMybZCY1rrpYOp7P1NDYYu5b57DWL5hLWTHLYnQ0KHGFMfnEnVWEcmULvLPWtostnl8g0NZrnUSDzOGjpYhiV0SF3TY2eaREJ3MBM1rOqwJvs8jmWIOZ3m2aCKNeDzmgM4Ge1EzrdGESprPGOaGGebKY3qXGxKrAxTqRc7mYksBPpGR5BTgJTAF7j0dvnztkPjSo2TaqUV40pT+EaTd4tRAOR7n1D0tD3SWV9OY0ESaKiCZzNBZ1wSv6VT/q8RxS9tZLc6HdMg77zn0/nthYzltJqKwZ26bBXTdZXMtjuvaMyzqlNz0ZrsLek17NcljDZMwh9oU6De1nbn8MtPBLPPvf3Y2p81rkgmuB9ac8t+T8X0zjfzUg2TCgCST6XqftBl3j2UkgCnOvmvXeEunkrZkNFfQG1obTHv0TJM6jW3o0DCe8Zi6Pnesr3cTh7W8ZIq099mV+t5YovJPH2zTk83pgTPF3UmJK5ap8iedrRjbdarpmkx39DGRJuHHjD+Ey9HSRdVWO99zNt2eEETqIB7VYi3pWaLyb1pmJelp44/U7ZsZU8tOaqZatPzUflNnKHnt0ONkirSn2alfm17qmx4c28H+pedWkhYsyTUcsABvOj6m2cPfXdXC+QCZIeKhfm3+PZNzIPN+2GKXs7kLiWl0s6BkYpgrqGeqaSHbKqxrbQ6QOUeSd9kgTj2HTzLNaD003Mc9E3J+8ac1Cc7mtDOztxM5zz1rmYGtd0ymhRUwzCHnF296krfR8qvI6XYj2ou13mZhZlO3LTM+U8Rv1Oc1Z19fOSbTXCJZzeMvaQ22kWRaOcnk0263JseiTtsnLW22av0Va9tRx2QyE4F3OjN7o4l5Mfr/LREkE9AB16VUQC7XpVRAR2xLqYCO8R5tBGFbSgV4y1pKBXhxWUoF5OpkKRWwTDdLqYB/ullKBfzHdSkVkIv3WwEAAAAAAAAAAAAIyvUiJBcr4ZRMIduBZCKZQDKBZMKgJpPLtlchtsdCRbhue+WzPRbgvO2V7/ZYqKg4cDtUlOu2V77bY2HAuW57FWJ7LAw4122verk9FgAAQCjsGwKger1aYVtRgWEOAAAAQEHY0grBsKUVCsWWVgiKd1UiCLa0QhBsaYUg2NIKQbClFYJgSysEwZZWCIYtrRAM75ECAAAAAAAAAAAAgD7iuiaumw/F4EJxRXS7Js58UOoNh2RCRbmuiTNvmnsZLS0wIJmQyWVN3COJUYd2JNMKE/LDvlzWxJ2KljbfiUgmZHFZE7dZ2wx5JBPbiVWM65o4U7Tv7+D52U6sIsOc65q4uvYu3WI7sQHluiaupj3KaKCfywdfDBifNXGHA/YmbCc2gHzWxN2VmPYYclvYToxaa5l5LdJ9k4ntxPrYH/PeOCwhtmNhAAABQXRFWHRNYXRoTUwAPG1hdGggeG1sbnM9Imh0dHA6Ly93d3cudzMub3JnLzE5OTgvTWF0aC9NYXRoTUwiPjxtdGV4dD4mI3hBMDtNZWRpYW4mI3hBMDs8L210ZXh0Pjxtbz49PC9tbz48bWZyYWM+PG1yb3c+PG1uPjI1PC9tbj48bW8+KzwvbW8+PG1uPjMwPC9tbj48L21yb3c+PG1uPjI8L21uPjwvbWZyYWM+PG1zcGFjZSBsaW5lYnJlYWs9Im5ld2xpbmUiLz48bW8+PTwvbW8+PG1mcmFjPjxtbj41NTwvbW4+PG1uPjI8L21uPjwvbWZyYWM+PG1zcGFjZSBsaW5lYnJlYWs9Im5ld2xpbmUiLz48bW8+PTwvbW8+PG1uPjI3PC9tbj48bW8+LjwvbW8+PG1uPjU8L21uPjwvbWF0aD7g9PU5AAAAAElFTkSuQmCC)
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What is the modal class of the given data?
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)
What is the modal class of the given data?
![](data:image/png;base64,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)
Determine the shape of histogram of the given data.
25, 75, 50, 20, 15
Determine the shape of histogram of the given data.
25, 75, 50, 20, 15
Find the mean and median of the following data.
10, 10, 20, 40, 70, 80
The mean (average) of a data set is found by adding all numbers in the data set and then dividing by the number of values in the set. The median is the middle value when a data set is ordered from least to greatest.
Find the mean and median of the following data.
10, 10, 20, 40, 70, 80
The mean (average) of a data set is found by adding all numbers in the data set and then dividing by the number of values in the set. The median is the middle value when a data set is ordered from least to greatest.
There is a batch of hippos with a mean weight of 40 lb and median is 32 lb. What is the shape of histogram?
There is a batch of hippos with a mean weight of 40 lb and median is 32 lb. What is the shape of histogram?
The mean and median of a sample data are 45 and 45 respectively. Then what is the shape of histogram?
The mean and median of a sample data are 45 and 45 respectively. Then what is the shape of histogram?
What is the shape of the histogram when the mean is greater than median?
What is the shape of the histogram when the mean is greater than median?
Answer the following with the help of the table given below
![](data:image/png;base64,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)
What is the name of the above table?
Frequency table
Answer the following with the help of the table given below
![](data:image/png;base64,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)
What is the name of the above table?
Frequency table