mean = 1.85
median = 2.00
Step-by-step explanation:
To find the mean of a data that has frequency:


![\begin{gathered} \sum ^{}_{}f\text{ = sum of frequency} \\ \sum ^{}_{}f=\text{ 8 + 5 + 5 + 5 + 7} \\ \sum ^{}_{}f=\text{ }33 \\ \operatorname{mean}\text{ = }(61)/(33) \\ \operatorname{mean}\text{ = }1.85 \end{gathered}]()
To get the median, we need the numbers in ascending order. Since the number is in ascending order in the table, we find the middle of the frequency:
frequency = 33
middle of 33 numbers = 16.5
8 + 8 = 16 (so it can't fall under 0 or 1). it has to be the next number
Frequency of 16.5 will fall under the 2 as it is the number next in line
To the nearest hundredth, median = 2.00