7 7 votes Which one of the options can be inferred about the mean, median, and mode for the given probability distribution (i.e. probability mass function), $P(x)$, of a variable $x?$ mean $=$ median $\neq$ mode mean $=$ median $=\operatorname{mode}$ $\operatorname{mean} \neq \operatorname{median}=\operatorname{mode}$ mean $\neq$ mode $=$ median Quantitative Aptitude gatecivil-2023-set1 quantitative-aptitude statistics + – admin 203 points answer Follow See 1 comment 1 1 comment reply surbhi_kumari 100 points commented Oct 22, 2024 i moved by Arjun May 12 Follow flag replyShare
5 5 votes The Correct Answer is Option A) Mean is equal to median . But the mode is 13 or -13 because both have same Probability Mass Function . Rohit wankhede answered Dec 27, 2023 • moved May 12 by Arjun Rohit wankhede 100 points comment Share Follow 0 reply Please log in or register to add a comment.
2 2 votes Answer: AMean : The average of a set of numbers=0Median:the average of the two middle values if there is an even number=0Mode: The value of x that has heigest probability hence -13 or 13 surbhi_kumari answered Oct 22, 2024 • moved May 12 by Arjun surbhi_kumari 100 points comment Share Follow 0 reply Please log in or register to add a comment.
0 0 votes take eg 2,3,4,5 mean = 2+3+4+5/4=3.5 Median middle value =3+4/2=3.5 median is the highest probabilty value eg 5 ,4 which is not equal to mean and median Option A is correct ankit2024 answered Dec 12, 2025 • moved May 12 by Arjun ankit2024 21 points comment Share Follow 0 reply Please log in or register to add a comment.