In a moderately skewed distribution, the value of mode is 120 and that of median is 140. Find the value of arithmetic mean.

Related MCQs

• In a moderately skewed distribution, the mode and median are 20 and 24 respectively. Calculate the value of mean.
• In a moderately skewed distribution, the following equation indicates the relationship among mean, median and mode:
• In a moderately skewed distribution, the value of mean is 16 and that of mode is 25.
• In a moderately asymmetrical distribution, the mode and mean are 32.1 and 35.4 respectively. Calculate the median.
• The arithmetic mean of the marks obtained by 50 students was calculated as 44. It was later discovered that a score of 36 was misread as 56. Find the correct value of arithmetic mean of the marks obtained by the students.
• In a moderately asymmetrical distribution, the value of mean is 75 and the value of mode is 60:
• For a distribution of data, if the arithmetic mean> median>mode, then which of the following is true?
• If the values of mean, median and mode coincide in a unimodal distribution, then the distribution will be:
• For a positively skewed distribution, mean is always:
• Given Mean = 70.2 and mode = 70.5. Find the median using empirical relationship among them.