what type of probability does the statement denote? the probability that a student will get 60% and above is 0.23.

It is a vertical stroke put to represent a particular score. After 4 vertical strokes the fifth stroke is drawn across them to make a bunch of five. This makes the totalling easier. If the number of scores is large, then the range is divided into a number of classes. The tally score is obtained fo..

Introduction - In our day to day life, we come across many uncertainty of events. We wake up in the morning and check the weather report. The statement could be 'there is 60% chance of rain today'. This statement infers that the chance of rain is more than that having ..

In our day to day life, we come across many uncertainty of events. We wake up in the morning and check the weather report. The statement could be 'there is 60% chance of rain today'. This statement infers that the chance of rain is more than that having a dry weather. ..

The number which tells us how many times a particular data appears is called the frequency. For example, 2 marks have been scored by five students which means marks 2 occurs five times. Therefore, the frequency of score 2 is five. Similarly, the frequency of marks 5 is three because..

Summary - There are two types of frequency distribution. (a) Inclusive (b) Exclusive In the inclusive type, the upper limit of one class does not coincide with the lower limit of the next class. In the exclusive type, the upper limit of one class coincides wi..

(i) The class intervals are made continuous and then the histogram is constructed. (ii) A kink or a zig - zag curve is shown near the origin. It indicates that the scale along the horizontal axis does not start at the origin. (iii) The horizontal scale and vertical scale need not..

What type of probability does the statement denote? The probability that a student will get 60% and above is 0.23. => Subjective probability or Classical probability or Empirical ..

Specify the nature of probability that the following statement denotes: The probability that it will rain tomorrow is 83%( Weather Department Forecast). => Cannot be determined or Empirical probability or Classical probability or Subjectiv..

The probability that a student plays football is 0.60 and the probability that a student plays basketball is 0.40. If the probability that the student plays both football and basketball is 0.30, then what..

Find the probability that a student can guess 60% or less of the answers correctly in a 40 question true false examination. => 92.27% or 13.41% or 36.59% or 86.59%..