M L Aggarwal Solutions for Chapter: Statistics, Exercise 5: EXERCISE
M L Aggarwal Mathematics Solutions for Exercise - M L Aggarwal Solutions for Chapter: Statistics, Exercise 5: EXERCISE
Attempt the practice questions on Chapter 1: Statistics, Exercise 5: EXERCISE with hints and solutions to strengthen your understanding. Understanding ISC Mathematics Class 11 Volume 2 solutions are prepared by Experienced Embibe Experts.
Questions from M L Aggarwal Solutions for Chapter: Statistics, Exercise 5: EXERCISE with Hints & Solutions
The following table shows the distribution of the heights of a group of workers in a factory:
| Height (in ) | |||||||
| Number of workers |
Convert the distribution to more than cumulative frequency distribution and draw its ogive. Hence, obtain the median from the graph.
Attempt this question on a graph paper. The table shows the distribution of the marks obtained by students in a test:
| Marks | ||||||||
| Number of Students |
Construct more than type cumulative frequency table and draw its ogive. From the ogive, determine the median marks.
students in a school have heights as tabulated below:
| Height (in ) | ||||||
| Number of pupils |
Draw the ogive for the above data and from it determine the median (use graph paper.)
Draw an ogive for the following data:
| Class | ||||||||
| Frequency |
Estimate the median from your graph.
The table shows the frequency distribution of of apples selected at random from a big consignment.
| Frequency |
Draw both cumulative (less than) and cumulative (more than) ogives on a graph paper and determine the median of apples from the point of intersection of these two curves.
The annual profits earned by shops of a shopping complex in a locality give rise to the following distribution.
| Profit (in lakhs in) more than or equal to | |||||||
| Number of shops |
Draw both ogives for the above data.Hence, obtain median profit.
Draw less than ogive and more than ogive for following distribution giving telephone calls according to their duration in seconds.
| Duration (in ) | |||||||
| Number of calls |
Hence, find the median of the distribution and verify it by using formula. Also find from graph.
