Math, asked by chinnivenkataramania, 8 months ago

The annual Profits earned by 30 shops in a legality give rise to the following distribution More than or equal to 5-30
More than or equal to 10-28
More than or equal to 15-16
More than or equal to 20-14
More than or equal to 25-10
More than or equal to 30-7
More than or equal to 35-3​

Answers

Answered by alinasusans
0

Answer:

The graph is as follows

Step-by-step explanation:

Less Than Cumulative Frequency distribution table & Graph Of Less Than Ogive Is In The Attachment.

From the table : Plot these points  (10,2)(15,14)(20,16)(25,20)(30,23)(35,27)(40,30) by taking upper class limit over the x-axis and cumulative frequency over the y-axis.

More Than Cumulative Frequency distribution table & Graph Of more Than Ogive Is In The Attachment.

From the table : Plot these points  (5,30)(10,28)(15,16)(20,14)(25,10)(30,7) and (35,3) by taking upper class limit over the x-axis and cumulative frequency over the y-axis.

The two ogives intersect at a point. We draw a perpendicular line from this point to x-axis , the intersection point on x-axis is 17.5 .

Hence, the required median is ₹ 17.5 lakh.

★★ LESS THAN TYPE OGIVE:

It is the graph drawn between upper limits and cumulative frequencies of a distribution. Here, we mark the points with upper limit and x- coordinate and corresponding cumulative frequency as y- coordinate and join them by freehand smooth curve. This type of graph is cumulated upward.

★★ MORE THAN TYPE OGIVE:

It is the graph drawn between lower limits and cumulative frequencies of a distribution. Here we mark the points with lower limit and x- coordinate and corresponding cumulative frequency and y- coordinate and join them by freehand smooth curve. This type of graph is cumulated downward.

★★ If we have both ogives (less than type and more than type) then these two ogives intersect each other at a point . From this point , draw a perpendicular on x-axis the point at which it cuts x-axis gives the median i.e the x-coordinate of intersection point gives  the median.

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Answered by shashvatmalik3907
0

Answer:

The annual profits earned by 30 shops of a shopping complex in a locality give rise to the following distribution: Profit (In lakhs In Rs) Number of shops (frequency) More than or equal to 5 30. More than or equal to 10 28

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Step-by-step explanation:

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