Profits per shop $0 - 50$ $50 - 100$ $100 - 150$ $150 - 200$ $200 - 250$ $250 - 300$
No. of shops $12$ $18$ $27$ $20$ $17$ $6$
The monthly profits (in Rs.) of 100 shops are distributed as follows:

Draw the frequency polygon for it.

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Solution

$P r o f i t p e r s h o p$ $M i d - v a l u e$ $N o . o f s h o p s$
Less than $0$ $0$ $0$
$0 - 50$ $25$ $12$
$50 - 100$ $75$ $18$
$100 - 150$ $125$ $27$
$150 - 200$ $175$ $20$
$200 - 250$ $225$ $17$
$250 - 300$ $275$ $6$
More than $300$ $0$ $0$
$\Rightarrow$ Now, we are going to draw graph of frequency of polygon between mid-value and number of shops.

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100

Profits per shop:	$0 - 50$	$50 - 100$	$100 - 150$	$150 - 200$	$200 - 250$	$250 - 300$
No. of shops	$12$	$18$	$27$	$20$	$17$	$6$

Profits per shop:	0-50	50-100	100-50	150-200	200-250	250-300
No. shops:	12	18	27	20	17	6

Profits per shop:	0−50	50−100	100−150	150−200	200−250	250−300
No. of shops:	12	18	27	20	17	6

100

Daily profit per shop (in Rs)	$0 - 100$	$100 - 200$	$200 - 300$	$300 - 400$	$400 - 500$	$500 - 600$
Number of shops	$12$	$18$	$27$	$20$	$17$	$6$

The following histogram shows the monthly profits (in rupees) of 100 shops. How many shops have profit more than Rs. 200?

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Profits per shop	$0 - 50$	$50 - 100$	$100 - 150$	$150 - 200$	$200 - 250$	$250 - 300$
No. of shops	$12$	$18$	$27$	$20$	$17$	$6$