The following tables gives the production yield per hectare of barley of $100$ farms of a village.
Production
Yield $40 - 50$ $50 - 60$ $60 - 70$ $70 - 80$ $80 - 90$ $90 - 100$
No of farmers $2$ $8$ $12$ $24$ $38$ $16$

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Solution

Production yield $(x - a x i s)$ Number of farmers $(y - a x i s)$
More than $40$ $100$
More than $50$ $100 - 2 = 98$
More than $60$ $98 - 12 = 86$
More than $70$ $86 - 24 = 62$
More than $80$ $62 - 38 = 24$
More than $90$ $24 - 16 = 8$
Production yield is plotted in $x -$ axis and number of farms in $y -$ axis.

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100

Production yield (Quintal/Hec)	$50 - 55$	$55 - 60$	$60 - 65$	$65 - 70$	$70 - 75$	$75 - 80$
Number of farmers	$2$	$24$	$16$	$8$	$38$	$12$

100

production of fields	$50 - 55$	$55 - 60$	$60 - 65$	$65 - 70$	$70 - 75$	$75 - 80$
Numbers of farms	$2$	$8$	$12$	$24$	$38$	$16$

Production yield (in kg\ha)	$50 - 55$	$55 - 60$	$60 - 65$	$65 - 70$	$70 - 75$	$75 - 80$
Number of farms	$2$	$8$	$12$	$24$	$38$	$16$

Production yield in kg/hectare	50-55	55-60	60-65	65-70	70-75	75-80
Number of farms	2	8	12	24	38	16

\begin{matrix} P r o d u c t i o n y i e l d (i n k g / h a) & 50 - 55 & 55 - 60 & 60 - 65 & 65 - 70 & 70 - 75 & 75 - 80 N u m b e r o f f a r m s & 2 & 8 & 12 & 24 & 38 & 16 \end{matrix}

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Production Yield	$40 - 50$	$50 - 60$	$60 - 70$	$70 - 80$	$80 - 90$	$90 - 100$
No of farmers	$2$	$8$	$12$	$24$	$38$	$16$