The following data indicate records of hospital stays (in days) of $30$ patients admitted to hospital: $1,10,2,6,3,4,15,1,5,9,2,4,3,1,10,7,3,5,4,2,4,8,5,3$, $1,9,6,2,3,7$ Find the median of stay. Further convert this information in a continuous frequency distribution (inclusive type) by taking classes of equal length starting from $1-3 .$ Find the median from the frequency distribution and compare it with your earlier answer.
→The data related to variations in the price of a share for $30$ days in a share market are as under. Prepare an exclusive continuous of one of classification having class limits the classes as $18.5-20.5$.
$10.50,14.70,17.20,15.20,19.20,15.80,19.30$, $18.40,18.70,14.90,18.50,16.90,12.50,13.60,12.50$, $18.50,14.00,16.20,13.30,3.30,17.6020 .2014 .50$, $20.80,14.50,20.50,10.50,18.60,18.60,14.90$
On the basis of this frequency distribution, answer the following questions:
$(1)$ What is mid value of the 4 th class?
$(2)$ Find the number of days during which the price of share is at the most $Rs. 16.50$.
$(3)$ Find the number of days during which the price of share is at least $Rs. 19.50$.
→The following data gives the age (in complete years) of $50$ females who committed suicide. Prepare a suitable continuous frequency distribution by taking $9$ classes.
$16,24,20,22,34,40,15,23,31,21,22,24,36,31,21,17,20$, $25,22,23,26,16,18,21,19,52,30,20,27,46,16,21,31,40$, $36,25,24,19,23,21,20,42,43,38,22,24,19,17,21,19 .$
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