The distribution below gives the weights of $30$ students of a class. Find the median weight of the students.
Weight (in kg)$40-45$$45-50$$50-55$$55-60$$60-65$$65-70$$70-75$
Number of students$2$$3$$8$$6$$6$$3$$2$

  • A
    $50$
  • B
    $55$
  • C
    $56.67$
  • D
    $60$

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The annual profits earned by $30$ shops of a shopping complex in a locality give rise to the following distribution:
Profit (Rs in lakhs)Number of shops (frequency)
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$

Draw both ogives for the data above. Hence,obtain the median profit.

$A$ student noted the number of cars passing through a spot on a road for $100$ periods each of $3\, \text{minutes}$ and summarized it in the table given below. Find the mode of the data:
Number of cars$0-10$$10-20$$20-30$$30-40$$40-50$$50-60$$60-70$$70-80$
Frequency$7$$14$$13$$12$$20$$11$$15$$8$

The given distribution shows the number of runs scored by some top batsmen of the world in one-day international cricket matches.
Runs scoredNumber of batsmen
$3000-4000$$4$
$4000-5000$$18$
$5000-6000$$9$
$6000-7000$$7$
$7000-8000$$6$
$8000-9000$$3$
$9000-10000$$1$
$10000-11000$$1$

Find the mode of the data.

Thirty women were examined in a hospital by a doctor and the number of heartbeats per minute were recorded and summarized as follows. Find the mean heartbeats per minute for these women,choosing a suitable method.
Number of heartbeats per minute$65$-$68$$68$-$71$$71$-$74$$74$-$77$$77$-$80$$80$-$83$$83$-$86$
Number of women$2$$4$$3$$8$$7$$4$$2$

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In a retail market,fruit vendors were selling mangoes kept in packing boxes. These boxes contained varying numbers of mangoes. The following was the distribution of mangoes according to the number of boxes.
Number of mangoes$50$-$52$$53$-$55$$56$-$58$$59$-$61$$62$-$64$
Number of boxes$15$$110$$135$$115$$25$

Find the mean number of mangoes kept in a packing box. Which method of finding the mean did you choose?

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