Question types

Measures Of Central Tendency question types

81 questions across 5 question groups — pick any mix to generate a Maths paper with step-by-step answer keys.

81
Questions
5
Question groups
5
Question types
Sample Questions

Measures Of Central Tendency questions

One sample from each question group in this chapter. Select any group above to see the full set with answer keys.

Q 3M.C.Q1 Mark
The mean of n observations is $\overline{\text{X}}.$ If each observation is multiplied by k, the mean of new observations is:

  1. $\text{k}\overline{\text{X}}$

  2. $\frac{\overline{\text{X}}}{\text{k}}$

  3. $\overline{\text{X}}+\text{k}$

  4. $\overline{\text{X}}-\text{k}$

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Q 4M.C.Q1 Mark
The mean of n observations is $\overline{\text{X}}.$ If k is added to each observation, then the new mean is:
  1. $\overline{\text{X}}$
  2. $\overline{\text{X}}+\text{k}$
  3. $\overline{\text{X}}-\text{k}$
  4. $\text{k}\overline{\text{X}}$
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Q 5M.C.Q1 Mark
The mean of a, b, c, d and e is 28. If the mean of a, c, and e is 24, What is the mean of b and d?
  1. 31
  2. 32
  3. 33
  4. 34
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The traffic police recorded the speed (in km/hr) of 10 motorists as 47, 53, 49, 60, 39, 42, 55, 57, 52, 48. Later on, an error in recording instrument was found. Find the correct average speed of the motorists if the instrument is recorded 5 km/hr less in each case.
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The percentage marks obtained by students of a class in mathematics are as follows: 64, 36 , 47, 23, 0, 19, 81, 93, 72, 35, 3, 1. Find their mean.
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The mean of marks scored by 100 students was found to be 40. Later on, it was discovered that a score of 53 was misread as 83. Find the correct mean.
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Q 113 Marks Question3 Marks
The mean weight per student in a group of 7 students is 55kg. The individual weights of 6 of them (in kg) are 52, 54, 55, 53, 56 and 54. Find the weight of the seventh student.
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Q 123 Marks Question3 Marks
The following observation s have been arranged in ascending order. If the median of the data is 63, find the value of x: 29, 32, 48, 50, x, x + 2, 72, 78, 84, 95.
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The weights (in kg) of 15 students are: 31, 35, 27, 29, 32, 43, 37, 41, 34, 28, 36, 44, 45, 42, 30. Find the median. If the weight 44kg is replaced by 46kg and 27kg by 25kg, find the new median.
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The sum of the deviations of a set of n values x1, x2, x3,..., xn measured from 15 and -3 are -90 and 54 respectively. Find the value of n and mean.
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Explain, by taking a suitable example, how the arithmetic mean alters by:
  1. Adding a constant k to each term.
  2. Subtracting a constant k from each term.
  3. Multiplying each term by a constant k.
  4. Dividing each term by non-zero constant k.
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