[PDF] NCERT Exemplar Solution for Class 10 Maths Chapter 13




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[PDF] NCERT Exemplar Solution for Class 10 Maths Chapter 13

For finding the mean of grouped data di's are deviations from a of (A) Lower limits of the classes Consider the following frequency distribution:

[PDF] NCERT Exemplar Solution for Class 10 Maths Chapter 13 107175_3NCERT_Exemplar_Solution_for_Class_10_Maths_Chapter_13_Statistics_and_Probability.pdf NCERT Exemplar Solutions For Class 10 Maths Chapter 13-

Statistics and Probability

Exercise 13.1 Page No: 157

Choose the correct answer from the given four options:

1. In the formula

For finding the mean of grouped data dis are deviations from a of (A) Lower limits of the classes (B) Upper limits of the classes (C) Mid points of the classes (D) Frequencies of the class marks

Solution:

(C) Mid points of the classes

Explanation:

We know,

di = xi a

Where,

xi are data and a is the assumed mean So, di are the deviations from of mid - points of the classes.

Hence, the option (C) is correct

2. While computing mean of grouped data, we assume that the frequencies are

(A) Evenly distributed over all the classes (B) Centred at the class marks of the classes (C) Centred at the upper limits of the classes (D) Centred at the lower limits of the classes

Solution:

(B) Centered at the class marks of the classes

Explanation:

In computing the mean of grouped data, the frequencies are centered at the class marks of the classes.

Hence, the option (B) is correct

3. If xi the class intervals of grouped data, fi

frequencies and x is the mean, then is equal to (A) 0 (B) 1 (C) 1 (D) 2

Solution:

(A) 0

Explanation:

Mean (x) = Sum of all the observations/ Number of observations x = (f1x1 + f2x2 fnxn) / f1 + f2 +......+ fn

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Statistics and Probability

Ȉ- x) = (f1x1 - x) + (f2x2 - - x)

Ȉ- x) = (f1x1 + f2x2 - (x +x +....n times)

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