Question

The two consecutive class marks of a distribution are 52 and57 find the class limit

Answer 1

we know
class limit = upper limit - lower limit
therefore ,class limit=57-52
=5Ans.

Answer 2

Answer:

The class limit is 5.

Step-by-step explanation:

Given : The two consecutive class marks of a distribution are 52 and 57

To find : The class limit?

Solution :

The class limit is defined as the subtraction of upper limit and lower limit.

We know,

Upper limit = 57

Lower limit = 52

$\text{Class limit} = \text{upper limit}- \text{lower limit}$

$\text{Class limit} = 57- 52$

$\text{Class limit} = 5$

Therefore, The class limit is 5.