Math, asked by mufiahmotors, 1 month ago

Answer this both question no spam.
1. In a mathematics test given to 15 students, the following marks ( out of 100) are recorded. 41 , 39 , 48 , 52 , 46 , 62 , 54 , 40 , 96 , 52 , 98 , 40 , 42 , 52 , 60

find the mean , median, and mode of this data.

2. The following observations have been arranged in ascending order. it the median of the data is 63 ,

find the value of x. 29 , 32 , 48 , 50 , x, x + 2 ,72, 78 , 84 , 95 no copied, correct✅ answer needed


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Answers

Answered by vk9999498
3

Step-by-step explanation:

Total observations =10 (even)

Median =

2

10

=5th &

2

10

+1=6

th

observations

Median =

2

5

th

+6

th

observations

63=

2

x+x+2

⇒x+1=63

⇒x=62

I hope this may help you

Attachments:
Answered by brainlyanswerer83
15

Hey Mate ,

→ Given Question : - In a mathematics test given to 15 students, the following marks ( out of 100) are recorded. 41 , 39 , 48 , 52 , 46 , 62 , 54 , 40 , 96 , 52 , 98 , 40 , 42 , 52 , 60

→ find the mean , median, and mode of this data.

--------------------------------------------------------------------------------------------------

→ Given Question second :-The following observations have been arranged in ascending order. it the median of the data is 63 ,

find the value of x. 29 , 32 , 48 , 50 , x, x + 2 ,72, 78 , 84 , 95

----------------------------------------------------------------------------------------------------------

→  Step-by-step explanation:

→  solution : - The marks of 15 students in mathematics test are

                  =     41, 39, 48, 52, 46, 62, 54, 40, 96, 52, 98, 40, 42, 52, 60  

Mean of Data = Sum of all observation / total number of observation

→                         = 41 + 39 + 48 +  52 + 46 + 62 +  54 +  40 +  96 +  52 + 98            

→                         = 40 + 42 + 52 +  60 /  15

→                        =   822 /  15 = 54 . 8

→  Arranging the scores obtained by 15 students in an ascending order,

39, 40, 40, 41, 42, 46, 48, 52, 52, 52, 54, 60, 62, 96, 98

→ As the number of observations is 15 which is odd, therefore, the median of data will be (15+1)

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