The back-to-back stem-and-leaf plot below show exam scores from two different math classes. which class has a greater mean score? which class has a greater median score?
class a class b
1 5 4 2
1 6 8 5 4
5 7 7 9 6 1 6
6 6 7 8 9 7 2 5 6 6
1 2 8 0 0 4 8 9
1 9 3 5 6 7
a. greater mean = class a greater median = class a
b. greater mean = class b greater median = class b
c. greater mean = class b greater median = class a
d. greater mean = class a greater median = class b

B. greater mean = class B greater median = class B

Step-by-step explanation:

Stem and Leaf Plots : It is a special table where each data value is split into a stem (the first digit or digits) and a leaf (usually the last digit).

So, in the given plot for class A

The first stem 4 has leafs = 1,5

The numbers will be 41,45

The second stem 5 has leafs = 1,6,8

The numbers will be 51,56,58

The third stem 6 has leafs = 5,7,7,9

The numbers will be 65,67,67,69

The fourth stem 7 has leafs = 6,6,7,8,9

The numbers will be 76,76,77,78,79

The fifth stem 8 has leafs = 1,2

The numbers will be 81,82

The sixth stem 9 has leafs = 1

The number will be 91

So, The data of class A = 41,45,51,56,58,65,67,67,69,76,76,77,78,79,81,82,91

Thus MEAN of class A = Sum of all scores scored by students /  Total No of students whose marks are given

⇒

Thus mean of class A = 68.17

Median =The "median" is the "middle" value in the list of numbers.

Since 9th term is the middle value .

So, MEDIAN of class A = 69

The given plot for CLASS B :

The first stem 4 has leafs = 2

The numbers will be 42

The second stem 5 has leafs = 4

The numbers will be 54

The third stem 6 has leafs = 1,6

The numbers will be 61,66

The fourth stem 7 has leafs = 2,5,6,6

The numbers will be 72,75,76,76

The fifth stem 8 has leafs = 0,0,4,8,9

The numbers will be 80,80,84,88,89

The sixth stem 9 has leafs = 3,5,6,7

The number will be 93,95,96,97

So, The data of class B = 42,54,61,66,72,75,76,76,80,80,84,88,89,93,95,96,97

Mean of class B =

⇒

⇒

Thus mean of class B is 77.88

Median of class B = 9th term = 80

Hence , mean of class A = 68.17 and median of class A = 69

Mean of class B = 77.88 and median of class B  = 80

Thus Option B is correct .

Greater mean = class B

Greater median = class B

the answer is a

step-by-step explanation:

39.00 x 24 = total installment price

carrying installment price - cash price

needed to save the .00/

a 360 degree rotation

step-by-step explanation: