Given the shown frequency distribution table.
We will find the following:
N = the total frequency = 2 + 2 + 3 + 5 + 2 = 14
b.

C.

D. Sum of Squares has the following formula:
![SS=\sum_^X^2-\frac{(\operatorname{\sum}_^X)^2}{N}]()
Substitute from a, b, and c

So, the answer will be:
a. N = 14
b. ∑X = 39
c. ∑X² = 131
d. SS = 22.36