We have 15 ways to chose 2 students for the position of president and Vice President
<em><u>Solution:</u></em>
Given that,
There are 6 students. 2 of them are chosen for the position of president and Vice President.
<em><u>To find: number of ways we have to choose the students from the 6 students</u></em>
So now we have 6 students, out of which we have to choose 2 students
As we just have to select the students. We can use combinations here.
In combinations, to pick "r" items from "n" items, there will be
ways

<em><u>Then, here we have to pick 2 out of 6:</u></em>
Total students = n = 6
students to be selected = r = 2

Thus we have 15 ways to chose 2 students for the position of president and Vice President
Answer:
53.12
Step-by-step explanation:
1234567890
Answer:
7 would be the value
Step-by-step explanation:
g = 8
8/2 + 3
8/2 = 4
4 + 3
=7
<span>On Friday, a bowling alley made $842.72 from lane rentals and $412.38 from the concession stand. On Saturday, their lane rentals were down by 1/8 but the concessions increased by 1/2 What is the total amount that the bowling alley earned in lane rentals and concessions on Friday and Saturday?
A.$1,355.95
B.$1,580.10
C.$1,992.48
D.$2,611.05
lane rentals: 842.72 x (8/8-1/8) = 842.72 x 7/8 = 737.38
concessions: 412.38 x (1 + 1/2) = 412.38 x 1.5 = 618.57
Total: 737.38 + 618.57 = 1,355.95 Choice A.</span>