Answer:
gallons
Explanation:
Total amount of soda bought by Yoxel =
=
gallons
Amount of Pepsi =
gallons
Therfore,
Amount of sprite =
gallons
F(2)+g(4)
evaluate them seperately
f(2)=2+2=4
g(4)=10(4)-4
g(4)=40-4
g(4)=36
f(2)+g(4)=4+36=40
Step-by-step explanation:
(2x - 3) (x+5)
hope this helps
Answer:
The total number of marbles in the bag is 50.
Step-by-step explanation:
Here, we have n trials, without replacement. So the hypergeometric distribution is used.
The mean of the hypergeometric distribution is:

In which n is the number of items in the sample, k is the number of items in the population that are classified a success and N is the size of the population.
15 marbles are drawn:
This means that 
A bag contains some number of marbles. It is known that 20 of them are red.
This means that
, since a success is drawing a red marble.
Assuming E(X)=6 red, what is the total number of marbles in the bag?
We have to find N when 
So





The total number of marbles in the bag is 50.
Brackish water is shown as being 0.05 - 3%
2% falls in this range, so it would be Brackish water.