Answer:
5.4
Step-by-step explanation:
To find the distance between each pair of points, we use the distance formula, which is:
d = 
So we have

When we plug in the values into the formula we get:
d = 
d = 
Answer:
18 hdhb
Step-by-step explanation:
Two points of the slope y=(2x+2) - 3 are (-1,0), (0,1)
-mnp(3m - 5n + 7p) =
-3m^2np + 5mn^2p - 7mnp^2 <==
Answer:
0.3009 is the probability that the applicant has graduate degree given he is a male.
Step-by-step explanation:
We are given he following in the question:
M: Applicant is male.
G: Applicant have a graduate degree
Total number of applicants = 450
Number of male applicants = 206

Number of applicants that are male and have a graduate degree = 62



We have to find the probability that the applicant has graduate degree given he is a male.

Thus, 0.3009 is the probability that the applicant has graduate degree given he is a male.