The answer your looking for is 2.6.
Use the Pythagorean theorem for this. (a^2+b^2=c^2)
a=9, b=12, c=x
9^2+12^2=c^2
81 + 144 = c^2
225 = c^2
c =15
the answer is c
{1,2,3,....}<br>
{1,2,3,.....,163}<br>
{14.7,14.6,14.5,...,0}<br>
{14.7,14.6,14.5,...}
JulijaS [17]
P(f), where f is the number of floors.
the domain of f goes from 1 to 163, then:
{1,2,3,.....,163}
is te right domain
Answer:

Step-by-step explanation:
We have been given a table to voters and their ages. We are asked to find the probability that a voter is younger than 45.
Voting age Voters
17-29 9
30-44 8
45-64 32
65+ 15
We can see from our given table that age of 17 (9+8) voters is between 17 to 44 years.
To find the probability that a voter is younger than 45, we will divide 17 by total number of voters.




Therefore, the probability that a voter is younger than 45 is 0.27.
The answer is C. Isosceles Triangle .... 2 of the sides are equal