Answer:
2 for first answer
-1/2 for second
Step-by-step explanation:
First line starts on positive 3 then goes down 2 left 1 -2/-1=2
(a)
slope of f(x):
We can select any two points to find slope
(0,-3) and (1,0)
now, we can use slope formula

now, we can plug values


slope of g(x):

we can compare it with slope intercept form of line

we get

so, we can see that slope of f(x) is 3 while slope of g(x) is 4
so, slope of g(x) is greater than slope of f(x)
(b)
y-intercept of f(x):
we know that y-intercept is value of y when x=0
we are given point (0,-3)
so, y-intercept is -3
y-intercept of g(x):
we know that y-intercept is value of y when x=0
so, we can plug x=0 and find y


so, y-intercept is -5
Since, -3 is greater than -5
Hence , y-intercept of f(x) has greater value.........Answer
Answer:
In the image attached , point G would be the best location for the amphitheatre.
Step-by-step explanation: The developer in order to find the best location for the amphitheatre, needs to find the centroid of the triangle shaped city.
Centroid can be find out easily by finding out the intersection points of all the medians. So we find it by joining TOWN A to midpoint of TOWN B and C , TOWN B to midpoint of TOWN A and C , TOWN C to midpoint of TOWN A and B. And we can observe where these three lines meet is our required point G and also the best location for amphitheatre.
Let U = {t,u,v,w.x,y,z). A = {w.y}, B = {v,w}, C = {t.x.v}, and D = {v.z.x.t,w}. Tell whether the statement below is true or fal
Licemer1 [7]
Given
Let U = {t,u,v,w.x,y,z). A = {w.y}, B = {v,w}, C = {t.x.v}, and D = {v.z.x.t,w}. Tell whether the statement below is true or false. U is the universal set.
Solution
A universal set (usually denoted by U) is a set which has elements of all the related sets, without any repetition of elements.Say if A and B are two sets, such as A = {1,2,3} and B = {1,a,b,c}, then the universal set associated with these two sets is given by U = {1,2,3,a,b,c}.
Since, set A, Set B, Set C and Set D are subset of Set U
Therfore, it is true Set