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Which of the following ordered pairs are solutions to the system in the feasible region shown on the graph?
HINT: Which points lie inside the feasible (shaded) region?

Select all that apply.

A(200, 100)

B(300, 100)

C(400, 100)

Using the sketchpad below, list the coordinates of the four vertices that create the feasible region shown on the graph.

HINT: The vertices are the corners of the feasible region.

NOTE: You need only list 3 vertex coordinates for full credit.

Be sure to submit your answer in the form of four ordered pairs, (x, y). You will earn one point for each correct coordinate.

Which of the following ordered pairs are solutions to the system in the feasible region shown on the graph HINT Which points lie inside the feasible shaded regi class=

Respuesta :

Answer:

Below

Step-by-step explanation:

The points (300, 100) and (400,100) are in the shaded region.

The point (200, 100) is outside it.

The vertices are the points (200, 200), (300,200), (300, 0)

and (500, 0)

Answer:

See bolded below

Step-by-step explanation:

Part I ) To figure the points that lie in the shaded region, consider not the options but all whole points that are multiples of 100 that do so;

[tex]Point 1 ( whole Point ) That Lies in Shaded Region - ( 400, 0 )\\Point 2 - ( 400, 100 )\\Point 3 - ( 400, 200 )\\Point 4 - ( 200, 200 )\\Point 5 - ( 600, 0 )\\Point 6 - ( 300, 0 )\\Point 7 - ( 300, 100 )\\Point 8 - ( 300, 200 )\\Point 9 - ( 500, 0 )\\Point 10 - ( 500, 100 )\\Point 11 - ( 600, 0 )[/tex]

Consider the points at hand;

[tex]A ( 200, 100 ) - \neq Belong to Points Above,\\B ( 300, 100 ) - Belongs to Points Above,\\C ( 400, 100 ) Belongs to Points Above,[/tex]

Thus, Solution ; Point B, C

Part 2 ) Now the Coordinates that meet at the Region's Vertex also belong to that of the points that lie in the shaded region,

[tex]Solution; ( 200, 200 ), ( 300, 200 ), ( 300, 0 ), and, ( 500, 0 )[/tex]

Solution ; Provided directly above