Please help The coordinate plane below represents a town. Points A through F are farms in the town.

(the graph is the attachment)

Part A: Using the graph above, create a system of inequalities that only contains points D and F in the overlapping shaded regions. Explain how the lines will be graphed and shaded on the coordinate grid above. (5 points)

Part B: Explain how to verify that the points D and F are solutions to the system of inequalities created in Part A. (3 points)

Part C: Chickens can only be raised in the area defined by y > 2x − 2. Explain how you can identify farms in which chickens can be raised. (2 points)

***IF YOU ANSWER SOMETHING RANDOM JUST TO GET POINTS OR COPY FROM SOMEONE OR SOMEWHERE ELSE I WILL REPORT YOU

Part A.

The system of inequality is

y < 1.5x - 3

y < -2x/3 + 4

Part B.

A is (2,-3)

E is (3,1)

-3 < 1.5(2) - 4

-3 < -1

1 < -2(3)/3 + 4

1 < 2

Part C.

You can graph the inequality and see which schools inside the zone. Schools C and B are the schools he is allowed to attend.

we have that

A (2,-3)

B (-3,-4)

C (-4,2)

D (2,4)

E (3,1)

F(-2,3)

using a graph tool

see the attached figure N 1

Part A: Using the graph above, create a system of inequalities that only contains points A and E in the overlapping shaded regions.

A (2,-3)  E (3,1)

y<= 1

x>=2

is a system of a inequalities that will only contain A and E

to graph it, I draw the constant y = 1 and x=2  and the shaded part is below y=1 and to the right of x=2

see the attached figure N 2

Part B: Explain how to verify that the points A and E are solutions to the system of inequalities created in Part A

we know that

the system of a inequalities is

y<= 1

x>=2

the solution is

domain

all x real numbers belonging to the interval [2,∞)

and

range  

all y real numbers belonging to the interval (-∞,1]

therefore

if points A and E are solutions both points must belong to the domain and range interval

point A (2,-3)

2 is included in the interval [2,∞)

-3 is included in the interval (-∞,1]

point E (3,1)

3 is included in the interval [2,∞)

1 is included in the interval (-∞,1]

therefore

both points are solution

Part C: Chickens can only be raised in the area defined by y > 2x-2. Explain how you can identify farms in which chickens can be raised

step 1

graph the inequality y > 2x-2

see the attached figure N 3

the farms in which chickens can be raised are the points B, C, D and F

are those that are included in the shaded part

Step-by-step explanation:

idk

step-by-step explanation: