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aide1234564
12.07.2019 •
Mathematics
Given the system y > -2 x + y < 4 1. name an ordered pair that is a solution to this system and explain how you know that this is a solution point. 2. name an ordered pair that is not a solution to the system and explain how you know that it is not a solution. tip: you may want to look at the graph of the system. desmos is a tool that you can use to you visualize the graph.
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Ответ:
we have
y > -2 x + y < 4
using a graph tool
see the attached figure
The shaded area is the solution of the system
Part 1) Name an ordered pair that is a solution to this system and explain how you know that this is a solution point
Let
A ( -40,20)
The point A is solution of the system because the point lie on the shaded area
Check
If the point A is solution of the system must satisfy both system inequalities
point A
x=-40
y=20
substitute
y > -2-------> 20 > -2-------> is ok
x + y < 4----> -40+20 < 4-----> -20 < 4-----> is ok
therefore
the answer Part 1) is
The point A is a solution of the system
Part 2) Name an ordered pair that is not a solution to the system and explain how you know that it is not a solution
Let
B(20,20)
The point B is not solution of the system because the point not lie on the shaded area
Check
If the point B is not solution of the system must not satisfy both system inequalities
point B
x=20
y=20
substitute
y > -2 -------> 20 > -2-------> is ok
x + y < 4---->20+20 < 4-----> 40 < 4------> is not ok
therefore
the answer part 2) is
The point B is not a solution to the system
Ответ:
(4p * 4p * 4p * 4p) * (4p * 4p * 4p * 4p)
Step-by-step explanation:
exponent is the number being multiplied by itself a number of times
2^4 is 2*2*2*2
3^1 is 3