Mathematics

Grade10

Easy

Question

Find the option that is NOT a solution to the systems of inequalities.

(0, 0)
(-4, 0)
(2, 2)
(3, 1)

hint Hint:

To be a solution to a system of equations, a point must fall within the common shaded region of all the equations. We check that for all the options and find out the required point.

The correct answer is: (-4, 0)

Step 1 of 1:
Observe that the points (0,0), (3,1), and (2,2) fall within the common shaded region of the equations.
But the option (-4, 0) is not a solution because it does not fall in the shaded region.
Final Answer:
The right choice is-- d. (-4, 0)

Have a query? Ask a Tutor!!

Can’t find what you’re looking for?

Find the option that is NOT a solution to the systems of inequalities.

(0, 0)
(-4, 0)
(2, 2)
(3, 1)

To be a solution to a system of equations, a point must fall within the common shaded region of all the equations. We check that for all the options and find out the required point.

The correct answer is: (-4, 0)

Step 1 of 1:
Observe that the points (0,0), (3,1), and (2,2) fall within the common shaded region of the equations.
But the option (-4, 0) is not a solution because it does not fall in the shaded region.
Final Answer:
The right choice is-- d. (-4, 0)

Related Questions to study

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Consider the function y < 2x + 3. Find the true statement.

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Find the system of inequalities that matches the graph.

Find the system of inequalities that matches the graph.

Find the option that is not a solution to this system of inequalities.

Find the option that is not a solution to this system of inequalities.

Have a query? Ask a Tutor!!

Can’t find what you’re looking for?

Find the option that is NOT a solution to the systems of inequalities.

(0, 0)(-4, 0)(2, 2)(3, 1)

To be a solution to a system of equations, a point must fall within the common shaded region of all the equations. We check that for all the options and find out the required point.

The correct answer is: (-4, 0)

Step 1 of 1:Observe that the points (0,0), (3,1), and (2,2) fall within the common shaded region of the equations.But the option (-4, 0) is not a solution because it does not fall in the shaded region.Final Answer:The right choice is-- d. (-4, 0)

Related Questions to study

Find the option that is a solution to the systems of inequalities.

Find the option that is a solution to the systems of inequalities.

Find the option that is NOT a solution to the systems of inequalities.

Find the option that is NOT a solution to the systems of inequalities.

Identify the option that is NOT a solution to the systems of inequalities.

Identify the option that is NOT a solution to the systems of inequalities.

You can tell if an inequality will have a solid line by,

You can tell if an inequality will have a solid line by,

Find the option that is NOT a solution to the systems of inequalities.

Find the option that is NOT a solution to the systems of inequalities.

Consider the function y < 2x + 3. Find the true statement.

Consider the function y < 2x + 3. Find the true statement.

Find the system of inequalities that matches the graph.

Find the system of inequalities that matches the graph.

Find the option that is not a solution to this system of inequalities.

Find the option that is not a solution to this system of inequalities.

(0, 0)
(-4, 0)
(2, 2)
(3, 1)

Step 1 of 1:
Observe that the points (0,0), (3,1), and (2,2) fall within the common shaded region of the equations.
But the option (-4, 0) is not a solution because it does not fall in the shaded region.
Final Answer:
The right choice is-- d. (-4, 0)