10th-Grade-Math---USA
System-of-Linear-Equations-and-Inequalities
Easy
Question
The inequation that satisfies the given graph:
![](data:image/png;base64,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)
- y > 0.3x + 2
- y > 2x + 3
- y > 0.3x + 3
- y > 2x + 0.3
The correct answer is: y > 0.3x + 2
Related Questions to study
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The point that is not a solution of the system of inequalities is
y ≥ - 2x + 1 ; y > x + 2
10th-Grade-Math---USASystem-of-Linear-Equations-and-Inequalities
10th-Grade-Math---USA
Number of solutions for the system of inequations y ≥ – x + 2 ; y < – x – 2
Number of solutions for the system of inequations y ≥ – x + 2 ; y < – x – 2
10th-Grade-Math---USASystem-of-Linear-Equations-and-Inequalities
10th-Grade-Math---USA
The point that is a solution of the system of linear inequations is
y > x – 2 ; y < – x + 1
The point that is a solution of the system of linear inequations is
y > x – 2 ; y < – x + 1
10th-Grade-Math---USASystem-of-Linear-Equations-and-Inequalities
10th-Grade-Math---USA
Solve the system of equations 3x – 4y = 8 and 5x + 4y = -24
Solve the system of equations 3x – 4y = 8 and 5x + 4y = -24
10th-Grade-Math---USASystem-of-Linear-Equations-and-Inequalities
10th-Grade-Math---USA
Identify the solution of system of equation, from the graph.
![](data:image/png;base64,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)
Identify the solution of system of equation, from the graph.
![](data:image/png;base64,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)
10th-Grade-Math---USASystem-of-Linear-Equations-and-Inequalities
10th-Grade-Math---USA
Solve the system of equations 2x – 3y = 7 and y = 3x - 7
Solve the system of equations 2x – 3y = 7 and y = 3x - 7
10th-Grade-Math---USASystem-of-Linear-Equations-and-Inequalities
10th-Grade-Math---USA
From the graph, identify the solution of the system of equations
![](data:image/png;base64,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)
From the graph, identify the solution of the system of equations
![](data:image/png;base64,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)
10th-Grade-Math---USASystem-of-Linear-Equations-and-Inequalities
10th-Grade-Math---USA
Number of solutions to the system of equations
is
Number of solutions to the system of equations
is
10th-Grade-Math---USASystem-of-Linear-Equations-and-Inequalities
10th-Grade-Math---USA
The solution of system of equations y = 2x + 2 and y = -x -4 is
The solution of system of equations y = 2x + 2 and y = -x -4 is
10th-Grade-Math---USASystem-of-Linear-Equations-and-Inequalities
10th-Grade-Math---USA
The solution of system of equations 2x + 3y = -6 and 2x + y = 2 is
The solution of system of equations 2x + 3y = -6 and 2x + y = 2 is
10th-Grade-Math---USASystem-of-Linear-Equations-and-Inequalities
10th-Grade-Math---USA
=
=
10th-Grade-Math---USAPolynomial-and-Rational-Expressions
10th-Grade-Math---USA
The quotient of rational functions
is
The quotient of rational functions
is
10th-Grade-Math---USAPolynomial-and-Rational-Expressions