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How is graphing a linear equality different from graphing linear equation?
They are the same.
How is graphing an inequality different from graphing a line on a coordinate plane?
Whereas the procedure for a linear equality is the same, the inequality defines all of the plane on one side (or the other) of the corresponding line.
How is graphing a linear inequality the same as graphing a liner equation?
They are alike in that you graph the lines in the same way, but they are different because you have to shade in one side of the line
How are linear inequalities and linear equations the same?
They are not. An inequality cannot, by definition, be the same as an equation.
Can a linear equation and a linear Equality be solved the same way?
Yes.
Can a linear equality and linear equation be solved the same way?
Yes.
Can linear equations and linear inequality be solved the same way?
Basically. If the inequality's sign is < or ≤, then you shade the part under the line. If the inequality's sign is > or ≥, then you shade the part over the line.
Can linear equation and linear equality be solved the same way?
Yes, they refer to the same thing.
Is the movement of feminism causing inequality?
Is the civil rights movement causing racism? They are the same concept, how can something that is fighting for equality be causing inequality? The answer is, they can't.
How is solving a system of linear equations the same as solving a system of linear inequalities?
Not quite sure of the direction of the argument required.Any inequality can be made into an equality by using an auxiliary variable. For example,x + 2y < 3 is equivalent to x + 2y - a = 3 where a is some positive variable. [This method is used in linear programming.]Conversely, any equality can be written as a combination of two inequalities. For example,x + 2y = 3 is the same asx + 2y ≤ 3 and x + 2y ≥ 3
What is the difference between multiplication property of inequality and multiplication property of equality?
The multiplication property of equality states that if you multiply both sides of an equation by the same non-zero number, the two sides remain equal. In contrast, the multiplication property of inequality states that if you multiply both sides of an inequality by a positive number, the inequality remains unchanged, but if you multiply by a negative number, the inequality sign must be flipped. Thus, while equality preserves its form, inequality requires careful handling based on the sign of the multiplier.
What are the 3 cases that might arise when graphing a linear and quadratic function on same grid?
They intercept at:no pointsone point onlytwo points.
