In an inequality, you have to shade a side of a line to see show if the possible answers are greater than or equal to it
Yes, and no. The solution set to an inequality are those points which satisfy the inequality. A linear inequality is one in which no variable has a power greater than 1. Only if there are two variables will the solution be points in a plane; if there are more than two variables then the solution set will be points in a higher space, for example the solution set to the linear inequality x + y + z < 1 is a set of points in three dimensional space.
Infinite.
1
The simplest way is probably to plot the corresponding equality in the coordinate plane. One side of this graph will be part of the feasible region and the other will not. Points on the line itself will not be in the feasible region if the inequality is strict (< or >) and they will be if the inequality is not strict (≤ or ≥). You may be able to rewrite the inequality to express one of the variables in terms of the other. This may be far from simple if the inequality is non-linear.
A bivariate linear inequality.
If the equal sign in a linear equation in two variables is replaced with an inequality symbol, the result is a linear inequality in two variables. 3x-2y>7 x<-5
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.
x - 2 is an expression, not an inequality.
john
A linear inequality is all of one side of a plane. A quadratic inequality is either the inside of a parabola or the outside.
They are not. An inequality cannot, by definition, be the same as an equation.
With the equal sign (=).
In an inequality, you have to shade a side of a line to see show if the possible answers are greater than or equal to it
graph the inequality 5x+2y<4
The inequality sign must be flipped.
A linear inequalty may be of the form a1x1 + a2x2 + ... + anxn < bwhere the ai and b are constants and the xi are variables. The inequality symbol can be <, >, ≤ or ≥.