Any compound inequality, in one variable, can be graphed on the number line.
Because if there are two inequality eqations, you can find out which overlap if graphed.
Irrational numbers can be graphed at a number line, but only as an estimation.
Answer t What is the slope of the line graphed below?his question…
A linear equation corresponds to a line, and a linear inequality corresponds to a region bounded by a line. Consider the equation y = x-5. This could be graphed as a line going through (0,-5), (1,-4), (2,-3), and so on. The inequality y > x-5 would be the region above that line.
Any compound inequality, in one variable, can be graphed on the number line.
Yes. Those lines are examples of when an inequality (≥ or ≤) is graphed.
The line must be solid if the inequality is strict (less than or greater than). It must be a dashed line if otherwise (less than or equal to, greater than or equal to).
A real number
Points
Points
Because if there are two inequality eqations, you can find out which overlap if graphed.
Irrational numbers can be graphed at a number line, but only as an estimation.
It depends upon the inequality. All points on the line are those which are equal, thus:If the inequality is (strictly) "less than" () then the points on the line are not included; howeverif the inequality is "less than or equals" (≤) or "greater than or equals" (≥) then the points on the line are included.
It could be a line graph, bar graph, or a pictograph.
Two integers A and B are graphed on a number line. If A is less than B is A always less than B?
Integer, rational and irrational numner, real number