How do you graph the inequality #y=-1#, #x=3#?

Question

How do you graph the inequality #y>=-1#, #x>=3#?

Nathan Axel · Accepted Answer

See a solution process below:

First, we can graph the inequality #y >= -1# as:

A solid line at #-1# on the vertical access, The line is solid because the inequality operator contains an "or equal to" clause.
Shade above the line because the inequality operation contains a "greater than" clause
graph{ y >= -1[-10, 10, -5, 5]}

First, we can graph the inequality #x >= 3# as:
- A solid line at #3# on the horizontal access, The line is solid because the inequality operator contains an "or equal to" clause.
- Shade to the right of the line because the inequality operation contains a "greater than" clause
  graph{ x >= 3[-10, 10, -5, 5]}
  
  Now, we can show where the two graphs intercept:

Kennedy Adams · Answer

undefined To graph the inequality $ y \geq -1 $ and $ x \geq 3 $, you would:
1. Draw a solid horizontal line at $ y = -1 $ to represent $ y \geq -1 $.
2. Shade the region above the line because it includes all points where $ y $ is greater than or equal to -1.
3. Draw a solid vertical line at $ x = 3 $ to represent $ x \geq 3 $.
4. Shade the region to the right of the line because it includes all points where $ x $ is greater than or equal to 3.
5. The shaded regions where both conditions are satisfied (above the horizontal line and to the right of the vertical line) represent the solution set for the system of inequalities.

How do you graph the inequality #y&gt;=-1#, #x&gt;=3#?

How do you graph the inequality #y>=-1#, #x>=3#?