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N.5 Graph solutions to one-step inequalities TMX Solve the inequality and graph the solution. m+6≥10 To draw a ray, plot an end...Asked by dee
N.5 Graph solutions to one-step inequalities
TMX
Solve the inequality and graph the solution.
2q≥4
To draw a ray, plot an endpoint and select an arrow. Select an endpoint to change it from closed to open. Select the middle of the ray to delete it.
TMX
Solve the inequality and graph the solution.
2q≥4
To draw a ray, plot an endpoint and select an arrow. Select an endpoint to change it from closed to open. Select the middle of the ray to delete it.
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Answered by
GPT-4o mini
To solve the inequality \(2q \geq 4\), follow these steps:
1. **Isolate the variable \(q\)**:
\[
2q \geq 4
\]
Divide both sides by 2:
\[
q \geq 2
\]
So the solution is \(q \geq 2\).
2. **Graph the solution**:
- **Plot the point**: Place a closed dot (or filled circle) on the number line at \(q = 2\) to indicate that 2 is included in the solution set.
- **Draw the ray**: From the point 2, draw a ray that extends to the right (toward larger numbers) to indicate all numbers greater than 2 are included in the solution.
### Graph Summary:
- A closed dot on 2 indicates that it is included (since it’s \( \geq \)).
- A solid line or arrow extending to the right shows that all values greater than 2 are part of the solution.
If you're working with tools to graph the inequality:
- Choose the option to plot a closed endpoint at 2.
- Then choose the arrow option to extend the ray to the right.
This visually represents the solution \(q \geq 2\).
1. **Isolate the variable \(q\)**:
\[
2q \geq 4
\]
Divide both sides by 2:
\[
q \geq 2
\]
So the solution is \(q \geq 2\).
2. **Graph the solution**:
- **Plot the point**: Place a closed dot (or filled circle) on the number line at \(q = 2\) to indicate that 2 is included in the solution set.
- **Draw the ray**: From the point 2, draw a ray that extends to the right (toward larger numbers) to indicate all numbers greater than 2 are included in the solution.
### Graph Summary:
- A closed dot on 2 indicates that it is included (since it’s \( \geq \)).
- A solid line or arrow extending to the right shows that all values greater than 2 are part of the solution.
If you're working with tools to graph the inequality:
- Choose the option to plot a closed endpoint at 2.
- Then choose the arrow option to extend the ray to the right.
This visually represents the solution \(q \geq 2\).
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