Discover the answers you need at Westonci.ca, where experts provide clear and concise information on various topics. Get detailed and accurate answers to your questions from a community of experts on our comprehensive Q&A platform. Explore comprehensive solutions to your questions from knowledgeable professionals across various fields on our platform.
Sagot :
Answer:
Step-by-step explanation:
It seems like your message got cut off. It looks like you are providing information about a system of inequalities involving \( x \) and \( y \):
1. \( 2x - y \leq 2 \)
2. \( x + 2y \leq 6 \)
These inequalities represent the shaded region in a coordinate plane where the solutions to both inequalities lie.
To find specific points that satisfy these inequalities:
For \( x + 2y \leq 6 \):
- When \( x = 0 \):
\[ 0 + 2y \leq 6 \]
\[ 2y \leq 6 \]
\[ y \leq 3 \]
So, the point \( (0, 3) \) is on the line \( x + 2y = 6 \) and is within the shaded region.
For \( 2x - y \leq 2 \):
- When \( x = 0 \):
\[ 2(0) - y \leq 2 \]
\[ -y \leq 2 \]
\[ y \geq -2 \]
So, the point \( (0, -2) \) is on the line \( 2x - y = 2 \) and is within the shaded region.
Therefore, the points \( (0, 3) \) and \( (0, -2) \) satisfy both inequalities and lie within the shaded region where \( 2x - y \leq 2 \) and \( x + 2y \leq 6 \).
Thanks for stopping by. We are committed to providing the best answers for all your questions. See you again soon. Thank you for choosing our platform. We're dedicated to providing the best answers for all your questions. Visit us again. Westonci.ca is your go-to source for reliable answers. Return soon for more expert insights.
