5h all one question **Transcription for Educational Website****Problem Statement:**Formulate the situation as a system of inequalities. (Let $ x $ represent the number of goats the farmer can raise and $ y $ represent the number of llamas.)A rancher raises goats and llamas on his 400-acre ranch. Each goat needs 2 acres of land and requires $60 of veterinary care per year, while each llama needs 5 acres of land and requires $48 of veterinary care per year. If the rancher can afford no more than $7,920 for veterinary care this year, how many of each animal can he raise?**Inequalities:**1. **Land Requirements:** \[ 2x + 5y \leq 400 \]2. **Veterinary Care:** \[ 60x + 48y \leq 7920 \]3. **Non-Negative Constraints:** \[ x \geq 0, \quad y \geq 0 \]**Graph Explanation:**- The graph is a Cartesian plane where each axis likely represents the number of goats and llamas. - There is a grid that allows for plotting the inequalities to determine the feasible region. - Feasible region: The area on the graph where all inequalities overlap, representing all possible combinations of goats and llamas that meet the land and veterinary care constraints.**Graph Tools:**- On the left, there are various tools to draw, move, and adjust the graph. - The "No Solution" button likely indicates if a feasible region cannot be established under the given constraints.- A legend or guide is necessary to interpret the values effectively when plotting and analyzing this kind of problem. The image is a screenshot of a graphing tool from WebAssign. It features a grid with axes labeled from 0 to 200 on both the x-axis and y-axis. The grid includes evenly spaced horizontal and vertical lines for easy plotting.Below the graph, there is an instruction:"Find the vertices. (Order your answers from smallest to largest x, then from smallest to largest y.)"Four input fields are provided to fill in the coordinates of these vertices:1. $ (x, y) = ( \_\_\_ , \_\_\_ ) $2. $ (x, y) = ( \_\_\_ , \_\_\_ ) $3. $ (x, y) = ( \_\_\_ , \_\_\_ ) $4. $ (x, y) = ( \_\_\_ , \_\_\_ ) $Additional Materials section appears beneath the input fields, likely offering more resources or context.

Answered: Image /qna-images/answer/447c5c7a-1988-4113-8142-5e0203ec8869.jpg

Formulate the situation as a system of inequalities. (Let x represent the number of goats the farmer can raise and y represent the number of llamas.) A rancher raises goats and llamas on his 400-acre ranch. Each goat needs 2 acres of land and requires $60 of veterinary care per year, while each llama needs 5 acres of land and requires $48 of veterinary care per year. If the rancher can afford no more than $7,920 for veterinary care this year, how many of each animal can he raise? (land requirements) (veterinary care) x 2 0, y 2 0