in a beanbag toss game, janelle scores 5 points for landing on a round target and 8 points for landing on a…

in a beanbag toss game, janelle scores 5 points for landing on a round target and 8 points for landing on a square target. she needs more than 50 points to win. let x represent the number of times janelle lands on the round target and let y represent the number of times she lands on the square target. which inequality represents the situation?\n5x + 8y > 50\n5x + 8y ≥ 50\n8x + 5y > 50\n8x + 5y < 50

in a beanbag toss game, janelle scores 5 points for landing on a round target and 8 points for landing on a square target. she needs more than 50 points to win. let x represent the number of times janelle lands on the round target and let y represent the number of times she lands on the square target. which inequality represents the situation?\n5x + 8y > 50\n5x + 8y ≥ 50\n8x + 5y > 50\n8x + 5y < 50

Answer

Answer:

A. (5x + 8y>50)

Explanation:

Step1: Calculate points from round targets

Janelle scores (5) points for each round - target. If she lands on the round - target (x) times, the points from round targets are (5x).

Step2: Calculate points from square targets

She scores (8) points for each square - target. If she lands on the square - target (y) times, the points from square targets are (8y).

Step3: Determine the total points and inequality

The total points she scores is (5x + 8y). She needs more than (50) points to win. So the inequality is (5x+8y > 50).