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

in a bean - bag 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 bean - bag 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: Calcular puntos por tipo de objetivo

Janelle obtiene 5 puntos por landing en un objetivo redondo (representado por $x$), entonces los puntos totales de objetivos redondos son $5x$. Obtiene 8 puntos por landing en un objetivo cuadrado (representado por $y$), entonces los puntos totales de objetivos cuadrados son $8y$.

Step2: Establecer la desigualdad

Ella necesita más de 50 puntos para ganar. Entonces la suma de los puntos de objetivos redondos y cuadrados, $5x + 8y$, debe ser mayor que 50. La desigualdad es $5x + 8y>50$.