Question

On a coordinate plane, 2 straight lines are shown. The first solid line is horizontal at y = negative 1. Everything above the line is shaded. The second dashed line has a negative slope and goes through (negative 2, 1) and (0, 0). Everything below the line is shaded. A system of inequalities can be used to determine the depth of a toy, in meters, in a pool depending on the time, in seconds, since it was dropped. Which constraint could be part of the scenario? The pool is 1 meter deep. The pool is 2 meters deep. The toy falls at a rate of at least a Negative one-half meter per second. The toy sinks at a rate of no more than a Negative one-half meter per second

Answer 1

The constraint that could be part of the scenario is the toy falls at a rate of at least a Negative one-half meter per second. This constraint is related to the negative slope of the second dashed line on the coordinate plane.

Step-by-step explanation:

The constraint that could be part of the scenario is The toy falls at a rate of at least a Negative one-half meter per second.

From the given information, we know that the second dashed line has a negative slope and goes through (-2,1) and (0,0). Since the slope is negative, it means that the y-coordinate decreases as the x-coordinate increases.

The constraint about the toy falling at a rate of at least a Negative one-half meter per second is related to the negative slope. It ensures that the toy is sinking at a rate greater than or equal to a Negative one-half meter per second, as indicated by the negative slope of the line.