For my Calculations to find the answer I got Option B 4 degrees per hour of sunlight The way I got there determine the slope of the orange line between points A and B, we need to use the formula for the slope of a line, which is the change in the y-coordinate (average temperature) divided by the change in the x-coordinate (hours of sunlight). Given Points: Point A: (6 \text{ hours of sunlight}, 50 \text{ degrees Fahrenheit})(6hoursofsunlight,50degreesFahrenheit) Point B: (12 \text{ hours of sunlight}, 90 \text{ degrees Fahrenheit})(12hoursofsunlight,90degreesFahrenheit) Slope Calculation: \text{Slope} = \frac{\Delta \text{y}}{\Delta \text{x}} = \frac{\text{Change in temperature}}{\text{Change in sunlight}}Slope= x y = Changeinsunlight Changeintemperature \Delta \text{y} = 90 \text{ degrees} - 50 \text{ degrees} = 40 \text{ degrees}y=90degrees50degrees=40degrees \Delta \text{x} = 12 \text{ hours} - 6 \text{ hours} = 6 \text{ hours}x=12hours6hours=6hours \text{Slope} = \frac{40 \text{ degrees}}{6 \text{ hours}} = \frac{40}{6} = \frac{20}{3} \approx 6.67 \text{ degrees per hour of sunlight}Slope= 6hours 40degrees = 6 40 = 3 20 6.67degreesperhourofsunlight None of the choices match this exact calculation, but based on the choices provided: 4 degrees per hour of sunlight is the closest, but the correct precise calculation would be approximately 6.67 degrees per hour of sunlight. Since the choices provided are li