Answer:

Step-by-step explanation:
Given:
number lights on when the show starts = 10
the rate at which the light comes on = 30 seconds per light
t = time in minutes
L = number of lights on
To find:
the function that bests models the number of lights after t minutes
To determine the function, we will apply linear function formula:

The initial number of lights = 10
b = 10
since t is in minutes, we need to convert the rate from seconds to minutes
30 seconds = 1 light
60 seconds = 2(30 seconds)
60 seconds = 2(1) = 2 lights
rate = m = 2 lights/min
substitute the values:
