Final answer:
The distance d that an object travels as a function of time t at a constant speed of 3.3 m/s is given by the linear function d(t) = 3.3 * t. This represents the distance traveled with respect to time and follows a straight line since the speed is constant.
Step-by-step explanation:
To find the distance d that an object travels as a function of the time t when it's moving at a constant speed, we use the basic formula d(t) = v * t, where v is the velocity (or speed) of the object, and t is the time spent moving. In this case, the object is moving at a constant speed of 3.3 meters per second (m/s). Therefore, the distance as a function of time is d(t) = 3.3 * t.
As an example, if the object has been moving for 2 seconds, the distance traveled would be calculated as d(2) = 3.3 * 2 = 6.6 meters. This linear relationship means that as time increases, the distance increases proportionally, following the motion with constant speed.