A car travels in a straight line along a road. Its distance from a stop sign is given as a function of by the equation x(t) = \\alphat+ \\betat^3, where \\alpha = 2.0 \m/\s, \\beta = 0.01 \m/\s^3. Calculate the average velocity of the car in the time interval t = 2.00 \sec to 4.00 \sec.x' from a stop sign is given as a function of 't' by the equation x(t) = \αt+ \βt^3, where \α = 2.0 \m/\s, \β = 0.01 \m/\s^3. Calculate the average velocity of the car in the time interval t = 2.00 \sec to 4.00 \sec.t' by the equation x(t) = \αt+ \βt^3, where \α = 2.0 \m/\s, \β = 0.01 \m/\s^3. Calculate the average velocity of the car in the time interval t = 2.00 \sec to 4.00 \sec.x' from a stop sign is given as a function of 't' by the equation x(t) = \αt+ \βt^3, where \α = 2.0 \m/\s, \β = 0.01 \m/\s^3. Calculate the average velocity of the car in the time interval t = 2.00 \sec to 4.00 \sec.