Let X be the number of defects on the paint job of a car which follows a Poisson distribution. To repair the defects costs a fee of $100 plus $30 per defect. Let Y = the cost to repair the defects of the paint job of a car. What is the moment gener function of Y? For the instructor, this was question 8. X ek(e^t-1) X e(100+30k)(e^t-1) V e100t +k(e^30t-1) X e 100k +k(e^30t-1)

The table below represents the distance of a car from its destination as a function of time: Time(hours)x Distance(miles)y 0 900 1 850 2 800 3 750   Part A: Calculate the average rate of change of the function represented by the table between x = 1 to x = 3, and tell what the average rate represents.   PLEASE TELL ME WHAT THE AVERAGE RATE REPERESENTS  Please solve accurate and exact...previous was incomplete

The graph of a function is given. y (a) Determine the net change between the Indicated points on the graph. (b) Determine the average rate of change between the incicated points on the graph.

The wind-chill index is modeled by the function W = 13.12 + 0.62157- 11.37v0.16 + 0.39657v0.16 where T is the temperature (°C) and v is the wind speed (in km/h). When T = -14°C and v= 35 km/h, by how much (in °C) would you expect the apparent temperature W to drop if the actual temperature decreases by 1°C? (Round your answers to two decimal places.) °C drop What if the wind speed increases by 1 km/h while the actual temperature stays constant at T = -14°C? °C drop