1 The general form of the function is given as: Y = a + bX + cX2 The specific form of the function is given as: Y = 10 + 5X +3X2 Then a = ? b=? c=? If X = 2, then Y = ? Question 2 Given P = 2 + 4Q and P = 14 - 2Q Calculate value of Q Calculate value of P Draw the curve for each of the above equations on the graph provided below. After you have completed your graphs compare what you have drawn with the graph in problem 8 at the end of chapter 2 of your textbook. If value of P is set at 6 then calculate the value of Q from each of the above equations and then show on the graph the difference between the two calculated values. Graph for Question 2 Question 3 The above rectangle is 4 feet high and 10 feet wide. Calculate area of the rectangle There is a triangle inside of the rectangle that has a 10 feet side. Calculate its area. Question 4 The specific form of a function is given as: Y = 10 + 5X What is the derivative of Y with respect to X, dY/dX = ? (Use the table below) Question 5 The specific form of a function is given as: Y = 10 + 5X +3X2 What is the derivative of Y with respect to X, dY/dX = ? (Use the table below) The Derivative Table Students are not expected to remember derivative formula and should utilize the following tale to solve problems 6 and 7 Function Derivative Y = a + bX dY/dX = b Y = a + bX + cX2 dY/dX = b + 2cX