Calculate L3, R3, and M3 for the following function over the interval [0,3]. f(x) = Vx + 1

Graph the circle x+y = 1 with your graphing calculator. Use the feature on your calculator that allows you to evaluate a function from the graph to find the coordinates of all points on the circle that have the given x-coordinate. O(0.7071,0.7071), (– 0.7071,0.7071) O (0.7071,- 0.7071), (- 0.7071,-0.7071) O (0.7071,0.7071), (- 0.7071, -0.7071) (- 0.7071,-0.7071) O(-0.7071,0.7071), (- 0.7071, -0.7071)

If Function A is a Cubic Function, with the points (3,26) (2,24) (4, 24.8) and (2.75, 25). Determine Function A

SIdes). r radius Areas = nr h height Area = h(2xr) Circumference 2ar Part a: Assume that the height of your cylinder is 6 inches. Consider A as a function of r, so we can write that as A (r) = 2 rr² + 12 ar. What is the domain of A (r)? In other words, for which values of r is A (r) defined? Part b: Continue to assume that the height of your cylinder is 6 inches. Write the radius r as a function of A. This is the inverse function to A (r), i.e., to turn A as a function of r into r as a function of A r(A) = Hints: • To calculate an inverse function, you need to solve for r. Here, you would start with A = 2 Tr2 + 12 Tr. This equation is the same as 2 rr2 + 12 rr - A 0 which is a quadratic equation in the variable r, and you can solve that using the quadratic formula. You will want to keep A as a variable when you plug the values into the quadratic formula. 3 п+1 r+1 • If you want to type in in Mobius, in text mode you can type in (3*pi+1)/(x+1). There is more information in the…