0 let f(x)= 3x²+x+2 a) Approximate the area under f(x) from x=o to x=3 by computing
Approximate the area under the graph of f(x) and above the x-axis using n rectangles f(x) = 2x + 3 from x = 0 to x = 2; n = 4; use right endpoints 17 O 15 13 11
Question 8 f(x) = 3x2 + 2 Find f'(x). 0 sqrt(6x) O (3x^2 + 2)^3/2 O 1/sqrt(3x^2 + 2) O 3x/sqrt(3x^2 + 2)
f(x) = 3/x+4, from x = 1 to x = 9 Approximate the area under the graph of f(x) and above the X-axis with rectangles, using the following methods with n=4. (a) Use left endpoints. (b) Use right endpoints. (c) Average the answers in parts (a) and (b) (d) Use midpoints. The area, approximated using the left endpoints, is _______ (Round to two decimal places as needed.)
Let f(x)=7x-8/3 and g(x)=3x+8/7. Find (f o g)(x) and (g o f)(x).
Consider the graph 12 10 6, 9) y-f(x 8 (2, 7) (4, 5) (0, 3) (8, 0) 10 (a) Using the indicated subintervals, approximate the shaded area by using lower sums s (rectangles that lie below the graph of f) (b) Using the indicated subintervals, approximate the shaded area by using upper sums S (rectangles that extend above the graph of f) +-14 points SullivanCalc1 5.1.019 Approximate the area A under the graph of function f from a to b...
Parts e, f, and g only please 2. Let f(x) = -3x + 2 for 0 < x < 1. (a) If we partition the interval (0, 1) into five subintervals of equal length Ar, 0 = xo <12 <2<83 < 14 < 25 < x6 = 1, what is Ar and what are the ri? (b) Sketch a diagram for each of L5 and R5, the left and right enpoint Riemann sums for f(c) using the partition above. (c)...
over the interval (10 pts) 2) Approximate the area under the curve given by f(x) = 5x2 - x (-3,5) using a Riemann sum with 6 equal subintervals.
Please show step by step. Approximate the area under the curve f(x) = -x2 + 6x + 7 from x = -1 to x = 3 by finding the Reimann Sum with n = 4 rectangles and using left hand endpoints.
Let f(x) = 3x − 3x^2 . Show that 2/3 is an attracting fixed point. Graphical analysis is not sufficient.
(a) Let f(x) = 3x – 2. Show that f'(x) = 3 using the definition of the derivative as a limit (Definition 21.1.2). 1 (b) Let g(x) = ? . Show that y that -1 g'(x) = (x - 2)2 using the definition of the derivative as a limit (Definition 21.1.2).