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Evaluate the function for the given values. k(x) = (2x +2] (a) (b) k(-2.3) k(1.3) (d)...
Evaluate the function for the given values of x. (-5x+4, for x<-1 x) = ), 2 + 3 1, for -1 5x</ 2 for x (a) f(-1): (b) f(3)
Evaluate the function for the given values. f(x) = [[ x ]] (a) f(1.1) (b) f(1.9) (c) f(-2.5) (d) f(5/2)
1.3 The consumer's utility function is given by U(X,Y) = 2X + Y and the given bundle is X = 1, Y-3. MRS = Draw your graph in the space provided. Label at least some tick marks on the axes to make reading the graph easier
For the given functions ff and gg , evaluate the given composite function. f(x)=5x2+2x, g(x)=x−9 (f∘g)(2)
2. Sketch the graph of the following functions and find the values of x for which lim f(x) does not exist. b)/(x) = 1, x = 0 f(x)- 5, x=3 c) x2 x>1 2x, x> 3 d) f(x)-v e) (x)- [2x 1- sin x Discuss the continuity of the functions given in problem #2 above. Also, determine (using the limit concept) if the discontinuities of these functions are removable or nonremovable 3. Find the value of the constant k (using...
Evaluate the piecewise function at the given values of the independent variable. x +4 if x 2 -4 g(x) = (x+4) if x <-4 (a) g(0)=□ (b) g(-7)=□ (c) g(1)=□
Evaluate the function h(x)=x+ + x2 +1 at the given values of the independent variable and simplify. a. h(2) b. h(-1) c. h( - ) d. h(3a) a. h(2)=L(Simplify your answer.)
Evaluate the function for the given value of x. 1-2x-5, {/x-7). for x<-1 for -1 <x<1 for x21 19, Find f(-1) undefined -8. -3 8.
6. (6 pts) (x)-4-2x on [0,4] a. b. Sketch the function on the given interval. Approximate the net area bounded by the graph of f and the x-axis on the interval using a left, right, and midpoint Riemann sum with n-4 c. Use the sketch in part (a) to show which intervals of [a,b] make positive and negative contributions to the net area. (4 pts Use geometry (not Riemann sums) to evaluate the following definite integrals Sketch a graph of...
Evaluate the piecewise-defined function for the given values. f(x) = 4x for x 20 - 4x for x < 0 Find f(1), f(2), f(-1), and f(-2). f(1) f(2) f(-1) = f(-2) =