find the y intercept, HA and the draw the shape 4) y=et - 2 5) y = 2e-* +1 6) y=-3.24 +1 7) y=-2* - 4 8) y=-e-* +3
Tell whether the function is an example of exponential growth or exponential decay. 15. f(x) = et 16. f(x) = e-* 17. f(x) = 3e* 18. f(x) = 2x 19. /(x) = 2e-2x 20. f(x) = -1/2 Match the function with its graph. 21. f(x) = (2x 22. f(x) = (2x - 2 A. 23. f(x) = (2x - 2 C. B. y y Graph the function. 24. f(x) = 2e 25. f(x) = fer-2 26. f(x) = -(2x +...
cewise Functions e function, evaluate lim f(x). 2 1-2x²+x+3 f(x) = { 2x2 – 3x + 3 (-3x - 2 if if xs1 1<x< 6 if x26 below:
Prob.II. Differentiate the following functions, and simplify. 1. f(x) 2x-3 x+4 2. f(x) = x²(x - 2)* 3. f(x) = In (x V1 - x2) 4. f(x) = x2e-* 5. Find dy/dx = y' for the equation x2 + y2 = 25 and find y" (check H.W)
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...
1. Find the slope for each of the functions below: (a) y = f(x) = 52 (b) y = f(x) = 1 3 x 3 + x 2 + 4x − 10 (c) y = f(x) = 1 3 x 3 + x 2 + 4x + 400 (d) y = f(x) = x 1 2 (e) = f(x) = 4x 1 2 + x 2 − .1x 3 − 5 (f) = f(x) = 4x + 6 (g) y...
For X and Y with the initial joint density of f(x, y) = 3/2(2 − 2x − y), 0 < x < 1 and 0 < y < 2 − 2x, find P(Y < 1|X = 1/2 ).
3. Given f(x,y)= sin?(2x+3y?).e***; (a) Find f (x,y). (b) Find f (x,y).
Written HW #1 Function Family: Exponential Parent Function: y = a*, with a > 0 and a 1 (Graph of specific example: y = 2* ) Shape: Domain of y =2*: Range of y2: Table of values for y 2: y=2x 1 -2 4 1 -1 2 1 2 1 2 4 Examples of Exponential Functions 3. y 3*+ 2 2. y e 1. y 3 -y2
Consider the following functions: int min(int x, int y) { return x < y ? x : y; } int max(int x, int y) { return x < y ? y : x; } void incr(int *xp, int v) { *xp + = v; } int square(int x) { return x*x; } Assume x equals 10 and y equals 100. The following code fragment calls these functions int low = min (x,y); int high = max (x,y); for (i low;...