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6) A College Algebra instructor assigned a different function to each of the following students and...
please answer to the question in the figure. Find each of the following functions. rx) = V5-x, g(x) = VX2-4 (a) fg State the domain of the function. (Enter your answer using interval notation.) (b) f-9 State the domain of the function. (Enter your answer using interval notation.) (c) fg State the domain of the function. (Enter your answer using interval notation.) (d) fig State the domain of the function. (Enter your answer using interval notation.) x+2 (a) fog (fo...
1. Recursion is ususally where a function calls itself; (another example of recursion is where function A calls function B, and B calls C and C calls A, creating a loop in the calls). Some problems are most naturally solved recursively, such as writing the factorial function, or finding all the perumutations of a sequence, or checking if a string is a palindrome. Since those examples were done in class, here we will give you a toy example, which normally...
Please answer the following questions with solution, thanks 4. Consider the function f(x) = 2x + 1, a) Find the ordered pair (4. f(4) on the function. b) Find the ordered pair on the inverse relation that corresponds to the ordered pair from part a). c) Find the domain and range of f. d) Find the domain and the range of the inverse relation off. e) Is the inverse relation a function? Explain. 5. Repeat question 4 for the function...
1. (10 points) Write an efficient iterative (i.e., loop-based) function Fibonnaci(n) that returns the nth Fibonnaci number. By definition Fibonnaci(0) is 1, Fibonnaci(1) is 1, Fibonnaci(2) is 2, Fibonnaci(3) is 3, Fibonnaci(4) is 5, and so on. Your function may only use a constant amount of memory (i.e. no auxiliary array). Argue that the running time of the function is Θ(n), i.e. the function is linear in n. 2. (10 points) Order the following functions by growth rate: N, \N,...
Question For this problem, consider the function y=f(x)= |x| + x 3 on the domain of all real numbers. (a) The value of limx→ ∞f(x) is . (If you need to use -∞ or ∞, enter -infinity or infinity.) (b) The value of limx→ −∞f(x) is . (If you need to use -∞ or ∞, enter -infinity or infinity.) (c) There are two x-intercepts; list these in increasing order: s= , t= . (d) The intercepts in part (c) divide...
3. Write a function that displays the following table... 4. 6 7 8 9 10 11 12 13 14 15 4. Write a function that displays output according to this table. Pass in a floating point value, assumed to be a star rating. Use decisions. Consider using a switch if you have no experience with switches! ating 0 0-2.5 2.5-4 4-5 Mes Terrible Not Great Alright 3 Netflix Assignment 3- ICS 225-02 Web x n.minnstate.edu/d2/le/content/4210617/viewContent/36118253/Niew + Assignment #3 JavaScript Problems....
Problem 1 MATLAB A Taylor series is a series expansion of a function f()about a given point a. For one-dimensional real-valued functions, the general formula for a Taylor series is given as ia) (a) (z- a) (z- a)2 + £(a (r- a) + + -a + f(x)(a) (1) A special case of the Taylor series (known as the Maclaurin series) exists when a- 0. The Maclaurin series expansions for four commonly used functions in science and engineering are: sin(x) (-1)"...
math final 172 Problems 16-17 are worth 8 credits each 1 Let fx)9 and let ga)-1. Specity the domain of f(x)/slz). 2. Draw the graph of y 3cos 2x from z0to x-2 3. Draw the graph of y 4-+2. 4Write an equation of the line perpendicular to the line y-2r-3 through (4,1) and sketch its graph. 5. Draw the graph of y- -2r-2 and label its maximum 6. Draw the graph of y-V-I 7. In triangle ABC, side a-8 in.,...
answer all please 6. Find the amplitude of each function below- if no amplitude exists, write NA. a) y sinx b) y = - 3 cos (x) c) y = 2 tan (x) 7. Which of these functions is considered to be an odd function. a) y = cos(x) b) y =tan(x) c) y = sec (x) 8. Give me one value x with 0<x< 2 so that the following function is undefined at that angle. a) y = tan...
1. College Station has two residents: Ben and Gerry. The 4th of July fireworks are funded from their individual contributions. They each have the same preferences over private goods (X) and total fireworks (F), represented by the utility function U = 10 x log(x) + 5x log(F), where F = Fg + Fois the total amount of fireworks, and Fo, Fa are Ben's and Gerry's contribution to fireworks. Ben and Gerry each have an income of $100, and the price...