Identify which of the following equations define a function or not(i)y* = x3 - 6x + 2(ii)y5 = 2x* + 3x 5O a.Both (i)and (ii) are not functionsO b.(i) is a function (ii) is not a functionBoth (i) and (ii) are functionsO d.(i) is not a function (ii) is a function

The correct answer is d. (i) is not a function (ii) is a function.

Answered: Identify which of the following eq (i)…

Computer Networking: A Top-Down Approach (7th Edition)

7th Edition

ISBN:9780133594140

Author:James Kurose, Keith Ross

Publisher:James Kurose, Keith Ross

Chapter1: Computer Networks And The Internet

Section: Chapter Questions

Problem R1RQ: What is the difference between a host and an end system? List several different types of end...

See similar textbooks

Similar questions

Define a function make_derivative that returns a function: the derivative of a function f. Assuming that f is a single- variable mathematical function, its derivative will also be a single-variable function. When called with a number a, derivative will estimate the slope of f at point (a, f(a)). the Recall that the formula for finding the derivative of f at point a is: f'(a) = lim h→0 where h approaches 0. We will approximate the derivative by choosing a very small value for h. The closer h is to 0, the better the estimate of the derivative will be. def make_derivative (f): """Returns a function that approximates the derivative of f. >>> def square (x): f(a+h)-f(a) h Recall that f'(a) = (f(a + h) - f(a)) / h as h approaches 0. We will approximate the derivative by choosing a very small value for h. # equivalent to: square = lambda x: x*X return x*x >>> derivative = make_derivative (square) >>> result = derivative (3) >>> round (result, 3) # approximately 2*3 6.0 |||||| h=0.00001 "***…
create a C function, named t, that outputs Pascal’s triangle. The function tt: gives the pascal t The find function: int find(int n, int r); That find r from n The factorial function: int factorial(int n); Use the equation: nCr= n!/(r!(n-r)!'
Select all answers that are an incorrect description of "minterm": a product term with only a single function literal, in true or complemented form. a product term with every function literal appearing exactly once, in true or complemented form. *** a product term with every function literal appearing exactly once, and only in true form. a product term with at least one function literal appearing once, in true or complemented form.
make a code , if you can uses mathlab keep basic code no if or return
Page of 3 You should print enough test cases below cach of your function delinitions to be reasonably sure it works for all types of inputs as described in the problem. Your test cases should be different from any of the examples provided in the problem. 1. Write a function is divisible that takes two numbers and n as inputs, and that returns True (the Boolean valuel) if is divisible by n, and it returns False otherwise. For example, is divisible(48, 6) should return True, while is divisible(48, 7) should return False. 2. Note: You should finish Number 1 before trying this problem. Recall that a positive integer greater than 1 is called prime if it is only divisible by 1 and itself. Write a function is prime that takes a positive integer n greater than 1 as input, and that determines whether n is prime by testing whether it is divisible by 2,3, 4....n-2, 1. The function should return True if n is a prime mumber, and False otherwise. or n Your is prime function must use your function is…
Question 1. Find the domain and range of these functions. Note that in each case, to find the domain, determine the set of elements assigned values by the function. a. the function that computes the parity of the last bit of a string b. the function that divides a real value by a if it is an irrational number, or multiplies it by Tt if it is a rational number c. the function that takes two integer numbers and computes the resulting simplified fraction (assume the first one is the numerator and the last one the numerator) d. the function that takes a rational number greater than zero and computes an ordered pair with the numerator and the denominator as its elements
Assume you have n numbers between 1 and 366 as input and want to determine if there are any duplicates. How would you approach this issue?What is the rate of increase of the function T(n), which describes the time it takes you to decide whether or not there are duplicates? (Hint: Choose a suitable n0.) Assume you have n numbers between 1 and 366 as input and want to determine if there are any duplicates. How would you approach this issue?What is the rate of increase of the function T(n), which describes the time it takes you to decide whether or not there are duplicates? (Hint: Choose a suitable n0.)Assume you have n numbers between 1 and 366 as input and want to determine if there are any duplicates. How would you approach this issue?What is the rate of increase of the function T(n), which describes the time it takes you to decide whether or not there are duplicates? (Hint: Choose a suitable n0.)
Refer to the first pic for the 2nd problem
5. The growth of functions questions. A) True or False? • 3* is O (22n) TRUTH FALSE • If f(n) = 1 * 3 + 2 * 4 + 3 * 5+ ...n * (n + 2) then f(n) is 0(n²) TRUTH FALSE B) Find Big-Theta the following functions. In your answer provide a simplest possible function. In(3" * n") is e(.. .) n In(n² + 10") + n Inn is O(.. .) • n lnn + In 2" + In(n!) is 0(. .) ......
Question 3: If every year a tree produces 2 new braches from every existing branch which are at least 2 or more years old, write a function that computes the number of braches of a tree of age k. Assume that at age 0, a tree has 1 branch. For example, at age 1 the tree still contains 1 branch, because the existing branch was not old enough to produce new branches. However, the next year, on age 2, the tree now contains 3 branches: 1 existing branch and 2 new branches. Next, year, the old branch produces two more branches, but the fresh branches only grow themselves. Hence, the total number of branches become 5 on age 3. The following illustration shows this: | -+- | --+-- | -+- \ | / | -+- --+-- -+--+--+- | | | | / | \ --- --- --- --- --- 0(1) 1(1) 2(3) 3(5) 4(11) """ def treeBranch(k):
what is the domain and range of the : following function the function that assigns to each pair of positive integers the maximum of these two integers -Domain Z+xZ+; range ZO +Domain Z+xZ+; range ZO +Domain Z- xZ+; range ZO +Domain Z+xZ-; range ZO
Don't send copied answer, i'll direct dislikes

SEE MORE QUESTIONS

Recommended textbooks for you

Computer Networking: A Top-Down Approach (7th Edi…

Computer Engineering

ISBN:

9780133594140

Author:

James Kurose, Keith Ross

Publisher:

PEARSON

Computer Organization and Design MIPS Edition, Fi…

Computer Engineering

ISBN:

9780124077263

Author:

David A. Patterson, John L. Hennessy

Publisher:

Elsevier Science

Network+ Guide to Networks (MindTap Course List)

Computer Engineering

ISBN:

9781337569330

Author:

Jill West, Tamara Dean, Jean Andrews

Publisher:

Cengage Learning

Computer Networking: A Top-Down Approach (7th Edi…

Computer Engineering

ISBN:

9780133594140

Author:

James Kurose, Keith Ross

Publisher:

PEARSON

Computer Organization and Design MIPS Edition, Fi…

Computer Engineering

ISBN:

9780124077263

Author:

David A. Patterson, John L. Hennessy

Publisher:

Elsevier Science

Network+ Guide to Networks (MindTap Course List)

Computer Engineering

ISBN:

9781337569330

Author:

Jill West, Tamara Dean, Jean Andrews

Publisher:

Cengage Learning

Concepts of Database Management

Computer Engineering

ISBN:

9781337093422

Author:

Joy L. Starks, Philip J. Pratt, Mary Z. Last

Publisher:

Cengage Learning

Prelude to Programming

Computer Engineering

ISBN:

9780133750423

Author:

VENIT, Stewart

Publisher:

Pearson Education

Sc Business Data Communications and Networking, T…

Computer Engineering

ISBN:

9781119368830

Author:

FITZGERALD

Publisher:

WILEY

SEE MORE TEXTBOOKS

Identify which of the following eq (i) y* = x3 - 6x + 2 | (ii) y5 = 2x* +3x - 5 %3D O a. Both (i)and (ii) are not functions O b. (i) is a function (ii) is not a function c. Both (i) and (ii) are functions O d. (i) is not a function (ii) is a function