momasaku momasaku

23-12-2022
Mathematics

Answered

1. Is the relation on the right a function? Explain.

2. Can you state the domain and range of a relation that is not a function? If yes, what is the domain and range of the relation on the right?

3. Angelo states that all functions are relations but not all relations are functions. Do you agree with Angelo? Support your answer using an example.

1 Is the relation on the right a function Explain 2 Can you state the domain and range of a relation that is not a function If yes what is the domain and range class=

Answer :

Other Questions

Match each system on the left with all words that describe the system on the right. Choices on the right can be used more than once. y = -2x+3 4x + 2y = 6 y = -

What is the range of this function? 6802 10 12 OA. (-8, -3, 5, 7} B. (-3, 7, 8, 12) C. (-8, -3, 5, 6, 7, 8, 10, 12} D. (6, 8, 10, 12) or wo -7

Plot the piecewise function on the graph. 2x+6, -5 < x < -2 -2 < x≤2 2 f(x) = { 1, -3x+10,

Suppose f(x) = x + 2 and g(x) = square root of x Step 1: Find the value of f(g(16)) Step 2: Use your output from step 1 as the input for f(x). Find f(g(16)) Ste

Let f(x, y) = x^2 + y and let ~c(t) = (a) Compute d/dt f(~c(t)) using the Chain Rule. (b) Compute d/dt f(~c(t)) without using the Chain Rule, but instead first

A ship sails 40 nautical miles (nm) due west from point A and then changes course and sails 20 nautical miles in a direction that is 54° west of due north. A di

21. Calculate the future value of a $7,000 after 9 years, when there is an interest rate of 2.05% with quarterly simple interest payments. [A] $7,322.88 [D] $8,

A ship sails 40 nautical miles (nm) due west from point A and then changes course and sails 20 nautical miles in a direction that is 54° west of due north. A di

Type the correct answer in the box. Find the length of SU in the isosceles trapezoid. SW = 1.7 VW = 3 SV = 1.5 TU= 1.5 SU= W T U

PLEASE HELP- ALGEBRA 2 PICTURE WILL BE PROVIDED Q3 Graph each system of inequalities. Name the coordinates of the vertices of the feasible region. Find the maxi