Question

I need help!
Reasoning: Can a function have an infinite number of values in its domain and only a finite number of values in its range? If so, describe a real-world situation that could be modeled by such a function.

Writing: What is the difference between a relation and a function? Is every relation a function? Is every function a relation? Explain.

Answer 1

f(x) = 1

Answer 2

what is the domain?

Answer 3

what is that

Answer 4

Do you know what a function, what domain, and what range is?

Answer 5

yeah

Answer 6

does the function f(x) = 2x make sense to you?

Answer 7

no nothing makes sense, do you now the answer

Answer 8

\(f(x) = 1 \) is the constant function, where the no matter what we put in for \(x\) we get 1 out for \(y\)

Answer 9

we are not here to give you answers, but I will help you find it.:)

Answer 10

alright

Answer 11

@yeamraz

Answer 12

so the domain is all the inputs, and what did I say all the inputs are for f(x) = 1?
the range is the outputs, and what did I say the outputs are for f(x) = 1?
if you answer that and read the question you will know the answer:)

Answer 13

i dont get it :/

Answer 14

this problem is due by 12 and i dont get it

Answer 15

hey whats up? bro im kinda tired im about to knock out but tbh all u have to remember about domain and range is that think boundaries of the maximum value or minimum value or what value it cannot be domain: x and range: y and yea that's all there is to it. goodluck man and goodnight cail and everyone here:)

Answer 16

:(

Answer 17

thanks anyway:/

Answer 18

consider the most trivial case, the function \(f:\mathbb{R}\to\{0\}\) defined by \(x\mapsto 0\). It has an infinite domain (\(\mathbb{R}\), the real numbers) but a very finite range (the singleton \(\{0\}\))