Question

Help please

Answer 1

domain is all of the x values that are contained within the function

Answer 2

range is all of the y values that can be output

Answer 3

would domain be 6

Answer 4

it looks to me as if the asymptote is at y=5 and y=-4 and so the graph will continue going onto all x values infinitely since it will never get to that y value
so the domain should be all real numbers (I believe)

Answer 5

Oh okay so for number 11, it should be all real numbers?

Answer 6

that is what I would put yes :)

Answer 7

now the range, let's say I had



my range would be all of the y values contained, and as you can see it starts at y=1, and goes to y=5
hence the range would be 1<=y<=5

Answer 8

try to use the same logic on your question

Answer 9

Well wouldn't it be y=2 because 1 is a x value?

Answer 10

sorry yes

Answer 11

I mean y=2** because the set you gave me is 1,2

Answer 12

hence the range would be 2<=y<=5

Answer 13

sorry

Answer 14

so attempt your question

Answer 15

So would it be 3<=y<=8

Answer 16

correct :)

Answer 17

how would I write that, are those signs less than or equal to??

Answer 18

I don't know how I would write that on paper

Answer 19

@amorfide

Answer 20

@zarkam21
have you used intervals before?
For example, \((-\infty, +\infty)\) is the same as R, and
\(x\in [3,6)\) means \(3\le x<6\) and so on?
Intervals would be useful for expressing domains and ranges.
You can also read the following for more information:
https://www.mathsisfun.com/sets/intervals.html

Answer 21

So would it be (3,8)

Answer 22

[3,8]

Answer 23

@amorfide

Answer 24

square brackets mean it can be equal to it so
for the range, [3,8] means 3<=y<=8
and yes that means less than or equal to

Answer 25

circular brackets mean it can not be equal to it so
(3,8) means
3<y<8

[3,8) the square at the start means it can be equal to 3
but the circular bracket means it can not be equal to 8

3<=y<8

so since your question is
3<=y<=8

you would have two square brackets

Answer 26

So just simply [3,8]

Answer 27

Range : [3,8]

Answer 28

correct :)