Question

Use complete sentences to analyze the graph of the function f(x) = log 1/4 x.

Part 1: Describe the domain, range, and general shape of this graph. (4 points)

Part 2: Using complete sentences, explain how plotting specific points helps graph the function and note any critical points such as its intercepts. (4 points)

Answer 1

domain is 0 to infinity
range is al real numbers

Answer 2

DO you know the rest, like using complete sentences to analyze the graph?

Answer 3

x intercept is 4

That specific point helps cuzz you know it will intercept there

Also 1/4x due to that x cant be 0

Answer 4

Alright but how do you analyze it??

Answer 5

Ok but now how do you use complete sentences to analyze it?

Answer 6

is the graph\[y=logx/4\] or \[y=\log_{1/4}x \]

Answer 7

owleyes are you there

Answer 8

Hey sorry its the first one, the 1/4 one

Answer 9

Ok Thank you so much!!! I appriciate all your help:) You guys are the best!!!!!!!!

Answer 10

you might say in a sentence
part 1)
that the graph has a domain that is more than 0 and a range is every real number,and the shape of the graph is decreasing
part2)plotting specific points like (1/3;0) and asymptote x=o

Answer 11

THANKSSSSS :)

Answer 12

@Hero can you help me with another one of my questions? :)

Answer 13

Hahaha Ok smarty pants :)

Answer 14

If you say so=)

Answer 15

Hahaha this is agrivating you isnt it lol

Answer 16

Hahahah well then you should answer or "correct" more of my questions! lol :)

Answer 17

I understand that:) Thank YOU!

Answer 18

sorry about yesterday i am not in USA so the time zone is different it was around 3am so i had to sleep
to start with everything the graph i was dealing with was the
\[f(x)=\log_{1/4}x \]
so these graph is the inverse of \[f ^{-1}(x)=(1/4)^{x}\]
these is a decreasing function whose domain is
\[x \in R\] and \[y>0\]
so when we are dealing with inverse x and y interchange to give
\[y \in R\] and \[x>0\].
However we can try out numbers for x like
\[x=0,x=1/3,x=1,x=3\] then
y is repectively
\[y=undefined,x=1,y=0,y=-1\]
proving that our graph has a range \[(\infty,-\infty)\]

Answer 19

Thanks your awesome

Answer 20

i still dont see which one is your question can you type it again pls

Answer 21

?????

Answer 22

between
\[f(x)=\log_{1/4}x \] and
\[g(x)=\log_{}(x/4) \]

Answer 23

First one

Answer 24

thanks

Answer 25

No thank you lol