I need help with these hw questions! photo attached
if you give an random answer and wait for the correction you'll not learn much. it's just an advice.
@dpaInc
okay, how about the inverse functions question up at the top. What do you know about doing such problems?
Not much, I did it earlier and got the answer A
Can you show me your work? That's not correct.
I just checked my work.....now Im getting B
Ah, that's better.
I cant type it all out, its complicated srry it would take forever
No, it's not that hard. y = 2x-4, solve for x: \[y+4=2x\]\[\frac{y+4}{2}=x\]Swap variables: \[y=\frac{x+4}{2}\]
My computer doesnt let me use the equation button :(
y+4=2x (y+4)/2=x Swap variables: y = (x+4)/2 :-)
For 14. I got C
I don't do asymptotes. what's your next question?
15-17
15. I got D. 64
sorry, openstudy is being flaky for me this afternoon. we can do the asymptote one. how are you going to identify the asymptotes from the equation?
I have no clue :(
Okay, what does it mean to have a vertical asymptote?
I worked it out with my tutor he got B
Let me ask a related question: does the function have a specific value at a vertical asymptote?
Here's another question: what is the value of that function at x=1 or x=-3?
Your tutor apparently needs some tutoring himself.
I really need the answers Im sorry normally I would work out the problems with you.
What, you think I have the answer sheet or something? If I'm going to work them out, you can work them out with me. The vertical asymptotes happen wherever the denominator = 0 — they represent dividing by 0. Find the values of x where the denominator = 0 (remember: it is a product, so any of the components of the product can be 0 to make the product 0) and you've found the vertical asymptotes. They will be of the form x = <some constant value>.
Ok
Ill try that out. Ill give you my answer in a sec
The horizontal asymptotes are a bit trickier to think about, perhaps. They represent the horizontal line above or below which the function won't go. In this case, we have a division, so if the denominator gets really really big, the result of that division gets closer and closer to 0 (but never quite gets there). The horizontal asymptote will be of the form y = <some constant value>.
I got y=-3
wait no y=1
Join our real-time social learning platform and learn together with your friends!