What effect does the "h" value have on the function f(x) = log(x)?
"h" value moves the graph left or right. The "h" value moves the graph up or down. The "h" stretches the graph vertically by a factor of . The "h" value reflects the graph across the x-axis.
hi!!
i do not see an \(h\) there do you?
hi @misty1212
I don't see an H, but they told me to find out what the H does.
i think some math teachers think we can read their minds there is no standard notation for \(h\)
is it \[f(x)+h\]? are we supposed to assume the \(h\) is outside?
So....that means this is going to be a long game of "how the heck do people solve this thing", right?
that is real logic @misty1212
I would assume so.
or perhaps it is \(f(x+h)\) which is a whole different story
really there is no way to know, some math teacher made this up, it is not mathematics if it is \(f(x+h)\) then that would move the graph left or right if it is \(f(x)+h\) then it moves it up or down
if you have an example, you can try to mimic that one
Maybe it's \(f(x - h)\)
dont u sometimes think how crazy math can be
I've done similar problems to that kind you described.
And yes, math is crazy. It's my weakest subject, honestly.
lol maybe it is \[\frac{f(x)}{h}\] or even \[f^h(x)\]
Something tells me this isn't going to work at all.
it is not because it is not math it is "read my teacher's mind"
So what do you recommend? I think I'm going to guess and take my chances.
i can make a guess
😂 @misty1212
Alright, I suppose that'll work.
my guess is it means \[f(x+h)\] so left/right
Well, it's better than nothing. I'll go with it.
maybe you have an example worked out that you can look at?
Ten more frickin days before school's over and I can be free of this nightmare...
I think I have a few examples somewhere in my questions asked thing on my profile.
btw this has nothing to do with logs, it is the same for any function
Well, it's more than I had a minute ago.
I guess I'll close this one now. Thanks guys.
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