Chain rule! f(x) = sin (sqrt[x]) + sqrt[sin x]
f(x) = \[\sin \sqrt{x}\] + \[\sqrt{\sin }\]
Do you know what the chain rule is?
Hi across, Yes I do and that's what I've been using. The problem is that I'm getting the incorrect answer EVERY TIME. It probably has to do with the sqrt ( [...]^1/2 ) and it being incorrectly used in the equation. I've got about 10 problems left on my homework, but I don't want to move on until I get the right answer (it's odd answer in back of book, so no credit).
Notice that this function can be rewritten as\[f(x)=g(h(x))+h(g(x)),\]where\[g(x)=sin(x)\]and\[h(x)=\sqrt{x}.\]I hope that makes you see the application clearer.
Woah! Give me one second to process that. That looks like it may be what I've been looking for!
How in the heck did you get this formula? I read the section last night and didn't see this anywhere...
You can come up with it by simple observation... and years upon years of math. -.- If you have any question, let me know.
Will do. Thanks a bunch, across!
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