Simplify -3sin(x)-4sin(x)
Factor out sin(x), usung the distributive property of multiplication over addition.
Sorry -3sin(x)-4sin(2x)
sin(2x) = 2sin(x)cos(x), then what I said before.
Thanks will you help me solve ln(8x)-x=0
It can't be done conveniently. Are you prepared to utilize numeric algorithms?
Thank you but no
But then can you help me find the points of inflection of 3sin(x)+sin(2x) please
Is ther a rule about one questin per thread? You'll need a 1st derivative. Let's see what you get.
Sin(x)(-11cos(x)?
Hello
How did you get that? (d/dx)(3sin(x)+sin(2x)) = 3cos(x) + cos(2x)*2
Oh i took the derivative of the one you just wrote. I think
So the second derivative ..
(d/dx)(3cos(x) + cos(2x)*2) = -3sin(x) - 2sin(2x)*2 And we have where this conversation started.
Good work
So did i get the first deriativ right?
I mean second sorry agaim
Seems like it, but I don't actually know the question, so it's pretty hard to say.
Do you remember how to find points of inflection?
Are you old
Im sorry for the trouble
If you want you dont hav to help
Just say goodbye
:)
Oh, are we finding points of inflection? You really shoudl state the entire problem in the beginning. A piece at a time is a little annoying. So, there you have it. -3sin(x) - 2sin(2x)*2 = -3sin(x) - 4sin(2x) = -3sin(x) - 8sin(x)cos(x) = -sin(x)(3 + cos(x)) Don'y spend too much time ont he second factor! Okay, now I'm out.
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