what is d/dx {(x^2 + 2) + (x-1)^.5}/(x^2+3x-1)
are u trying to simplify it
yes
\[\huge \color{green}{\textsf{Welcome To Openstudy...}}\]
@maithili \(\Huge\bf \color{yellow}{Welcome~to~OpenStudy!!}\hspace{-310pt}\color{cyan}{Welcome~to~OpenStudy!!}\hspace{-307.1pt}\color{midnightblue}{Welcome~to~\color{purple}{Open}}\color{blue}{Study!!!!}\) Ughgh..Steeler. Just Kidding:)
quotient rule ?
ok then hold on
roise, to derive, not simplify.
ok
I did try it but not sure of my answer
What are you getting?
what did u get
it is something long and retarded.
i was asking @maithili
Hahahha!!! @SolomonZelman
it is basically just lots of work. quotient and power rule.
draw it, that's easier.
{2x^3+6x^2 - 2x +.5{x^2 + 3x-1/[x-1]^.5} -2x^3 - 4x - 2x{x-1}^.5 - 3x^2 -6 -3{x-1}^.5 } / x^4 + 6x^3 -7x^2- x +1
lol..yes..long and retarded
ugh, an exercise in futility ....
you can reduce that answer--but it looks right
yea what @agreene said
it does?...phew...I could reduce it a bit i guess
I am getting, without expanding or reducing, [ 2x+ {1 / 2√[x+1] } ] (x²+3x+1) - (2x+3)(x²+√[x-1] + 2 ) -------------------------------------------------- x²+3x-1
(2x+3)(x²+√[x-1] + 2 ) [ 2x+ {1 / 2√[x+1] } ] - ------------------------------- x²+3x-1
squared on the denominator
Oh.this is better..let me try your way
Yes, square on the denominaotr. my bad [ 2x+ {1 / 2√[x+1] } ] (x²+3x+1) - (2x+3)(x²+√[x-1] + 2 ) -------------------------------------------------- ( x²+3x-1 ) ²
[ 2x+ {1 / 2√[x+1] } ] (2x+3)(x²+√[x-1] + 2 ) -------------------- - ------------------------------ ( x²+3x-1 ) ( x²+3x-1 ) ² or leave it without re-writing it as 2 fractions.
thanks alot :)..really helped
They should have given you a problem, where you can demonstrate your knowledge, but without any pain.
yw, if I helped....
my teacher only gave us these kind of problems :'(
but yeh: remember \[\frac{d}{dx}\frac{f(x)}{g(x)}=\frac{g(x)f'(x)-f(x)g'(x)}{g(x)^2}\]
yes...thanks for the tip
I guess you guys started from a more clear ones, or you should have started from more clear ones. First comes the more clean, and then the dirty stuff. And yes, agreene to the rescue :)
my answer matched yours..phew
we did a few easy ones and then we were bombarded with this :P
Join our real-time social learning platform and learn together with your friends!