srry I forgot to put the "equals zero" in.
So I solved for the derivative and I got:
yexy+2x/x*exy+2y
and the slope of the tangent line at pt (2,0) is 2.
find dy/dx: exy+x2+y2= 5 at point (2,0)
I'm confused with finding the derivative with respect to x of exy.
this is what I did so far for just this part: exy*d(xy)/dx
exy*(y+x*dy/dx)
do I need to put the parentheses on here? I thought so because that is the part where I used the product rule...
Re: finding the derivative of ln(1+x)^2
then it would be f(x)= 2ln(1+x)
and f'(x)=2/(1+x)So if I want to differentiate f(x)=ln(1+x2)2
it would be 4x/(1+x)2 right?
I need to find f'(x) when f(x)= ln(1+x)2.
I started with the chain rule:
d[ln(1+x)2]/d(1+x)2 * d(1+x)2/d(1+x) * d(1+x)/dx
so
1/(1+x) * 1/(1+x)2 * 2(1+x)
I know something about that is wrong, I'm not sure what.
what are the steps in finding the derivative of the function y=e-.5x
and why is the answer zero?
sorry I'm posting like 150 threads, I'm just really bad at math.
this still makes no sense! after I applied the chain rule I got
-1A(B+Cex)-2 + d/dx (AB+ACex)
the part I don't get is how I'm supposed to take the derivative of the variables. do I just treat them like x and say they're equal to one?
so I was reading my textbook and was showing steps on applying the quotient rule to the function: y=ex/(1+x2)
it went from (1+x2)(ex)-(ex)(2x)/(1+x2)2
to ex(1-x)2/(1+x2)2
I understand the first step, but don't get how they got to ex(1-x)2 in the numerator. can someone please explain the...
I know that the derivative of the sqrt x = .5x^-1/2
I think that x^-1 equals 1/x right?
so what does .5x^-1/2 equal? I am kind of confused!
is it 1/4x?
I need to find the f'(x) when f(x)= A/B+C (ex)
so I used the quotient rule to get:
(B+Cex)(1) - A(B+Cex)/(B+Cex)2
is this right so far? and if it is, how do I simplify it more?
f(x)=x2ex
the answer is f'(x)=(x2 + 2x)ex but I don't understand how to get there.
Also I need to find g'(x) if g(x)=sqrtx(ex)
would the answer for the second one be .5x-1/2ex?