I cant seem to figure this problem out :( find y' when y=2√x-1/2√x
you mean that? y = (2*sqrt(x-1))/(2*sqrt(x))
no i mean 2sqrtx - (1/2sqrtx)
Ok, y = 2*sqrt(x) - 1/(2*sqrt(x)) y' = 2/(2*sqrt(x)) - (-2/(2*sqrt(x)))/(2*sqrt(x))^2 y' = 1/sqrt(x) + (1/sqrt(x))/(4*x) y' = 1/sqrt(x) + 1/(4*x*sqrt(x))
just remember that f(x) = sqrt(x) then f'(x) = 1/(2*sqrt(x)) . And h(x) = f(x)/g(x) then h'(x) = (f'(x)*g(x)-f(x)*g'(x))/(g(x))^2
omg thank you sooo much. I've been struggling for hours on this problem. :)
No problem ;)
wait im a little confused. How did you get 2 on the numerator for 2/sqrt*x ?
OK, let's differentiate f(x) = 1/(2*sqrt(x))
f'(x) = (0 - 1*(2/(2*sqrt(x))))/(2*sqrt(x))^2
see if you understand now
Hmm it's kind of hard for me to understand because we can't actually write it out like the way it would look on paper u know? but i'll just look at the work u gave me and hopefully i'll understand eventually. Thank you so much though:)
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