How do you find the derivative of #sqrt(x-3)#? Calculus Basic Differentiation Rules Chain Rule 1 Answer ali ergin Aug 7, 2016 #y^'=1/(2sqrt(x-3))# Explanation: #y=sqrt (u)" ; "y^'=u^'/(2sqrt(u))# #y=sqrt(x-2)# #u=x-3" ; "u^'=1# #y^'=1/(2sqrt(x-3))# Answer link Related questions What is the Chain Rule for derivatives? How do you find the derivative of #y= 6cos(x^2)# ? How do you find the derivative of #y=6 cos(x^3+3)# ? How do you find the derivative of #y=e^(x^2)# ? How do you find the derivative of #y=ln(sin(x))# ? How do you find the derivative of #y=ln(e^x+3)# ? How do you find the derivative of #y=tan(5x)# ? How do you find the derivative of #y= (4x-x^2)^10# ? How do you find the derivative of #y= (x^2+3x+5)^(1/4)# ? How do you find the derivative of #y= ((1+x)/(1-x))^3# ? See all questions in Chain Rule Impact of this question 1192 views around the world You can reuse this answer Creative Commons License