How do you differentiate #A=sqrt3/4s^2+(3pi)/8s^2#? Calculus Basic Differentiation Rules Power Rule 1 Answer Nam D. Apr 25, 2018 #(2sqrt3)/4s+(6pi)/8s# Explanation: We got: #A=sqrt3/4s^2+(3pi)/8s^2# Differentiating respect to #s#, we get: #(dA)/(ds)=sqrt3/4(s^2)'+(3pi)/8(s^2)'# #=(sqrt3)/4*2s+(3pi)/8*2s# #=(2sqrt3)/4s+(6pi)/8s# Answer link Related questions How do you find the derivative of a polynomial? How do you find the derivative of #y =1/sqrt(x)#? How do you find the derivative of #y =4/sqrt(x)#? How do you find the derivative of #y =sqrt(2x)#? How do you find the derivative of #y =sqrt(3x)#? How do you find the derivative of #y =sqrt(x)#? How do you find the derivative of #y =sqrt(x)# using the definition of derivative? How do you find the derivative of #y =sqrt(3x+1)#? How do you find the derivative of #y =sqrt(9-x)#? How do you find the derivative of #y =sqrt(x-1)#? See all questions in Power Rule Impact of this question 1403 views around the world You can reuse this answer Creative Commons License