Find the slope of the normal line to the curve described by (x + y) ^...

Find the slope of the normal line to the curve described by (x + y) ^ (1/2) = xy ^ 2 + e ^ x at the point (0,1)

The answer sheet has three pages.it is the first pagesecond pageThird/last page

milcah answered 3 years ago

Find the equations for the tangent line and the normal line to the curve x^2 + arcsin(x + y − 1) = y^2sqrt(8x) at the point (2, −1)..

Find the equation (in terms of x and y) of the tangent line to the curve r=5sin5θ at θ=π/3.

Find the equation (in terms of x and y) of the tangent line to the curve r=2sin5θ at θ=π/3.

Find the equation (in terms of x and y) of the tangent line to the curve r=5sin5θ at θ=π/3

Find the equation of the tangent line of the curve given by: y sin(6x) = x cos(6y) at the point (pi/6 , pi/12).

For the curve r = 5sinθ, find the slope of the tangent line when θ = π / 2.

Find the slope of the tangent line to the curve r = 1 + cos(θ) at θ =π/4. Note, you do NOT need to find the equation of the tangent line.

Find the slope of the tangent line to the following curve at the point given. r= Cos(3theta) + Sin(2theta) (1,0)

Solutions