Find dy/dx if
y=10/(sin(x))
-10csc(x)cot(x)
Find y' given:
2y + 9xy - 4 =0
(-9y)/(2+9x)
find y' if
y=sqrt(8+sin(6x)
(3cos(6x))/(sqrt(8+sin(6x)))
(d)/(dx)sec^-1(1/x)=
-1/(sqrt(1-x^2))
find the equation of the tangent line to
3x2y - π cos y = 4π at (1, π)
y = -2πx + 3π
Find dy/dx if
sin(x)/(8x)
y'=(xcos(x)-sin(x))/(8x^2)
find y' if
y^2=4+sin(10x)
(5cos(10x))/y

-24
d/(dx)1/sin^-1(4x)
-4/(sqrt(1-16x^2)(sin^-1(4x))^2)
find the equation of the tangent line of
f(x) = 3sec2(x) at x = π/4
y-6=12(x-pi/4)
The equation gives the position s = f(t) of a body moving on a coordinate line (s in meters, t in seconds).Find the body's speed at time t = π/3 sec.
s=6+9 cos(t)
9sqrt(3)/2 m/s
find y' if xy - x + y = 3
(1-y)/(1+x)
find y' if
y=4sqrt(sin(sqrt(x)))
cos(sqrt(x))/sqrt(xsin(sqrt(x)))
Find the value of df-1/dx at x = f(3)
where f(x) = x3 - 9x2 -4
-1/27
find the equation of the tangent line of
g(x) = 4tan-1(x) at x = 1
y-pi = 2(x-1)
Find y" if
y=6sin(2x)+10
-24sin(2x+10)
find y" in terms of x and y if xy - x + y = 3
=(2y-2)/(x+1)^2
find y' if y = sin(sin(sin(x)))
= cos(sin(sin(x))) cos(sin(x))) cos(x)
find the value of
d/(dx)f^-1(x) at x = 3

1/2
find the equation of the tangent line of y = f-1(x)
at x = 3

y-4=1/2(x-3)
Find Y" if
y=5xsin(x)
=10cos(x)-5xsin(x)
Find dy/dx by implicit differentiation. If applicable, express the result in terms of x and y, if 2y + 9xy - 4 = 0
y'=(-9y)/(2+9y)
d/(dx)tan(sin(x))=
sec2(sin(x)) cos(x)
Given the table below find the value of
d/(dx)g^-1(x) at x = 3

-1/6
find the equation of the tangent line at x = 0 of
y=4sin(2pix)-3cos(2pix)
y=8pix-3