The integral of cos(3x)

Equation for the volume of a solid generated when the functions f(x)=2x and g(x)=x+1 in the first quadrant.

Lim of 1/x as x reaches infinity=

Rate of change set up for the volume of a sphere (V= 4/3 pi r^3)

Dy/dx= 4x^4

dy/dx of ln(2x+y)=x+1

Write an integral expression for the volume of the solid rotated around the line y=1 of region in the first quadrant enclosed by the graphs of f(x)=8x^3 and g(x)=sin(pi x) intersecting at the point (1/2,1).

d/dx A^u

Air is being pumped into a spherical balloon at a rate of 20 in^3/min. How fast is the radius of the balloon increasing when the radius is 6in. (Calculator)

Dy/dx= sin(x)cos(x)

A particle move along the x-axis with a velocity given by v(t)=3t^2-4 and the particles position is x=-2 at t=0. Find the position of the particle at t=3.

Find the volume of the solid generated between x=1 and x=3 around the function 3x^2+2 when rotated around the x-axis. (calculator permitted)

The particle is speeding up under these conditions

Set up of the rate of change of volume of a cone. (V=1/3pir^2h)

Dy/dx= x^2 2x^3

The equation of the line tangent to the graph of x^2-3xy=10 at point (1,-3)

The volume of a solid generated from the area between the functions f(x)=4x and g(x)=x^2 when rotated around the y-axis.(calculator)

Simplify 3log x + log y^.5 - log z

At noon Ship A is 50 miles west of ship B. Ship A is traveling east at 15 mph and ship B is traveling north at 20 mph. How fast is the distance between the two ships changing at 3:00 pm.

The indefinite integral (x+2)^5dx

f'(x) and f"(x) of the function f(x)=sq. root x-lnx

The volume of a solid with square cross sections with base side lying perpendicular to the x-axis between functions f(x)=x^2 and g(x)=4x.(calculator)

2+2

A man 6 feet tall walks away from a lamp post 24 feet high at 5 mph. How fast is the end of his shadow moving.

-1/(lxl sq. rt(1-x^2))