If the infinite curve y = e−3x, x ≥ 0, is rotated about the x-axis, find...

If the infinite curve y = e−3x, x ≥ 0, is rotated about the x-axis, find the area of the resulting surface. (answer needs to be in fraction form if possible)

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milcah answered 2 years ago

The given curve is rotated about the y-axis. Find the area of the resulting surface y=1/3x^3/2...

The given curve is rotated about the y-axis. Find the area of the resulting surface y=1/3x^3/2 , 0 < x < 12

The curve y = √(25-x^2), −2 ≤ x ≤ 3, is rotated about the x-axis. Find...

The curve y = √(25-x^2), −2 ≤ x ≤ 3, is rotated about the x-axis. Find the area of the resulting surface.

The region bounded by y=(1/2)x, y=0, x=2 is rotated around the x-axis. A) find the approximation...

The region bounded by y=(1/2)x, y=0, x=2 is rotated around the x-axis. A) find the approximation of the volume given by the right riemann sum with n=1 using the disk method. Sketch the cylinder that gives approximation of the volume. B) Fine dthe approximation of the volume by the midpoint riemann sum with n=2 using disk method. sketch the two cylinders.

Set-up surface area of y = cos 2x rotated about x-axis [0, π/4] and sketch the...

Set-up surface area of y = cos 2x rotated about x-axis [0, π/4] and sketch the surface

Solve the IVP using Laplace transforms x' + y'=e^t -x''+3x' +y =0 x(0)=0, x'(0)=1, y(0)=0

Find the exact area of the surface obtained by rotating the curve about the x-axis. y...

Find the exact area of the surface obtained by rotating the curve about the x-axis. y = 1 + ex , 0 ≤ x ≤ 6

solve the initial values: if Y(3)-4Y"+20Y'=51e^3x Y"(0)=41, Y'(0)= 11. Y(0)= 7 > solution is Y(x)= e^3x+2...

solve the initial values: if Y(3)-4Y"+20Y'=51e^3x Y"(0)=41, Y'(0)= 11. Y(0)= 7 > solution is Y(x)= e^3x+2 e^2x sin(4x)+6 so, what is the solution for: Y(3)-8Y"+17Y'=12e^3x Y"(0)=26, Y'(0)= 7. Y(0)= 6 Y(x)=???

y=3x, y=3x^2 1.find volume around x=5 with washer method 2.find volume around y-axis with shell method

Find the area between the curve and the x axis from [-1,5] . f(x)=5x2-3x+4 .Use the...

Find the area between the curve and the x axis from [-1,5] . f(x)=5x2-3x+4 .Use the Fundamental Theorem of Calculus. Find the Area using Right Hand Riemann Sums with n=10 Explain the difference between the two methods. Which of the two methods is more accurate? How can you make the less accurate way more accurate without changing the process?

given y1 find y2 (Differential Equations) (3x-1)y''-(3x+2)y'-(6x-8)y=0 and y1=e^(2x)

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