Please help!!! Fond the centroid of the regions bounded by: y=2x-4 y=root of x x=1 Trace...
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Question 4 > Find the centroid (y) of the triangle with vertices at (0,0), (2,0), and (0,9). Question Help: D Video Submit Question Question 5 < Find the centroid of the region bounded by the graphs of the functions 1 y= 2 sin(x), y = z , and = and touching the origin. 2' स The centroid is at (y) where IN 11 CI 11 Question Help: D video Submit Question
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u-x+y, V--2x+y S S 5ydx dy R where is the parallelogram bounded by the lines y=-x+1, y=-x +4, y = 2x + 2, y = 2x + 5 o Express the area of the region bounded by the given line(s) and/or curve(s) as an iterated double integral. The coordinate axes and the line § 35 dy dx x/3 5(1 - x/3) dy dx °? I ddy of...
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El solve - 2x² dy = y(y² + 32²) dx . sol: let us go e 131 Find the general sal of ODE. xy" - (x + 1) yl ty=o given that y, is a sal. sal y=ay, +CY₂ . cé + c2(x+1). W Freud the general sal for: y y Cyry'). soli 3-missing. u-ylinde yo 51 solve: y" – Gy! +9y -- .
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Resuelva: Calcular el área de la superficie generada al girar alrededordeleje "x la curva descrita por 1. Dibuje la gráfica utilizando un graficador en línea y describa la superficie generada. Puede utilizar el siguiente enlace http://www.fooplot.com para que haga la gráfica. Debe pegarla en el programa Microsoft Word. 2. Determine el área de la superficie generada al girar la curva dada alrededor del eje indicado. x=式3,y=t+1, alrededor del eje "y" 2, 1st
Resuelva: Calcular el área de...
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Assessment Solve y' = 8zy - 2x, y(0) = 16 y(2) = ((63e^(x^2)+1)}/4
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1. Consider the function f(x) e a) Find the length of the curve given by the equation y - f(x), -1 3x<1. b) Let R be the region bounded by the graph of f(x) and the lines 1,1 and y-0. Find the area of R. c) Find the coordinates of the center of mass of R. d) Consider the solid obtained by rotation of R about the r-axis. Find its volume and surface area.
1. Consider the...
Please solve for number 8. Thank you!!
7-10. Use the region R that is bounded by the graphs of y x-4, and y = 1 to complete the exercises. + 4 Region R is revolved about the x-axis to form a solid of revolution whose cross sections are washers. 7. a. What is the outer radius of a cross section of the solid at a point x in [0, 4]? b. What is the inner radius of a cross section...
Hi, I need help solving number 13. Please show all the steps,
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Consider the solid Q bounded by z-2-y2;z-tx at each point Р (x, y, z) is given by mass of Q [15 pts] 9. x-4. The density Z/m 3 . Find the center of (x, y, z) [15 pts] 10. Evaluate the following integral: ee' dy dzdx [15 pts] 11. Use spherical coordinates to find the mass m of a solid Q that lies between the...
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518 Guided Projects Guided Project 77: Planimeters and vector fields Topics and skills: Vector calculus, Stokes' Theorem The planimeter is an ingenious device that allows one to trace a closed curve in the plane and determine the area of the region R enclosed by the curve (Figure 1). For this reason, it is an example of an "integrator," a mechanical device that computes areas of regions bounded by curves. The original planimeter was invented...
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1.) Sketch the indicated level curves of the following functions. 0, z = 2, and z = 4 level curves of f(x,y)-хуз. The z =-2, z ). log025 (x + y2 2 level curves of h(x,y) -1,2-0, z-, 1, and z ii. The z ii. The z7, z 4,z 3, z 2, and z1 level curves of g(x.y) +3
1.) Sketch the indicated level curves of the following functions. 0, z = 2, and z...