rreflA)=[,!] and ® Goven A represents for mation T: R'> R; Tlu)-Au. State all rectors in Show work and explain. A Imear trans- 3 Rhangelt).
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A: We need to Derive the fernet frame, curvature and torsion o the binormal indicatrix of hypocycloid.
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- △XYZ is given with X(2, 0), Y(0, −2), and Z(−1, 1). Which of the following can be used to prove that △XYZ is isosceles?An _____ is a set of points (x, y) in a plane such that the sum of the distances between (x, y) and two fixed points called _____ is a constant.Let S be the portion of the cylinder y = 1 − x2 with x≥0; y≥0, bounded by the planes z = 2, and z = 10 . If I=(image 1) then it can be stated that:
- Suppose that a thin metal plate of area A and constant density doccupies a region R in the xy-plane, and let My be the plate’s momentabout the y-axis. Show that the plate’s moment about the linex = b is My - bδA if the plate lies to the right of the line, andA _____ is the set of points (x, y) in a plane such that the difference in distances between (x, y) and two fixed points (called _____) is a positive constant.Consider a lamina that is in the first quadrant, inside the circle whose equation is x2 + y2 = 4, and outside the circle whose equation is (x − 1)2 + y2 = 1. Using polar coordinates, find the mass of the lamina if the density at each point is δ(x, y) = y
- A vector y in Rn can also be viewed as an n × 1matrix Y = (y). Show that ||Y||2 = ||y||2How would I go about solving ∭xzdV, where E is bounded by the planes z = 0, z=y, and the cylinder x2 + y2 = 1 in the half-space y ≥ 0 ? Thanks for you help. :)A triangle is bounded by the lines y = x, y = -x, and y = 1 When setting up an intergral to find mass or inertia or whatever, why can I not set it up as integral(1, -1) integral(1, x) dydx and instead need to set it up as integral(1, 0) integral(y, -y) dxdy
- Do both parts Don't upload only ist part I vll devote u definitelyThe diagram shows a small block B, of mass 0.2kg, and a particle P, of mass 0.5kg, which are attached to the ends of a light inextensible string. The string is taut and passes over a small smooth pulley fixed at the intersection of a horizontal surface and an inclined plane.The block can move on the horizontal surface, which is rough. The particle can move on the inclined plane, which is smooth and which makes an angle of θ with the horizontal where tanθ = 3/4The system is released from rest. In the first 0.4 seconds of the motion P moves 0.3m downthe plane and B does not reach the pulley.(a) Find the tension in the string during the first 0.4 seconds of the motion.(b) Calculate the coefficient of friction between B and the horizontal surface.helpAsked 44 minutes ago Use greens theorem to evaluate line integral (x2y)dx+y2dy),where c is the closed path formed be y=x and y=x3 from(0,0) to (1,1) MathAdvanced Math