what about the scattering parameter and angle?
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ok, so that's the separation, but what about the scattering parameter and angle?
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- A) According to the Hartman Grobman theorem, the local behavior of the linearized system (saddle, node, etc.) is the same as that for the original system as long as the equilibrium is? B) For a two-dimensional system, the only non-hyperbolic case is a?Solve the following problem using the hint given belowAn experimental device imparts a force of magnitude F-34 lb to the front edge of the rim at A to simulate the effect of a slam dunk. Compute the moment of the force F about point O and about point B. The moments are positive if counterclockwise, negative if clockwise. Finally, locate a point Ċ from the base at O to the location on the ground where the force imparts zero moment. The distance d from point o to point C is positive if C is to the right of O, and negative if to the left. Assume a - 36 in., b - 28 in., h -12 in., H-10 ft, c-5, and d-9. b F Answers: Mo- MB- d= i i H lb-ft lb-ft ft
- • Problem 3.22 The potential energy between the atoms of an hydrogen molecule can be modelled by means of the Morse potential -2(r – ra) (r V (r) = V exp 2 еxp where Vo = 7 × 10 12 erg, ) = 8 x 10-º cm and a = 5 x 10-º em.For the frame of Prob. 7.17, determine the magnitude and location of the maximum bending moment in member BC.(Reference to Problem 7.17):A 5-in.-diameter pipe is supported every 9 ft by a small frame consisting of two members as shown. Knowing that the combined weight of the pipe and its contents is 10 lb/ft and neglecting the effect of friction, determine the magnitude and location of the maximum bending moment in member AC.Help me please
- solve it on paper(a) What does the quadrupole formula (P) = = = (Qij Q³ ³) compute? Reason the answer. (b) A point mass m undergoes a harmonic motion along the z-axis with frequency w and amplitude L, x(t) = y(t) = 0, z(t) = L cos(wt). Show that the only non-vanishing component of the quadrupole moment tensor is = Im L² cos² (wt). (c) Use the quadrupole formula to compute the power radiated by the emission of gravitational waves. (Hint: recall that (cos(t)) = (sin(t)) = 0 and (cos² (t)) = (sin² (t)) = ½½ for a given frequency 2.)