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Given the signals x(t)=(t+1)[u(t+1)-u(t)]+(-t+1)[u(t)-u(t-1)] and h(t)=u(t+3)-u(t-3), find the convolution y(t)=x(t)•h(t):
Given the signals x(t)=(t+1)[u(t+1)-u(t)]+(-t+1)[u(t)-u(t-1)] and h(t)=u(t+3)-u(t-3), find the convolution y(t)=x(t)•h(t):
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Two spacecraft are following paths in space given by r1=〈sin(t),t,t^2〉r1=〈sin⁡(t),t,t^2〉 and r2=〈cos(t),1−t,t^3〉.r2=〈cos⁡(t),1−t,t^3〉. If the temperature for...
Two spacecraft are following paths in space given by r1=〈sin(t),t,t^2〉r1=〈sin⁡(t),t,t^2〉 and r2=〈cos(t),1−t,t^3〉.r2=〈cos⁡(t),1−t,t^3〉. If the temperature for the points is given by T(x,y,z)=x^2y(5−z),T(x,y,z)=x^2y(5−z), use the Chain Rule to determine the rate of change of the difference D in the temperatures the two spacecraft experience at time t=2. (Use decimal notation. Give your answer to two decimal places.)
Find all functions x(t),y(t) satisfying x'(t) = y(t) - x(t) y'(t) = 3x(t) - 3y(t) Find...
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Find the Laplace transform of f(t)=sinh(at) f(t)=u(sub2)(t)t+1) f(t)=t^2δ(t-3)
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Given: *i(t)=-4x1(t) + x2(t) + 4x7 () *2(t) = x1(t) - 4x2(t) - ** (t) Find, (a) Determine the equilibrium points (b) Determine the linear models at each equilibrium point (c) Identify the stability and type of trajectory near each equilibrium point (d) Sketch the linear trajectories for the system
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