Objects A and B have positions as functions of time given by A (t) = ati + t²3 and 7Â(t) = ßtî + ot²3, respectively, where • α = 2.27 m/s • Y = 3.27 m/s² . В 2.61 m/s • σ= -1.95 m/s² t = 0.4 s = Determine the distance |A7| between them at t = 0.4 s.
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- What is the value of coefficients A and B? Ix ₁ 15-2 w O 5/61,25/61 O 15/61,-35/61 O-5/61,-25/61 O 15/61, 35/61 72 VI 352 t Vo Ⓒ√x Vo-A√x + BIX 41The figure shows three vectors. Vector A→ has a length of 35.0, vector B→ has a length of 69.0, and vector C→ has a length of 21.0. Solve the given equations. A→∙B→= ? B→∙(A→+C→)= ?The curve is described by V(t)=Vm*sin(w*t+theta). Given V1=21, V3=7.518 volts, V2=-V1, and T=5.5 msec. Find Vm (volts), w (rad/sec), theta (degrees), and t4 (ms).
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