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1 Subtract your first quotient from the second quotient. Vi = (d / t) - [(a * t) / 2] = 5 â 105 = -100 Vi = -100 m/s west.  Write your answer correctly. Include a unit of measurement, usually meters per second or m/s, as well as a direction the object was traveling in.
Here is a sketch of the answer: Define V=X+Y=g1(X,Y) and U=XX+Y=g2(X,Y), then compute the joint density fU,V(u,v)=fX(gâ12(u,v))fY(gâ12(u,v))|J|=Gamma(a+b,1)Beta(a,b), where J is the Jacobian of the change of variables J=|vuâv1âu|=v. Now, you can get that fU(u)=â«R+fU,Vdv=Beta(a,b).