Find the components along the coordinate axes of the position vector of each of the following points: `P(3,2)`

Find the components along the coordinates axes of the position vector of each of the following points: P(5,4)

Find the components along the coordinate axes of the position vector of each of the following points: S(4,-3)

Find the components along the coordinate axes of the position vector of each of the following points: \ (-5,1)

Find the components along the coordinates axes of the position vector of each of the following points: R\ (5,-7)

Find the components along the coordinates axes of the position vector of each of the following points: S(-4,-5)

Find the components along the coordinates axes of the position vector of each of the following points: Q\ (-4,\ 3)

Find the components along the coordinate axes of the position vector of each of the following points: R(-11 ,\ -9)

If A,B,C be the feet of perpendiculars from a point p on the X,Y and Z- axes repsectively, then find the coordinates of A,Band C in each of the following where the point P is (i) A (3,4,2) (ii) B (-5,3,7) (iii) C (4,-3,-5)

Find the equation of an ellipse whose axes lie along the coordinate axes, which passes through the point (-3,1) and has eccentricity equal to sqrt(2//5)

Find the components along the x,y,z axes of the angular momentum overset rarr(L) of a particle, whose position vector is overset rarr(r ) with components x,y,z and momentum is overset rarr(p) with components p_(x), p_(y) and p_(z) . Show that if the particle moves only in the x-y plane, the angular momentum has only a z-component.