I really need help on this question. I need it to be solved correctly because I have one more try.

Two ice pucks (one orange and one blue) of equal mass are involved in a perfectly elastic glancing collision as shown in the figure below. The orange puck is initially moving to the right at Voy = 5.05 m/s, strikes the initially stationary blue puck, and moves off in a direction that makes an angle of 0 = 35.00 with the horizontal axis while the blue puck makes an angle of p = 55.09 with this axis as in figure (b). Note that for an elastic collision of two equal masses, the separation angle 8 + 4 = 90.0. Determine the speed of each puck after the collision. Vor -14 X Establish an appropriate coordinate system and sign convention and convince yourself that momentum is conserved in the collision. See if you can write a statement of conservation of momentum in the x and y directions and then solve these two = equations simultaneously for the final speed of the two pucks. All of our work will be made more straightforward by the fact that the two pucks have the same mass-be sure to cancel out the mass. m/s 14.4 Vor 1x Establish an appropriate coordinate system and sign convention and convince yourself that momentum is conserved in the collision. See if you can write a statement of conservation of momentum in the x and y directions and then solve these two equations simultaneously for the final speed of the two pucks. All of our work will be made more straightforward by the fact that the two pucks have the same mass-be sure to cancel out the mass. m/s Nof Val Vof Before collision After collision