PLEASE USE THE 1ST PICTURE ABOVE TO ANSWER THE CHART BELOW I NEED HELP SOLVING FOR ALL THE MISSING BLANKS. THANKS NEED IT DONE ASAP IF POSSIBLE NO WORK IS NEEDED THIS IS NON GRADED AND A PRACTICE LAB FOR MY LAB THAT IS THIS WEEK I HAVE ALREADY GOTTEN THE ANSWERS BUT I AM NOT SURE I AM RIGHT I WANT TO DOUBLE CHECK SO I CAN IMPROVE IF NEEDED SO I CAN DO WELL IN THIS LAB THANKS

(1) In a real experiment, the glider masses are measured to be m1 = 0.1816 kg and m2 = 0.3962 kg. Glider 1 initially moves toward the positive direction and then collides with Glider 2, which is initially at rest (17;,- = 0). The velocities v1_,-, vlf and v2; are measured for two types of collision, as shown in the table below. Measured velocities (m/s) Collision type J 1' Elastic 0.126 +0.213 Completely inelastic +0.138 +0138 i. Use the measured initial velocity 171',- to predict the final velocity with sign (hint: Eqs. (7)- (9) might be helpful). Compute the % difference between the measured and predicted Imeasured value redicted valuel p X 100%. velocities. The % difference is defined as , lpredlcted valuel ii. Use the measured velocities to compute the initial and final total momenta, initial and final total kinetic energies, as well as their % loss rates. The % loss rate is dened as f' 1 1 ' 't' 1 1 llna va ue 1111 la va uel X 100%)- |initial valuel (2) Given that the collision is elastic and Glider 2 is initially at rest (122',- = 0), please use Eqs. [7) and (8) to explain why i. Glider 2 will be always kicked toward the same direction as Glider 1 comes in (172\"; and 121', have the same sign). ii. Glider 1 will stop (1)1\"; = 0) if both gliders have the same mass [m1 = m2). iii. Glider 1 will bounce back (DH and 121', have opposite sign) if it is less massive than Glider 2 [m1 m2). (3) Given that the collision is completely inelastic and Glider 2 is initially at rest (122',- = 0), IKf,1+Kf,2_K,1Ki,2| _ m2 , _ IKi.1+K,2| m1+m2 (hint. fInd the kinetic energies in terms of v1_,- and use them to compute the loss rate). Explain how this relation tells that the energy is not conserved upon a completely inelastic collision. please show that the energy loss rate always satisfies (4) Please show that 171; = v1_,- and 172\"; = 122', satisfies both Eqs. (5) and [6) and explain why it is not regarded as a physical solution to an elastic collision problem. i. Fill in the predicted velocity with sign and % difference between the predicted and measured values. (Express answers to 3 sig. figs.) [8] Collision predicted v1,f % diff in V1,f predicted v2,f % diff in v2,f type Elastic Completely inelastic ii. Fill in the initial value, final value, and % loss. (Express answers to 3 sig. figs.) [6] Momentum (kg x m/s) Kinetic Energy (kg x m2/s2) Collision type Initial Final Initial Final % loss % loss P1,i + P2,i P1,f + P2,f K1,i + K2,i K1,f + K2,f Elastic Completely inelastic