Toy-car Track quiz 0% Question 1 of 13 1. Which of the following variables are known?The speed at the pointsThe hights at the pointsThe final car's speedThe energies at the pointsThe initial car's speed Loading... Question 1 of 13Question 2 of 13 2. What type of energies should we study in this exercise?Kinetic energyGravitational potential energy Thermal energy None of themElastic potential energy Loading... Question 2 of 13Question 3 of 13 3. During the track, does the car lose energy?Yes!No!I don't know Loading... Question 3 of 13Question 4 of 13 4. Which method should we use to find the speeds at the different points in the track?Kinematic equationsWork-energy theorem Momentum conservationEnergy conservation Loading... Question 4 of 13Question 5 of 13 5. Do any points have the same kinetical and potential energy?We need more informationNoYes Loading... Question 5 of 13Question 6 of 13 6. Take the following coordinate system: Organize the points from the lowest to the biggest gravitational potential energy. D A B C Loading... Question 6 of 13Question 7 of 13 7. Take the following coordinate system: Consider the gravitational potential energies and the energy conservation, organize the points from the lowest to the highest kinetic energy. A D C B Loading... Question 7 of 13Question 8 of 13 8. Which of the following equations is the kinetic energy equation?\(K=h+vt-\frac{1}{2}gt^2\)\(K=\frac{1}{2}mv^2\)\(K=mgh\)\(K=ma\)\(K=mv\)\(K=mv^2\) Loading... Question 8 of 13Question 9 of 13 9. Which of the following equations is the gravitational potential energy equation?\(U=h+vt-\frac{1}{2}gt^2\)\(U=mgh\)\(U=\frac{1}{2}mv^2\)\(U=mv^2\)\(U=ma\)\(U=mv\) Loading... Question 9 of 13Question 10 of 13 10. Take \(X\) to express an arbitrary point on the track. Which of the following is a general expression of the energy conservation in the toy car track?\(\frac{1}{2}mv_i^2=mgh_X\)\(\frac{1}{2}mv_A^2+mgh_A=\frac{1}{2}mv_X^2+mgh_X\)\(\frac{1}{2}mv_A^2+mgh_A=\frac{1}{2}mv_B^2+mgh_B\)\(\frac{1}{2}mv_i^2+mgh_i=\frac{1}{2}mv_X^2+mgh_X\)\(\frac{1}{2}mv_i^2=\frac{1}{2}mv_X^2\)\(mgh_i=mgh_X\) Loading... Question 10 of 13Question 11 of 13 11. Take the last equation and solve for \(v_X\). Which of the following equations is equivalent to yours?\(v_X=\sqrt{2g(h_i-h_X)}\)\(v_X=2g(h_X)\)\(v_X=2g(h_i-h_X)\)\(v_X=\sqrt{g(2h_i-h_X)}\) Loading... Question 11 of 13Question 12 of 13 12. Which of the following statements are true?It doesn't matter if it's a loop or a mount; if they are at the same height, they have the same speed. It is not possible that the car goes to a height higher than the initial height. The initial height has no impact on the speed of the car, given that at this point, the car has no speed. If the gravity is bigger, the speed is lower.The speed at a point at the same initial height is greater than the initial speed. Loading... Question 12 of 13Question 13 of 13 13. Replace the values of the heights in the speed equation for each point. The speed at point A is \(\text{m/s}\), at point B is \(\text{m/s}\), at at point C and E is \(\text{m/s}\), and at point D is \(\text{m/s}\). Loading... Question 13 of 13 Loading... Maria Fernanda Morris2021-08-12T21:58:47-04:00 Related Posts Leaderboard Global November 11th, 2021 | 0 Comments PHY146 Assignments October 6th, 2021 | 0 Comments Latex issues with WPML September 9th, 2021 | 0 Comments Interactive Electric Plane September 7th, 2021 | 0 Comments Darts Quiz August 14th, 2021 | 0 Comments Leave A Comment Cancel replyComment Save my name, email, and website in this browser for the next time I comment. Δ
Leave A Comment