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- (89) X 0 馄.all 89% 12:40 PM Homework 1 PHYs 2100-09-LAB, SPRING 2019 NAME CIN Question 1. A bird flies a distance of d- 150+3 m during a time 20.0+1.0 s The average speed of the bird is u-d/t = 7.5 m/s. what is the uncertainty of u? Question 2. Suppose that we're able to eliminate the uncertainty in our time mea- surement so that t = 20.0 ±0.0 s. What is the new uncertainty of u?Hello, I need some help with this problem?8) Can an object have momentum without having energy? Explain. An object cannot have momentum without having energy. This is because
- a) If the mass lost in a nuclear fission reaction is 15 grams, how much energy is released? b) An proton has a mass of 1.6 x 10-27 kg. How much energy would be released if the mass of one proton was lost in a nuclear fission reaction?1. axextes A particle interacts with other particles in a uniform density medium and executes a random walk. If the particle takes an average time t to travel a distance L away from its starting point, about how long on average does the particle take to travel a distance 2L away from its starting point? A. 0.5t B. t C. 1.4 t D. 2 t E. 4t2. Calculate the momentum, kinetic energy, and total energy of an electron traveling at a speed of 0.744c.
- 8:56 9 27 O 3 all all 66%i (2) abäi The mechanical energy of an * :object is given by mgh 1/2mv*v EK+EP Ek1+EP1=Ek2+EP2 O (2) uhäi Which one of the following is equivalent to the Sl unit of ?energy A mass of 1 kg falls for 1m O A force of 1 N moves an object 1m in its direction. A joule of work is done per second. An applied force of 1 N acts on a stationary object II KI Review I Constants I Periodic Table The position of a 55 g oscillating mass is given by T (t) = (1.7 cm) cos 13t, where t is in Part C seconds. Determine the spring constant. Express your answer in newtons per meter. Hνα ΑΣφ ? k = N/m Submit Request Answer Part D Determine the maximum speed. Express your answer in meters per second. Iνα ΑΣφ Umax = m/s Submit Request AnswerAn unstable particle of mass 3.34 x 10-27 kg is initially at rest. The particle decays into two fragments that moves along the x-axis. one of the fragment moves to the left (m1) with velocity 0.868c and the other fragment moves to the right (m2) with velocity 0.987c. i) Write the energy conservation equation of the decay. ii) Write the momentum conservation equation of the decay. iii) Find the masses of the two fragments.