5. A fireworks rocket at the instant shown has v = 20 m/s upward At POINT...
A fireworks rocket is moving at a speed of v = 46.2 m/s. The rocket suddenly breaks into two pieces of equal mass, which fly off with velocities v1 at an angle of theta1 = 28.1° and v2 at an angle of theta2 = 61.9°. What is the magnitude of v1? PLEASE SHOW ALL WORK NEATLY.
A fireworks rocket moving at a speed of 21.1 m/s suddenly breaks into two pieces of equal mass. If the masses fly off with velocities , and v,, as shown in the drawing, determine the speed of each mass. 30.0" 60.0° (a) speed associated with ū m/s (b) speed associated with v m/s
A rocket moves upward starting from rest with an acceleration of 20 m/s^2 for 5 s. It runs out of fuel at the end of this 5 s and continues to move upward, acted upon only by gravity. How high does it rise? Find the velocity of the rocket just before it hits the ground and how long it is in the air?
4. A rocket was traveling straight upward at a constant velocity vo- 80 m/s before it runs out of fucl at a height h- 8000 m. The rocket then continues its vertical motion reaching its maximum height at point A, before turning down in a free fall motion back to ground. (Take g -10 m/s) (a) Determine the maximum height reached by the rocket with respect to O (b) How long - from O- does it take the rocket to...
Determine the angular velocity of the gear at the instant shown. Set v = 2 ft/s , vC = 4 ft/s . Assume the counterclockwise rotation as positive. Determine the velocity of its center O at the instant shown. Assume the direction to the right as positive. 0.75 ft distance for center of gear to vc and 1.50 ft to center to bottom.
At one instant, v = (-2.39^i + 2.38^j - 5.12^k) m/s is the velocity of a proton in a uniform magnetic field B = (2.93^i - 3.96^j + 9.47^k) mT. At that instant what are the x, y, and z components of the magnetic force F on the proton? What are the angle between V and F and the angle between v and B?
P3. A rocket of mass -1.20x10'kg is launched vertically upward from point A on the earth's surface with an initial speed v, 7.00km/s a. (12) Calculate the maximum height H of point B above the earth's surface at which the rocket will momentarily come to rest, before it starts falling back to the earth Hint: Use conservation of energy. b. (4) Determine the gravitational acceleration a at point B. c. (9) Calculate the total mechanical energy E of the rocket....
PLEASE SHOW WORK Determine the acceleration of point B at the instant shown. 20 2 m AB 6.69 rad/s 30° 450 V1=4 m/s a,,-20 m/s2 ag--291 m/s2 α=-134 rad/s.
Point C has a velocity of -1.2 î m/s, and an acceleration of -1.4 f m/s in the diagram. Bar BC is pinned to bar AB at point B, and bar AB is pinned to the ground at point A, as shown in the diagram. One end of bar BC is sliding the diagram. Use the given coordinate system and sign conventions at the instant shown on a brick wall as shown in (a) Find oAB and oBc at the...
Review At the instant shown the boomerang has an angular velocity w = 5 rad/s, and its mass center G has a velocity VG = 6.5 in./s. (Figure 1) Part A Determine the x and y components of the velocity of point B at this instant. At the instant shown the boomerang has an angular velocity w = 5 rad/s, and its mass center G has a velocity vg = 6.5 in. /s. (Figure 1) Figure < 1 of 1...