A skydiver jumped out of a plane to shoot a skydiving scene for a certain spy movie. At what point in time should this spy- wannabe open his parachute when he is aware that the plane was at the altitude of 5000Om and he needs to open it at a height of 500m? If we are going to represent Ay as the final height needed, then y1 & y2 respectively on the variables given, what should be the operation on the altitudes to obtain the necessary value to solve for the final answer? O Ay = yı + y2 O Ay = y2 + y1 O Ay = y2 – y1 O Ay = y1 – Y2 No onc uor

A skydiver jumped out of a plane to shoot a skydiving scene for a certain spy movie. At what point in time should this spy- wannabe open his parachute when he is aware that the plane was at the altitude of 5000Om and he needs to open it at a height of 500m? If we are going to represent Ay as the final height needed, then y1 & y2 respectively on the variables given, what should be the operation on the altitudes to obtain the necessary value to solve for the final answer? O Ay = yı + y2 O Ay = y2 + y1 O Ay = y2 – y1 O Ay = y1 – Y2 No onc uor

Name: 25. A skydiver jumped out of a plane to shoot a skydiving scene for a
Uploaded: 2024-03-20T06:57:47.000Z
Channel: Bartleby
Description: 25. A skydiver jumped out of a plane to shoot a skydiving scene for a certain spy movie. At what point in time should this spy-wannabe open his parachute when he is aware that the plane was at the altitude of 5000m and he needs to open it at aheight

Classical Dynamics of Particles and Systems

5th Edition

ISBN:9780534408961

Author:Stephen T. Thornton, Jerry B. Marion

Publisher:Stephen T. Thornton, Jerry B. Marion

Chapter2: Newtonian Mechanics-single Particle

Section: Chapter Questions

Problem 2.6P: In the blizzard of ’88, a rancher was forced to drop hay bales from an airplane to feed her cattle....

See similar textbooks

Similar questions

A skydiver jumped out of a plane to shoot a skydiving scene for a certain spy movie. At what point in time should this spy-wannabe open his parachute when he is aware that the plane was at the altitude of 3318.31m, and he needs to open it at a height of 491.32m? Please don't use shortcut
A skydiver jumped out of a plane to shoot a skydiving scene for a certain spy movie. At what point in time should he open his parachute when he is aware that the plane was at the altitude of 911.12 m and he needs to open it at a height of 497.02 m?
In the blizzard of ’88, a rancher was forced to drop hay bales from an airplane to feed her cattle. The plane flew horizontally at 160 km/hr and dropped the bales from a height of 80 m above the flat range, (a) She wanted the bales of hay to land 30 m behind the cattle so as to not hit them. Where should she push the bales out of the airplane? (b) To not hit the cattle, what is the largest time error she could make while pushing the bales out of the airplane? Ignore air resistance.
A mountain climber jumps a crevasse of width W by leapinghorizontally with speed v0. (a) If the height difference betweenthe two sides of the crevasse is h, what is the minimum value ofv0 for the climber to land safely on the other side? (b) In this case,what is the climber’s direction of motion on landing?
Use a graphing utility to generate the trajectory of a paper airplane whose equations of motion for t ≥ 0 arex = t − 2 sin t, y = 3 − 2 cos t Assuming that the plane flies in a room in which the floor is at y = 0, explain why the plane will not crashinto the floor. [For simplicity, ignore the physical size of the plane by treating it as a particle.] How high must the ceiling be to ensure that the plane does not touch or crash into it?
After a ball rolls off the edge of a horizontal table at time t = 0, its velocity as a function of time is given by:v = 1.2 i - 9.8t jwhere v is in meters per second and t is in seconds. The ball’s displacement away from the edge of the table, during the time interval of 0.380 s for which the ball is in flight, is given by:Δ⃗r=∫00.380s⃗vdtTo perform the integral, you can use the calculus theorem:∫[A+Bf(x)]dx=∫Adx+B∫f(x)dx You can think of the units and unit vectors as constants, represented by A and B. Perform the integration to calculate the displacement of the ball from the edge of the table at 0.380 s
An object moving horizontally approaches an edge of a cliff with theunknown speed v. What is the value of the speed if it lands at thedistance ? from the foot of the cliff and the height of the cliff is h?
Solve the problem A skydiver jumped out of a plane to shoot a skydiving scene for a certain spy movie. Atwhat point in time should this spy-wannabe open his parachute when he is aware thatthe plane was at the altitude of 3871.29m, and he needs to open it at a height of479.26m?
the leprechaun in the shamrock patch was named O'Malley and since he was disrupted from sitting in his patch he decided to go off and play a round of his favorite sport in where leprechaun kick a gold coin from a tee into a post 317m away. if he kicked the coin at an angle of 60 degree at a velocity of 60 m/s how high was the arch of the rainbow created by the trajectory? how long did it take to get to the pot? the officials in dublin decided to add a goal post to "kick O coin" 300 meters away and so many 33 meters high. would O'Malley's kick have cleared this goal post?
A classic physics problem states that if a projectile is shot vertically up into the air with an initial velocity of 146 feet per second from an initial height of 89 feet off the ground, then the height of the projectile, h, in feet, t seconds after it's shot is given by the equation: h=−16t2+146t+89h=-16t2+146t+89 Find the two points in time when the object is 126 feet above the ground (to one decimal places). Answer: The object is 126 feet off the ground at the following times: (Enter your two answers separated by a comma. Round to ONE decimal places.)
A skydiver jumped out of a plane to shoot a skydiving scene for a certain spy movie. At what point in time should this spy-wannabe open his parachute when he is aware that the plane was at the altitude of 911.12m and he needs to open it at a height of 497.02 m?
A projectile is fired horizontally with speed v0 from the top of a cliff of height h. Itimmediately enters a fixed tube with length x, as shown in Figure. There is friction between the projectileand the tube, the effect of which is to make the projectile decelerate with constant acceleration ax. After theprojectile leaves the tube, it undergoes normal projectile motion down to the ground. Calculate the totalhorizontal distance, l, that the projectile travels. (g=9.8 m/s2) v0=5.5m/s ax=-2.5m/s2 x=4.5m h=12m