A particle is launched from point A with a horizontal speed u and subsequently passes through a vertical opening of height b = 205 mm as shown. Determine the distance d which will allow the landing zone for the particle to also have a width b. Additionally, determine the range of u which will allow the projectile to pass through the vertical opening for this value of d. 36 A u b

A particle is launched from point A with a horizontal speed u and subsequently passes through a vertical opening of height b = 205 mm as shown. Determine the distance d which will allow the landing zone for the particle to also have a width b. Additionally, determine the range of u which will allow the projectile to pass through the vertical opening for this value of d. 36 A u b

Principles of Physics: A Calculus-Based Text

5th Edition

ISBN:9781133104261

Author:Raymond A. Serway, John W. Jewett

Publisher:Raymond A. Serway, John W. Jewett

Chapter3: Motion In Two Dimensions

Section: Chapter Questions

Problem 6P: At t = 0, a particle moving in the xy plane with constant acceleration has a velocity of...

See similar textbooks

Similar questions

Question 4: A particle is thrown into air with initial speed vo making angle 0 with the horizontal as shown in Figure 1. The gravitational acceleration g and a constant acceleration a, due to a wind act on the particle. Find the range of the motion. aw Figure 1 Select one: vž sin 0 cos 0 2a,,v3 sin? 0 g? vở sin(20) 2a,vž sin? 0 -2v sin 0 cos 0 awv sin(20) 2g2 2v3 sin 0 cos e auvổ sin(20)
vo Jewell threw a ball into the air in the direction of a wall that was a distance d = 8.4 meters in front of her. The ball left her hands a distance of h 1.7 meters above the ground. The ball left her hands with an initial speed of 19 meters per second, aimed at a direction of theta = 79 degrees above horizontal. To solve this problem, let g = 9.8 meters per second squared. Ignore air resistance %3D and other sources of friction. How high above the ground (measured in meters) did the ball hit the wall?
A particle is launched from point A with a horizontal speed u and subsequently passes through a vertical opening of height b = 235 mm as shown. Determine the distance d which will allow the landing zone for the particle to also have a width b. Additionally, determine the range of u which will allow the projectile to pass through the vertical opening for this value of d. Answers: d = i 3b (i u d mm m/s) ≤u≤ ( i m/s)
A particle is fired straight into the air at 30 m/s. Where is the particle located (in meters) after 1.7 seconds? O 42.6 O 36.8 O 54.4 O 65.2 P Question 12 Consider a right triangle of interior angles A and B. The opposite side of angle A has a length of angle 5. If the hypotenuse has a length of 10, the value of angle B is V75 B- tan 10 VIS sin 10 B- sin ) B=COS 10
A jet plane is observed 400ft above the ground and is flying 180 mph to the west. A man jumps out of the plane creating a projectile motion and recorded that he is descending at a constant velocity of 6 ft/s after he reached an observable distance from the ground. If the man is to reach the ground 37 seconds after his immediate jump off the plane, determine the range of the initial position of the plane to the target landing of the man in the ground. a) 601.29 ft b) 1111.31 ft c) 28.38 ft d) 1000.12 ft
A particle is launched from point A with a horizontal speed u and subsequently passes through a vertical opening of height b = 385 mm as shown. Determine the distance d which will allow the landing zone for the particle to also have a width b. Additionally, determine the range of u which will allow the projectile to pass through the vertical opening for this value of d. Answers: d = i 36 (i A u d b mm m/s) ≤u≤ ( i m/s)
An archer fires an arrow at a target that is a horizontal distance d = 95 m away; the bull’s-eye of the target is at same height as the release height of the arrow.Randomized Variablesd = 95 m At what angle, in degrees above the horizontal, must the arrow be released to hit the bull’s-eye if the arrow's initial speed is 34 m/s?
I need to solve v(sub y)=v(sub 0)sin θ(sub 0)-gt to find the time that it takes the projectile to reach maximum height (so I believe I'm solving for t?). I have previously found v(sub 0y) in part (a), but I'm unsure what v(sub 0) and v(sub y) are. How do I find those variables?
On a dare from a friend, you decide to try to jump a canyon using your bicycle as shown in the figure below. We will define a successful jump as one that allows you to just make it to the edge of the canyon on the far side. Ꮎ Yramp Calculate all the following: A custom ramp has been constructed for you which is yo = 29.6 meters high and is tipped an an angle of 0 = 44.7 degrees. The canyon has a width of Xcanyon 106.8 meters. Xcanyon The initial velocity, vo, of your bike? meters/second The time spent flying through the air second guessing your judgement? seconds
A projectile is fired at vo = 420.0 m/s at an angle of 0 = 65.7° with respect to the horizontal. Assuming no air resistance, what is the range R of the projectile?
A particle P projected from a point O on horizontal ground hits the ground after 2.4 seconds.The horizontal component of the initial velocity of P is 5/3 d ms-1The speed of P as it passes over the wall is 16ms-1(d) Find the value of d correct to 3 significant figures.May I have the answer for D please as the rules is only to do 3 of them so I asked separately
Problem 2: In baseball the pitcher will throw baseballs horizontally and to account for gravity, the pitcher will stand upon a raised mound. Take the pitcher's release point to be 1.2m above the ground and they will hit a spot 0.7m above the ground at a distance 20m away. a) Draw ST vs t, sy VS t, Uz VS t,, Vy vs t, a vs t,, and ay vs t, graphs of the baseball's motion b) from Kinematic Equations on the first page Prove that the velocity needed is = 9(Asz)² V24sy symbolically by starting c) If the pitcher was playing on Mars (g = 3.7m/s, negligible air resistance) how fast would they have to pitch?