(Treat as a "forces" problem) Lobster would so much like to experience "flying through the air", as it sees Frog do whenever Frog jumps. So, they devise the following scenario: Slide down a suitable slippery rock, which they indeed find - as shown in the picture below, then "fly" through the air and splash into the ocean. It should work. Frog, being worried about the friction (with coefficient u) of Lobster's shell on the rock, pushes Lobster to have an initial velocity vi. (Air resistance is negligible.) a) Draw Lobster's free-body diagram

(Treat as a "forces" problem) Lobster would so much like to experience "flying through the air", as it sees Frog do whenever Frog jumps. So, they devise the following scenario: Slide down a suitable slippery rock, which they indeed find - as shown in the picture below, then "fly" through the air and splash into the ocean. It should work. Frog, being worried about the friction (with coefficient u) of Lobster's shell on the rock, pushes Lobster to have an initial velocity vi. (Air resistance is negligible.) a) Draw Lobster's free-body diagram

Name: Hello,Can someone please show how to solve parts d and e please?Thank
Uploaded: 2024-03-20T06:57:57.000Z
Channel: Bartleby
Description: Hello,Can someone please show how to solve parts d and e please?Thank you 2) (Treat as a "forces" problem) Lobster would so much like to experience "flying throughthe air", as it sees Frog do whenever Frog jumps. So, they devise the following scenari

College Physics

10th Edition

ISBN:9781285737027

Author:Raymond A. Serway, Chris Vuille

Publisher:Raymond A. Serway, Chris Vuille

Chapter6: Momentum And Collisions

Section: Chapter Questions

Problem 10WUE

See similar textbooks

Similar questions

Repeat the preceding problem, but including a drag force due to air of fdrag=bv .
A 0.500-kg potato is fired at an angle of 80.0 above the horizontal from a PVC pipe used as a “potato gun” and reaches a height of 110.0 m. (a) Neglecting air resistance, calculate the potato’s velocity when it leaves the gun. (b) The gun itself is a tube 0.430 m long. Calculate the average acceleration of the potato in the tube as it goes from zero to the velocity found in (a). (c) What is the average force on the potato in the gun? Express your answer in newtons and as a ratio to the weight of the potato.
A fireworks shell P is launched upward from point A and explodes at its apex at an altitude of 260 ft. Relative to an observer at O determine the values of r and O when the shell reaches an altitude y = 195 ft. Neglect aerodynamic drag. 260' 340' A >--- O
For physics equations, I always get confused on when little g should be negative or positive. How do you determine when it should be or not?
a). A cannon located 10 m from the ground is used to shoot a metal ball directly upward into the air (assume zero drag force) at a velocity of 40 m/s. assume that g = 9.81 m/s2. Determine the maximum height the ball will travel measured from the ground [m]. Maximum height from ground of ball (directly upward) = _[m] A 15 kg object is moving along a smooth b) surface. It was determined that the normal force on the surface at point X is 1500 N, where the radius of curvature of the path is 10 m. Determine the velocity [m/s] of the object at X. p=10 m | The velocity of the object at X =, [m/s]
Two identical arrows, one with twice the speed of the other,are fired into a bale of hay. Assuming the hay exerts aconstant “frictional” force on the arrows, the faster arrowwill penetrate how much farther than the slower arrow?Explain.
Does the escape speed for an object at the earth’s surface depend on the direction in which it is launched? Explain. Does your answe depend on whether or not you include the effects of air resistance?
5) A ball is thrown at an original speed of 8.0 m/s at an angle of 35° above the horizontal. If there is no air resistance, what is the speed of the ball when it returns to the same horizontal level?
1) An airplane is flying with a load of food to deliver to a group of people stranded on a small island. The plane is flying at a speed of 100 m/s and at a height of 980 m. How far from the group - horizontal distance - should the plane drop the load so that the load will reach the group? Ignore air friction.
3. A ball is thrown from the top of a building upward at an angle of 0 with an initial speed of vo. If the height of the building is yo then; vo 0° hmax Range (R) (a) Use two different approaches to show that the speed of the particle where it hits the ground is given by v = Vvỏ + 2gyo. (Ignore the air resistance) (b) Fill in the following table for the given set of system parameters: vo(m/s) Yo (m) 0(°) 100 20 65 Table 3 Problem 3 (Express your answer in three decimal places) valm/s) Vg(m/s) velm/s) volm/s) hmaz (m) tac(s) tAp(s) R (m) DOLL P10 Insert Prnisci P11 F12 Delete PgUp NumLk 8 [ P K 4
1) Calvin throws a rock at Susie from his hideout in a tree 4.0 m above the lawn. The rock is thrown at a speed of 5.0 m/s and an angle of 30° BELOW the horizontal. Fortunately, for all parties involved, Calvin misses Susie and the rock hits the ground. (whew!) How far from the base of the tree does the rock land? 2) A 500 g box is being pulled by a rope across a level surface. The rope is horizontal. The tension in the rope is 10 N to the right, and there is a 7 N kinetic friction force acting on the box. Draw a free body diagram for the box. What is the net force acting on the box in the x-direction? What is the net force acting on the box in the y-direction? C. d. What is the acceleration of the box? (magnitude and direction) e. One of the forces on your free body diagram should be the normal force (make sure it is there!). For the normal force, what is the object, and what is the agent? f. Is there a Newton's third law force pair associated with the normal force acting on the box?…
A very long way from the planet Mars (at R= c0), a martian flying saucer has run out of fuel and its kinetic energy is zero. If you assume that only the gravitational force of Mars were to act on it (i.e., neglect the forces from the sun and other solar system objects), the spacecraft would eventually crash back to the surface of Mars. The mass of Now find the flying saucer's speed when its distance from the center of Mars is R= aRm where the coefficient a > 1. Express the speed in terms of Um and a. • View Available Hint(s) Mars is Mm and its radius is Rm. Neglect air resistance throughout this problem, since the spacecraft is primarily moving through the near vacuum of space. ? K ф IT Σ Ф Ω V. m Va = Va 圓