Hi! I am having trouble with the Ariel problem. Thank you I’m advance c. Later (separate from part a and b), Ariel is swimming along the surface in a part of theocean where the current flows at 3.6m/s at a bearing of 40° south of east. There is also alarge wind pushing on her at 6.7m/s in a direction 35° west of north. Ariel's NET velocity(her own velocity plus wind plus current) is 12m/s at a bearing of 35° north of east.Determine the z and y components of Ariel's individual velocity.d. (The current and wind remain the same as part c.) Ariel then sees a shark and turnsand faces a different unknown direction. Determine the direction that she needs to swimat top speed (because, you know..shark) so that her NET velocity vector will point duewest.e. Determine Ariel's net speed in part d.© 2022 david ringTrig Physics 3 WALL-E pushes a box up a ramp that is tilted at an angle of 0= 40° above the horizontal, shown below. He pushes with ahorizontal force of 185N towards the right on the box, asshown below. Use trigonometry to determine the z and ycomponents of the force using:a. a standard coordinate system:b. a coordinate system tilted so that the x axis points up the plane.4 Ariel (the mermaid) can swim at a top speed of 26m/s in calm water.a. Ariel is currently swimming at a leisurely pace of 12m/s below thesurface at a bearing of 57° west of north. Assume the y axis points northand the x axis points east. Determine the a and y components of hervelocity vector.b. Still swimming at the same speed and direction as part a, Ariel enters an area of theocean where there is now a current of 4.1m/s on a bearing of 70° west of south.Determine thea and y components of her NET velocity vector. (Add the two vectors.)Trig Physics© 2022 david ring

Since the Ariel problem or the problem 4 contains multiple subparts, we will solve first three only…

Ariel (the mermaid) can swim at a top speed of 26m/s in calm water. a. Ariel is currently swimming at a leisurely pace of 12m/s below the surface at a bearing of 57° west of north. Assume the y axis points north and the x axis points east. Determine the z and y components of her velocity vector. b. Still swimming at the same speed and direction as part a, Ariel enters an area of the ocean where there is now a current of 4.1m/s on a bearing of 70° west of south. Determine the z and y components of her NET velocity vector. (Add the two vectors.)

Ariel (the mermaid) can swim at a top speed of 26m/s in calm water. a. Ariel is currently swimming at a leisurely pace of 12m/s below the surface at a bearing of 57° west of north. Assume the y axis points north and the x axis points east. Determine the z and y components of her velocity vector. b. Still swimming at the same speed and direction as part a, Ariel enters an area of the ocean where there is now a current of 4.1m/s on a bearing of 70° west of south. Determine the z and y components of her NET velocity vector. (Add the two vectors.)

College Physics

10th Edition

ISBN:9781285737027

Author:Raymond A. Serway, Chris Vuille

Publisher:Raymond A. Serway, Chris Vuille

Chapter7: Rotational Motion And The Law Of Gravity

Section: Chapter Questions

Problem 12CQ: A child is practicing for a BMX race. His speed remains constant as he goes counterclockwise around...

See similar textbooks

Similar questions

2. Next, imagine the rather than sliding down the hill, the skier holds onto a rope that is connected to a tree at the top of the hill, and that the force of the rope holds the skier in place. How would you modify your force diagram now? Hint: The rope is parallel to the surface of the hill. Show that the net force is zero, again by using the parallelogram rule to show that any 2 forces add up to exactly cancel the 3rd force. Note that tension force is always along the direction of the rope but is not drawn equal to the length of the rope. What must be true for an object in equilibrium is that vector sum of the forces in any and every direction must equal zero. Though, we only need to show that along our chosen coordinate axes. Here it is okay to use the "usual" x- and y- directions
A 20.0g ball is attached to a 120cm long string and moves in a horizontal circle. The string exerts a force on the ball that is equal to 0.200N. a. What is the angle , that the string makes with the vertical? b. what is the ball's velocity
When a wooden block is sliding down a smooth slope, what are the effects of gravity and the supporting force？Please do a vector analysis of this problem to explain it. PS: I want to know EXACTLY what the gravity and thesupporting force are doing to the wooden block. Thanks for your help.
Circular Motion: Please provide answers vertically. Thank You. A roller coaster is going over a hill with a radius of 20 m. a) How fast does it have to go for passengers to feel weightless at the top? b) Suppose the roller coaster was running on the Moon, where the acceleration is only 1.7 m/s^2. How fast would it need to travel for you to feel weightless there?
Dave with a mass of 60 kg goes tubing down a 20 m long hill that has an angle off the horizon of 25º. (Gravity applies) a. He gets a push from the bottom of the hill, so his initial velocity is 2 m/s. How far up the hill will he go before stopping? (there’s no friction) b. He goes back down the hill and then his friend Jill tries to pull him on the tube across a small patch of grass (μk=0.30). If she is pulling parallel to the ground at constant 5 m/s for 5 sec how much power does she expend? c. After climbing back uphill, Dave decided to roll down the hill instead. If he were to be a long cylinder with a radius of 0.1 m, what is his moment of inertia? d. After rolling without slipping down the hill, what is Dave’s final velocity at the bottom of the hill? What is his angular velocity at the bottom of the hill? Dave with a mass of 60 kg goes tubing down a 20 m long hill that has an angle off the horizon of 25º. (Gravity applies) He gets a push from the bottom of the hill, so his…
Please help me answer this with complete solution. Pls use GUFSA pattern in solving ( Given, Unknown, Formula, Solution and answer) A 0.25Kg ball is attached in a rope moving in a Horizontal circle of radius 85cm. If the rope can with stand a maximum of tension force of 1500N. What is the maximum speed that the ball can travel in a circle without breaking the rope?
A weight lifter stands on a bathroom scale. He pumps a barbell up and down. What happens to the reading on the scale as he does so? What If? What if he is strong enough to actually throw the barbell upward? How does the reading on the scale vary now?
In the standing broad jump, one squats and then pushes off with the legs to see how far one can jump. Suppose the extension of the legs from the crouch position is 0.600 m and the acceleration achieved from this position is 1.25 times the acceleration due to gravity, g. How far can they jump? State your assumptions. (Increased range can be achieved by swinging the arms in the direction of the jump.)
A frame of reference placed at the center of the Sun inertial one. Why is it not exactly an inertial frame?
A child is practicing for a BMX race. His speed remains constant as he goes counterclockwise around a level track with two nearly straight sections and two nearly semicircular sections, as shown in the aerial view of Figure CQ7.12. (a) What are the directions of his velocity at points A, B, and C? For each point, choose one: north, south, east, west, or nonexistent, (b) What are the directions of his acceleration at points A, B, and C? Figure CQ7.12
Two ropes are attached to a tree, and forces of and are applied. The forces are coplanar (In the same plane). (a) What is the resultant (net force) of these two force vectors? (b) Find the magnitude and direction of this net force.
Let the four compass directions north, east, south, and west be represented by unit vectors ne . . and respectively. Vertically up and down are represented as u and d. Let us also identify unit vectors that are halfway between these directions such as for northeast. Rank the magnitudes of the following cross products from largest to smallest. If any are equal in magnitude or are equal to zero, show that in your ranking, (a) (b) (c) (d) (e)