The Ferris wheel in the figure (Figure 1), which rotatescounterclockwise, is just starting up. At a given instant, apassenger on the rim of the wheel and passing through thelowest point of his circular motion is moving at 2.62 m/s and isgaining speed at a rate of 0.541 m/s2.Figure14.0 m1 of 1Part AFind the magnitude of the passenger's acceleration at this instant.195| ΑΣΦSubmitPart BRequest Answer[5] ΑΣΦSubmitFind the direction of the passenger's acceleration at this instant.Provide Feedback?Request Answerm/s²?to the right of vertical

Speed, v = 2.62 m/s Acceleration, a1 = 0.541 m/s²

The Ferris wheel in the figure (Figure 1), which rotates counterclockwise, is just starting up. At a given instant, a passenger on the rim of the wheel and passing through the lowest point of his circular motion is moving at 2.62 m/s and is gaining speed at a rate of 0.541 m/s². Figure 1 of 1 Part A Find the magnitude of the passenger's acceleration at this instant. G| ΑΣΦ Submit Part B Request Answer ? m/s² Find the direction of the passenger's acceleration at this instant.

The Ferris wheel in the figure (Figure 1), which rotates counterclockwise, is just starting up. At a given instant, a passenger on the rim of the wheel and passing through the lowest point of his circular motion is moving at 2.62 m/s and is gaining speed at a rate of 0.541 m/s². Figure 1 of 1 Part A Find the magnitude of the passenger's acceleration at this instant. G| ΑΣΦ Submit Part B Request Answer ? m/s² Find the direction of the passenger's acceleration at this instant.

College Physics

11th Edition

ISBN:9781305952300

Author:Raymond A. Serway, Chris Vuille

Publisher:Raymond A. Serway, Chris Vuille

Chapter1: Units, Trigonometry. And Vectors

Section: Chapter Questions

Problem 1CQ: Estimate the order of magnitude of the length, in meters, of each of the following; (a) a mouse, (b)...

See similar textbooks

Similar questions

You are to program a robotic arm on an assembly line to move in the xy-plane. Its first displacement is A; its second displacement is B, of magnitude 10.00 cm and direction 74.2 deg measured in the sense from the +x-axis toward the -y-axis. The resultant C = A + B of the two displacement s should also have a magnitude of 10.00 cm, but a direction 41.6 deg measured in the sense from the +x-axis toward the +y-axis. (a) Find the magnitude of A. (b) Find the angle of vector A from the +x-axis. CHOICES FOR A. 6.87 cm 7.18 cm 9.45 cm 11.44 cm CHOICES FOR B 52.2 deg 57.1 deg 62.8 deg 65.4 deg
Given the displacement vectors A = (8.00 î – 3.00 ĵ + 3.00 k) m and B = (8.00 î + 5.00 ĵ – 1.00 k) m, find the magnitudes of the following vectors and express each in terms of its rectangular components. (a) C = A + B |C| = c = ( Ď (b) |D| = = = 2A - B ( m Î + m Î + + Ĵ+ Ĵ+ k) m < k) m
Let B = 5.45 m at 60.0°. C and A have equal magnitudes. The direction angle of C is larger than that of A by 25.0°. Let A · B = 29.7 m2 and B · C = 33.9 m2. Find the magnitude (in m) and direction (in degrees) of A.
Vector A can be expressed in (i,j,k) notation as 5.0i - 4.0j, and vector B as -7.0i + 2.0j. Determine the value of 3A + 2B in terms of magnitude and angle. The angle can be specified either as a value between 0 and 360 degrees counter- clockwise with respect to the positive x-axis, or as a value between 0 and 90 degrees in the appropriate Cartesian quadrant. Paragraph I + v ... 96% 75°F lılı
In the figure, a radar station detects an airplane approaching directly from the east. At first observation, the airplane is at distance d₁ = 330 m from the station and at angle 0₁ = 41° above the horizon. The airplane is tracked through an angular change A0 = 118° in the vertical east-west plane; its distance is then d₂ = 850 m. Find the (a) magnitude and (b) direction of the airplane's displacement during this period. Give the direction as an angle relative to due west, with a positive angle being above the horizon and a negative angle being below the horizon. de 731 W Airplane d₁ Radar dish
An object travels in a vertical circle of 1.43 m radius. When the object is traveling downward and is 28.0° from its lowest point, its total acceleration is a = (18.51 + 16.2ĵ) m/s². At this instant, determine the following. (Take the angle 28.0° clockwise from the axis of the circle that intersects the center and the lowest point. Assume that the +x axis is to the right and the +y axis is up along the page.) esc 7 (a) magnitude of the radial acceleration m/s² (b) magnitude of the tangential acceleration m/s² (c) speed of the object m/s (d) velocity of the object (Express your answer in vector form.) m/s v= 1 ² F1 Q A 1 N 2 Q F2 W S 3 X # H option command 80 F3 E D $ 4 C 990 GOD F4 R F % 67 8 5 F5 V T MacBook Air 6 G F6 Y B & 7 H 4 F7 U N 00 * 8 J FB 1 ( 9 M F9 K O O < A I -10 L || ! P V F11 1 + { [ 2 412 1 - option command
A particle starts moving in a circular path of radius R with the following speed v(t) = βeγt where β and γ are positive constants. Find the time for the particle to complete two full revolutions in the path
Given the displacement vectors A = (4.00 î - 8.00 j + 5.00 k) m and B = (1.00 î + 9.00 j – 6.00 k) m, find the magnitudes of the following vectors and express each in terms of its rectangular components. (a) C = Ã +B iC = C = ( m k) m (b) D = 2Ã -B DI = D = | m k) m
A plane flies at a speed of 360 mph on a bearing of S45°E. Relative to the ground, the plane's speed is measured as 335 mph with a true bearing of S35°E. Round answers to the nearest whole unit.
A hiking girl needs to go 39.2 km straight North to get to base camp, instead the compass confuses her and she travels 17.248 km at a 3.9° deflection East from straight North. Then she realizes what she has done and so guesses an angle of 17.8° deflection West of straight North and then hikes 30.576 km. What is the magnitude of her displacement from where she is now located to base camp. (put your answer is standard units)
An airplane makes a gradual 270° turn (heading goes from north to west to south to east) while flying at a constant speed of 212 m/s and maintaining the same altitude. The process takes 15.6 seconds to complete and the radius of the turn is 2105 m. For this turn, the magnitude of the average acceleration of the plane is?
A vehicle is driving on a circular track with a radius of 1 (miles). A police car is situated at the southernmost point on the track where he is equipped with a radar speed gun. In a given point in time the car is half a mile from the radar gun and the distance between the car and the gun increases by 50 mph. Ignoring the vehicles movement from east to west, how quickly is the vehicle driving north?