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5. Consider an aircraft flying due east along the equator. Define an Earth-fixed coordinate system FE at zero longitude and zero latitude, and a local horizontal coordinate system F, fixed to the center-of-gravity (CG) of the aircraft. Describe the relationship between the axes of FE and FH at the instant the aircraft is at zero longitude and zero latitude, and again at the instant it is at 180 deg east longitude and zero latitude. 6. Assume the Earth (uniform sphere) has a diameter of 6875 NM (nautical miles, NM). The aircraft in Problem 5 is flying at 600 knots relative to an assumed stationary atmosphere, at a constant altitude of 2 NM. Find {@7}# and {w#}#• EC

1) Give the following numbers to four significant figures in scientific notation: a) 0.0056542b) 93 842 773c) 0.000000100092d) 0.0095435 2) Repeat part (1), but this time give the numbers to two significant figures.  3) The radial acceleration, a, of a body rotating in a circle of radius r at constant speed v is given by  ? =v2/rIf v = (3.00±0.05) m/s and r = (1.5±0.1) m, a) calculate a,b) the maximum values of a, c) minimum values of a, d) the uncertainty in a. 4) Linearize the following equations (rearranged in the form y = mx + c): a) ? = ?? , where F is the dependent variable, N is the independent variable and µ is the constant. b) ? = 2?√(?⁄?) where T is the dependent variable, l is the independent variable and g is the constant.i) What would you plot in order to obtain a straight line)? (Answer for a) and b)ii) How are the slope and intercept related to the constants in the equation? (Answer for a) and b)

Q4) How long does the orbital motion of a planet, whose aphelion is 249.23×106km and perihelion is 206.62×106km, take where the aphelion and perihelion of the earth is 152.10 × 106km and 147.09 × 106km ?

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In a total solar eclipse, it is possible for the moon to momentarily cover the sun for an observer on the Earth's surface since: a) the angle that covers the diameter of the moon is the same that covers the diameter of the sun during the eclipse. b) the tangential acceleration of the moon and the sun is the same while the eclipse occurs. c) the length of the arcs corresponding to the diameters of the sun and the moon are equal during the eclipse. d) the angular speed of the moon and the sun is equal while the eclipse occurs.

12- Chapter 2- questn-14 Three motion diagrams are shown, We know that the dust particle moves in the air at a constant velocity, a ball makes a free fall motion from the top of the building, and a rocket is launched from the earth to go to Mars. Accordingly, which of the following is correct? Option 1 Option 2 Option 3 Option 4 Option 5 (a) dust (a) ball (a) rocket (a) ball (a) rocket 3 (b) ball (b) dust (b) dust (b) rocket (b) ball () rocket (c) rocket (c) ball (c) dust (c) dust

An undiscovered planet, many lightyears from Earth, has one moon in a periodic orbit. This moon takes 20.0 days on average to complete one nearly circular revolution around the unnamed planet. If the distance from the center of the moon to the surface of the planet is 2.420 × 10° km and the planet has a radius of 4.100 × 10³ km, calculate the moon's radial acceleration a. a = m/s? & TOOLS x10

s/ttyme/OneDrive%20-%20Select%20Education%20Group/ch03%20(1).pdf A In a popular amusement park ride, people stand on a circular platform which sits inside a vertical cylinder. As the cylinder and platform spin about a vertical axis, the riders feel as if they are pushed against the inside wall of the cylinder. Once the rotation rate becomes sufficiently high, the "floor" of the ride drops, leaving those inside effectively pinned to the wall. Draw force diagrams for the following cases. Is your force diagram consistent with the requirements for circular motion? Justify your answer. (a) The platform and the cylinder are spinning slowly. The people inside are standing on the floor.

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Hi. I've been having difficulties with this question and I'd be thankful if I could get some help with it.  - A struggling physics student

ist 40 141 K- Apianet rotates on an axis through its poles and 1 revolution takes 1 day (1 day is 22 hours). The distance from the axis to a location on the planet 30 northlaudes hoout 3332.5 miles. Therefore, a location on the planet at 30 north latitude is spinning on a circle of radius 3332.5 miles. Compute the linear speed on the surface of the planet at 30 north latitude The near speed on the surface of the planet ismiles/hour (Round the final answer to the nearest integer as needed. Round all intermediate values to five decimal places as needed.)

You are standing on the edge of a rotating merry-go-round. You feel an acceleration pointing towards the center of the merry-go -round. This means:   a) The rate of rotation of the merry-go-round is increasing. b) The rate of rotation of the merry-go-round is decreasing. c) The rate of rotation of the merry-go-round is constant. d) We cannot say anything about the rate of rotation. e) The merry-go-round is not rotating, it is at rest.   hoop and a disk with uniform mass distribution have the sa- me radius but the total masses are not known. Can they both roll down a ra- mp without slipping and reach the bottom in the same time? And if s- o, what can you deduce about the relative masses?   a) The hoop and disk have the same mass. b) The hoop is heavier, twice the mass of the disk. c) The disk is heavier, twice the mass of the hoop. d) They cannot reach the bottom at the same time regardless of mass. e) The disk is lighter, three-fourth the mass of the hoop.    3. A ball is released…

You are standing on the edge of a rotating merry-go-round. You feel an acceleration pointing towards the center of the merry-go-round. This means:   a) The rate of rotation of the merry-go-round is increasing. b) The rate of rotation of the merry-go-round is decreasing. c) The rate of rotation of the merry-go-round is constant. d) We cannot say anything about the rate of rotation. e) The merry-go-round is not rotating, it is at rest.   As you are leaving a building, the door opens outward. If the hinges on the door are on your right, what is the direction of the angular momentum of the door about its hinges as you open it?   a) up b) down c) to your left d) to your right e) forwards

"Kepler's Second Law" pg. 24, question 12 Which of the three orbits shown below (A, B, or C) would you say most closely matches the shape of Earth's orbit around the Sun? A A В

A toy racecar races along a circular race track that has a radius of 32 meters. The racecar starts at the 3-o'clock position of the track and travels in the CCW direction. Suppose the racecar has traveled 51 meters along the race track. How many radians has the racecar swept out?  radians    What is the racecar's distance to the right of the center of the race track (in meters)?  meters    What is the racecar's distance above the center of the race track (in meters)?  meters    Let dd represent the racecar's varying distance traveled (in meters) along the circular race track. Write an expression (in terms of d) to represent the racecar's distance to the right of the center of the race track (in meters).     Write an expression (in terms of d) to represent the racecar's distance above the center of the race track (in meters).

An astronaut in outer space is twirling an object on a string in uniform circular motion. Instantly, the string is cut. The object: a. Suddenly Stops b. Moves in a straight line tangent to the circle c. Continues to move in a clircle but slows down and stops d. Flies radially outward from the circle

An electric fan has blades of length 30cm as measured form the axis of rotation. If the fan is rotating at 1220 r.p.m(revolution per minute), the acceleration of a point on the tip of the blade is about A) 4732,6 m/s² B) 236.63 m/s² C) 17.04 × 106 m/s? D) 4000m/s² B A

I. Comet Hale-Bopp The orbits of planets and some comets about the Sun are ellipses, with the Sun at one focus. The aphelion of a planet is its greatest distance from the Sun, and the perihelion is its shortest distance. The mean distance of a planet from the Sun is the length of the semimajor axis of the elliptical orbit. See the illustration.   1. Research the history of Comet Hale-Bopp on the Internet. In particular, determine the aphelion and perihelion. Often these values are given in terms of astronomical units. What is an astronomical unit? What is it equivalent to in miles? In kilometers? What is the orbital period of Comet Hale-Bopp? When will it next be visible from Earth? How close does it come to Earth?   2. Find a model for the orbit of Comet Hale-Bopp around the Sun. Use the x-axis as the major axis.   3. Comet Hale-Bopp has an orbit that is roughly perpendicular to that of Earth. Find a model for the orbit of Earth using the y-axis as the major axis.   4. Use a graphing…