A student wrote software that controls a drone. In this software, East is positive ât direction, North is positive y direction, and up is positive 2 direction. For eachmovement, the student inputs the directions as such: (A i, B j, C 2), where A, B, and C are meters to travel. The drone flies in that direction in a straight line, and records how much time it took. Each new motion is relative to the present position. Meaning, a motion of ( 5i,0j, 0k ) followed by ( 5i,0j, 0k) moves a distance of 10m. The following inputs were given, with their corresponding times in flight: (4 i, -4.1 j, 3.7 2) --- 1.Ts (-10.1 i, 14.4 j, -19.5 2) --- 6.75 (23.6 i, 25.6 j, -24.4 2)--- 11.75 velocity during the entire flight?

A student wrote software that controls a drone. In this software, East is positive ât direction, North is positive y direction, and up is positive 2 direction. For eachmovement, the student inputs the directions as such: (A i, B j, C 2), where A, B, and C are meters to travel. The drone flies in that direction in a straight line, and records how much time it took. Each new motion is relative to the present position. Meaning, a motion of ( 5i,0j, 0k ) followed by ( 5i,0j, 0k) moves a distance of 10m. The following inputs were given, with their corresponding times in flight: (4 i, -4.1 j, 3.7 2) --- 1.Ts (-10.1 i, 14.4 j, -19.5 2) --- 6.75 (23.6 i, 25.6 j, -24.4 2)--- 11.75 velocity during the entire flight?

Physics for Scientists and Engineers with Modern Physics

10th Edition

ISBN:9781337553292

Author:Raymond A. Serway, John W. Jewett

Publisher:Raymond A. Serway, John W. Jewett

Chapter3: Vectors

Section: Chapter Questions

Problem 33P

See similar textbooks

Similar questions

Hi I am in physics 1 and I need help with this problem. It saids a boy runs in an open field. He runs 233m due north in 77 seconds, turns 90 degrees to his left and runs 178m in 93 seconds. Sketch a map of his motion and find the following quantities of his motion during this period from starting time to final time a) Map of his motion b) The total distance he runs (233m + 178m= 411m) c) The displacement from starting position to final position. What I have thus far is I got c=sqrt (233)^2+(178)^2=293m. Would I subtract this number from the total distance? Please includes detailed steps of how to solve this
Dr. B takes her dog ada on a walk. they start out heading south for 0.75 miles. then they turn left 30 degrees and they continue to walk for another 11 mile. Finally they turn right 9o degrees and they walk 1.9 miles. The whole walk takes 45 minutes. What is the average speed of Dr.B and Ada on their walk? give your answer in m/s. What is the direction of the total displacement vector?
The motion of a person as seen by another person is described by the equation v=-3.0m/s+0.5m/s^2t. Draw a motion diagram. draw a motion potion vs time graph draw a motion velocity versus time graph draw a acceleration vs time graph say everything you can about this motion and what happens to the person when his speed becomes zero.
Manong Edmond, a jeepney driver, is travelling from Manila City Hall to UST at a constant velocity of 10.23 kph. UST is 2.47 km away from the City Hall. How long will it take (in minutes) for Manong Edmond to reach UST? Assume that the pathway from City Hall to UST is purely linear and that traffic is negligible.
An object's position in the as a function of time obeys the equation; x(t) = 14.2/t2.17 + 5.1t3 where all constants have proper SI Units. What is the speed of the object in the x direction at t = 1.93 seconds?
The position of a moving particle in vortex is expressed as, x(t) = x0 sin(at3 + bt3/2) where x0is the position at t = 0, x (t) is the position at time t, and a and b are the constants. Using dimensional analysis find the units of the constants a and b?
In 1780, in what is now referred to as "Brady's Leap," Captain Sam Brady of the U.S. Continental Army escaped certain death from his enemies by running over the edge of the cliff above Ohio's Cuyahoga River, which is confined at that spot to a gorge. He landed safely on the far side of the river. It was reported that he leapt 22 ft across while falling 20 ft. (Figure 1) A. Representing the horizontal distance jumped as L and the vertical drop as h , as shown in the figure, derive an expression for the minimum speed v he would need to make his leap if he ran straight off the cliff. Express your answer in terms of the given quantities and appropriate constants. B. Evaluate your expression for a 22 ft jump with a 20 ft drop to the other side. C. Is it reasonable that a person could make this leap? Use the fact that the world record for the 100 m dash is approximately 10 s to estimate the maximum speed such a runner would have. (Yes or no answer)
Monarch butterflies belong to one of the most beautiful species of animals. To protect themselves from the cold in Canada and the United States, they fly to Mexico and the countries of Central America in the fall. If they travel an approximate distance of 3,960 km during 60 days, a) what is the speed of the butterflies in m / s b) in km / hr
A student stands at the edge of a cliff and throws a stone horizontally over the edge with a speed of v0 = 22.0 m/s. The cliff is h = 37.0 m above a flat, horizontal beach as shown in the figure.(d) Write the equations for the position of the stone with time, using the coordinates in the figure. (Use the following as necessary: t. Let the variable t be measured in seconds. Do not state units in your answer.) x = y = (e) How long after being released does the stone strike the beach below the cliff? s(f) With what speed and angle of impact does the stone land? vf = m/s ? = ° below the horizontal
A particle is moving along a line with position given by s(t)=t3−(9/2(t2 ))+6t−5 measured in meters, with t≥0 measured in minutes, and the positive direction meaning forward. a) Find the equation for the velocity at time t. Give units, and find times the times the particle is moving forward. b) Find the equation for the velocity at time t. Give units, and find times the times the particle is moving backwards. c) Find the total distance travelled by the particle. d) Find the equation of the acceleration at time t. Give the units, and find the times when the velocity of the particle is not changing. e) Find the displacement.
A car travels 90 meters due north in 15 seconds. Then the car turns 32° west of north and travels 40 meters. What is the magnitude and direction of the car's resultant displacement? To answer this problem, what two methods will give us the accurate answer?
Find for the total distance and total displacement of the given. Draw a graph and label the angle: d1 = 1.4 km, Northd2 = 11.3 km, Westd3 = 600 m, West