The equation below gives the velocity of a particle that moves along a straight line. Find the particle's position at x = π seconds. Express the answer to the nearest whole number and in m/s². 1 sin(t) + 1

The equation below gives the velocity of a particle that moves along a straight line. Find the particle's position at x = π seconds. Express the answer to the nearest whole number and in m/s². 1 sin(t) + 1

Name: The equation below gives the velocity of a particle that moves along
Uploaded: 2024-03-05T11:56:34.000Z
Channel: Bartleby
Description: The equation below gives the velocity of a particle that moves along a straight line. Find the particle'sposition at x = π seconds. Express the answer to the nearest whole number and in m/s².1v=sin(t) + 1

Principles of Physics: A Calculus-Based Text

5th Edition

ISBN:9781133104261

Author:Raymond A. Serway, John W. Jewett

Publisher:Raymond A. Serway, John W. Jewett

Chapter9: Relativity

Section: Chapter Questions

Problem 2CQ: Explain why, when defining the length of a rod, it is necessary to specify that the positions of the...

See similar textbooks

Similar questions

Show that (x,t)=Aei(kwt) is a valid solution to Schrödinger's time-dependent equation.
If the dragster could continue with this average acceleration, what would its speed be, in miles per hour, after it has travelled a total distance of 1.6 km (~1.0 mile)? A car speeds past a stationary police officer while traveling 120 km/h. The officer immediately begins pursuit at a constant acceleration of 11.7 km/h/s, just as the driver passes her. Randomized Variablesvc = 120 km/ha = 11.7 km/h/s How much time, in seconds, will it take for the police officer to catch up to the speeding car, assuming that the car maintains a constant speed? t= How fast, in kilometers per hour, will the police officer be traveling at the time he catches up to the driver? vf =
Let's say we have a particle in motion. If f(x) represents the function of the particle's velocity, what does the integral of f(x) represent?
Suppose we are told that the acceleration (a) of a particle moving with uniform speed (v) in a circle of radius (r) is a = krnvm Determine the values of n and m and write the simplest form of this equation. Note: K is a dimensionless constant
Consider a dragster that, when the light turns green, accelerates uniformly from rest and completes a 372 meter race in a time of 6.61 seconds. a) During this period, what is the dragster's acceleration expressed as a multiple of the acceleration due to gravity, g? b) If the dragster could continue with this average acceleration, what would its speed be, in miles per hour, after it has traveled a total distance of 1.6km1.6km, which is approximately one mile?
pion is an unstable sub-atomic particle commonly produced in high-energy physics experiments. How fast must a pion be moving on average to travel 25 m before it decays? The average lifetime, at rest, is 26.0 ns
You are driving a car along a straight road at 122 kph. Suddenly, you saw a cat crossing the road and you apply the brakes decelerating the car at a constant rate of -44 m/s^2. If your reaction time is 1.50 seconds, what is the shortest stopping distance from the moment you see the cat? Illustrate the problem.
(a) Use the distance and velocity data in Figure 3.64 to find the rate of expansion as a function of distance. (b) If you extrapolate back in time, how long ago would all of the galaxies have been at approximately the same position? The two parts of this problem give you some idea of how the Hubble constant for universal expansion and the time back to the Big Bang are determined, respectively. Figure 3.64 Five galaxies on a straight line, showing their distances and velocities relative to the Milky Way (MW) Galaxy. The distances are in millions of light years (Mly), where a light year is the distance light travels in one year. The velocities are nearly proportional to the distances. The sizes of the galaxies are greatly exaggerated; an average galaxy is about 0.1 MlY across.
If r and are both explicit functions of time, show that
Show that (x,t)=Asin(kxt) and (x,t)=Acos(kxt) do not obey Schrödinger's time-dependent equation.
An airplane flying upwind, downwind, and crosswind shows the main principle of the MichelsonMorley experiment. A plane capable of flying at speed c in still air is flying in a wind of speed v. Suppose the plane flies upwind a distance L and then returns downwind to its starting point. (a) Find the time needed to make the round-trip and compare it with the time to fly crosswind a distance L and return. Before calculating these times, sketch the two situations. (b) Compute the time difference for the two trips if L = 100 mi, c = 500 mi/h, and v = 100 mi/h.
use mathematica to find the maximum distance xmax with those given valus. SPEED M DONE WITH IT