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SOLVED: The displacement X of a moving object at time t is given by the equation X = C * sin^2(t) * sin(t). The average displacement over the interval [0, w] is given by X = (1 / T) * âˆ«(0 to T) X dt. Calculate the value of X.

SOLVED: The displacement X of a moving object at time t is given by the equation X = C * sin^2(t) * sin(t). The average displacement over the interval [0, w] is given by X = (1 / T) * âˆ«(0 to T) X dt. Calculate the value of X.

2021年9月14日

SOLVED: The displacement (in centimeters) of a particle moving back and forth along a straight line is given by the equation of motion s = 2 sinπ t 3 cosπ t, where t is measured in seconds.(a) Find the average velocity during each time period: (i) [1, 2] (ii) [1, 1.1] (iii) [1, 1.01] (iv) [1, 1.001](b) Estimate the instantaneous velocity of the particle when t =1.

SOLVED: The displacement (in centimeters) of a particle moving back and forth along a straight line is given by the equation of motion s = 2 sinπ t 3 cosπ t, where t is measured in seconds.(a) Find the average velocity during each time period: (i) [1, 2] (ii) [1, 1.1] (iii) [1, 1.01] (iv) [1, 1.001](b) Estimate the instantaneous velocity of the particle when t =1.

2021年8月1日

The equation S=(1/10t∧3 4t)m represent the displacement of an o... | Filo

The equation S=(1/10t∧3 4t)m represent the displacement of an o... | Filo

已浏览 5505 次9 个月之前

Write the displacement equation representing the following conditions in a simple harmonic motion : amplitude = 0.01m, frequency = 600 Hz and initial phase = - xyh2sncee

Write the displacement equation representing the following conditions in a simple harmonic motion : amplitude = 0.01m, frequency = 600 Hz and initial phase = - xyh2sncee

topperlearning.com

A body rises vertically up to height of 125 m in 5 s and then comes back at the point of projection. Find: (i) The total distance travelled, (ii) the displacement (iii) the average speed (iv) the average velocity of the body.

A body rises vertically up to height of 125 m in 5 s and then comes back at the point of projection. Find: (i) The total distance travelled, (ii) the displacement (iii) the average speed (iv) the average velocity of the body.

The displacement from rest of a mass attached to a spring satisfies the simple harmonic motion equation x(t)=A cos(ωt-ϕ), where ϕis a phase constant, ωis the angular frequency, and A is the amplitude. Find the average velocity, the average speed (magnitude of velocity), the average displacement, and the average distance from rest (magnitude of displacement) of the mass. | Numerade

The displacement from rest of a mass attached to a spring satisfies the simple harmonic motion equation x(t)=A cos(ωt-ϕ), where ϕis a phase constant, ωis the angular frequency, and A is the amplitude. Find the average velocity, the average speed (magnitude of velocity), the average displacement, and the average distance from rest (magnitude of displacement) of the mass. | Numerade

2020年5月1日

The displacement (in feet) of a particle moving in a straight line is given by s=(1)/(2) t^2-6 t 23, where t is measured in seconds. (a) Find the average velocity over each time interval: (i) [4,8] (ii) [6,8] (iii) [8,10] (iv) [8,12] (b) Find the instantaneous velocity when t=8 . (c) Draw the graph of s as a function of t and draw the secant lines whose slopes are the average velocities in part (a). Then draw the tangent line whose slope is the instantaneous velocity in part (b). |

The displacement (in feet) of a particle moving in a straight line is given by s=(1)/(2) t^2-6 t 23, where t is measured in seconds. (a) Find the average velocity over each time interval: (i) [4,8] (ii) [6,8] (iii) [8,10] (iv) [8,12] (b) Find the instantaneous velocity when t=8 . (c) Draw the graph of s as a function of t and draw the secant lines whose slopes are the average velocities in part (a). Then draw the tangent line whose slope is the instantaneous velocity in part (b). |

2020年1月1日

Water Displacement | Formula, Method & Examples

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Study.comElizabeth Friedl

The graph shows velocity vs. time. Calculate the net displacement using seven different divisions. Calculate it again using two divisions: 0 →40 s and 40 →70 s. Compare. Using both, calculate the average velocity. a. Displacement and average velocity using seven divisions are 14,312.5 m and 204.5 m / s while with two divisions are 15,500 m and 221.4 m / s respectively. b. Displacement and average velocity using seven divisions are 15,500 m and 221.4 m / s while with two divisions are 14,

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