1. Use Excel to plot x(t) versus time for 2 periods of the motion. Use the...

1. Use Excel to plot x(t) versus time for 2 periods of the motion. Use the equations from
the lecture notes that are from the book. Put this in an Excel sheet call x_t

x(t) = A cos(ωt)

2. Use Excel to plot v(t) versus time for 2 periods of the motion. Use the equations from
the lecture notes that are from the book. Put this in an Excel sheet call v_t

v(t) = -ωAsin(ωt)

3. Use Excel to plot a(t) in m/s2 versus time for 2 periods of the motion. Use the equations
from the lecture notes that are from the book. . Put this in an Excel sheet call a_t

a(t) = -ω2Acos(ωt)

Expert Solution

Solution-

Use the excel equation tools to create omega*t values, then find the cos for that function,

Take Time period T= 2 sec.

FOR T=1 second

Steps:-

1. Use T=2 second find t column

2. find omegaXt for cos(wt)

3.=cos(omegaXt) to find the y

genius_generous answered 2 years ago

Use Excel to plot a(t) in m/s^2 versus time for 2 periods of the motion. Use...

Use Excel to plot a(t) in m/s^2 versus time for 2 periods of the motion. Use the equations from the lecture notes that are from the book. . Put this in an Excel sheet call a_t a(t) = -ω^2Acos(ωt)

make a plot of the data in the table below , plot position versus time time...

make a plot of the data in the table below , plot position versus time time squared (t2 ). make sure to label your graph properly.( Y axis title with units, X axis title with unit, title of the graph with equation , major tick marks. use data to plot the graph manually. use proper scal measurement position(m) time(s) time2 (s2 ) 1 0 0 0 2 5 1 1 3 21 2 4 4 46 3 9 5 82...

The x and y coordinates of a particle in motion as functionsof time t, are given...

The x and y coordinates of a particle in motion as functionsof time t, are given by: x=5t^2-5t+6 y=3t^3-3t^2-12t-4 At the instant the x-component of velocity is equal to zero,the y component of the acceleration is closest to: A. 12 B. -24 C. -15 D. -1.5 E. 3.0

you plot the position(x) vs. time(t) for an object moving at a constant acceleration. Will the...

you plot the position(x) vs. time(t) for an object moving at a constant acceleration. Will the slopes (velocity) be constant or not? why?

The following reaction was monitored as a function of time: AB→A+B A plot of 1/[AB] versus...

The following reaction was monitored as a function of time: AB→A+B A plot of 1/[AB] versus time yields a straight line with slope 5.7×10−2 (M⋅s)−1 . Part A What is the value of the rate constant (k) for this reaction at this temperature? Express your answer using two significant figures. Part B Write the rate law for the reaction. Part C What is the half-life when the initial concentration is 0.59 M ? Express your answer using two significant figures....

T(1+2x)=1+x-x^2 T(1-x^2)=2-x T(1-2x+x^2)=3x-2x^2 a)compute T(-6x+3x^2) b) find basis for N(T), null space of T c) compute...

T(1+2x)=1+x-x^2 T(1-x^2)=2-x T(1-2x+x^2)=3x-2x^2 a)compute T(-6x+3x^2) b) find basis for N(T), null space of T c) compute rank of T and find basis of R(T)

physical chemistry problems using excel: #1 Use Excel (or another graphing program) to plot the 2s...

physical chemistry problems using excel: #1 Use Excel (or another graphing program) to plot the 2s and 2p radial wavefunctions (R). Determine where the nodes in these functions occur. Plot the square of the radial wavefunctions (R^2) for the 2s and 2p orbitals of a hydrogen atom. By differentiation, determine where the maxima in square of the radial wavefunction (R^2) occur for these orbitals. Physically, what do the maxima of R^2 represent? #2 Use Excel to plot the 2s and...

Let {X(t), t >=0} be a Brownian motion with drift coefficient μ and variance parameter σ^2....

Let {X(t), t >=0} be a Brownian motion with drift coefficient μ and variance parameter σ^2. What is the joint density function of X(s) and X(t), s < t?

Use the Transfer Function block to construct a Simulink model to plot the solution of the following equation for 0 ≤ t ≤ 4. 2x + 12x + 10x = 5us(t) - 5us(t −2) x(0) = x(0) = 0

Use the Transfer Function block to construct a Simulink model to plot the solution of the following equation for 0 ≤ t ≤ 4.2x + 12x + 10x = 5us(t) - 5us(t −2) x(0) = x(0) = 0

The following reaction was monitored as a function of time: A→B+C A plot of ln[A] versus...

The following reaction was monitored as a function of time: A→B+C A plot of ln[A] versus time yields a straight line with slope −4.0×10−3 /s . Part D If the initial concentration of A is 0.220 M , what is the concentration after 230 s ? [A] = m M

Question