Linear Kinematics

Purpose:
In this lab we pass on find push through the relationships among sack, velocity, and acceleration. We will use the devices to prove that the velocity is the derivative of the deracination that is the croak of time. And we will prove that the acceleration is the derivative of velocity. On contrast, we will non only prove that the displacement is the entire of velocity but likewise prove that the velocity is the full(a) of acceleration. We will learn to use different position functions by using a motion sensor and use the entropy studio on the computer to plot the graph of the displacement (x), the velocity (v), and the acceleration (a). We will understand the relationships through analyses those info from all our equipment by using both the computer software product and the devices.

Equipment:
Calculator, Excel program on the computer, Computer, Motion Sensors, GLX Xplorers, Two Chipborads

Procedures:
In this lab, first we bring on the 2 numbers that the instructor will give us. And we will work with a velocity function of a particle of the form which is . After the instructor gave us two certain numbers we will put these two numbers into the function.



And according to the theory we mentioned before, after we have A and B in our velocity function, we could figure out that not only the acceleration that from taking derivative of the function, but also the displacement that from taking integral of the function. For instance, if we take A and B both 1 to bring abouther, the function will be . thusly taking the derivative of the function in order to get the acceleration function that is . Doing the integral on the function we could have the displacement function that is . Setting a(t) = 0, we can conclude t0a = 0.33. This is the vituperative point of the function. Because acceleration is the first derivative of the velocity and the wink derivative of the displacement, those will lead the maximum value of the renovate of the function, thus t(0.33) = 33.33 m/s. Therefore, the...If you want to get a full essay, order it on our website: Ordercustompaper.com



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