Please provide matlab code thank you The data is here
Posted: Sat Jul 09, 2022 1:58 pm
Please provide matlab code thank you
The data is here
Problem #2: A second curve will be created from the same data set that you downloaded in Problem #1 above. For this one, you will use r(t) = < 6P (t), 9 Q(t), 8 R(t) > Following the directions in the tutorial, use forward difference quotients on the discrete points of this new curve to create unit tangent vectors T(t), and unit normal vectors N(t₂), for all i. Next find the unit binormal vectors, B(t;) at each point i using the cross function in Matlab. Enter the three components of B(t) for i = 798 into the answer box below, separated with commas.
Plot the new curve from Problem #2 above, and using the hold command in Matlab, plot overtop of your curve the unit tangent vectors T(t₂), unit normal vectors N(t;), and unit binormal vectors B(t) that were computed in Problem #2 above. You are to use the function quiver3 for t; = 20, 320, 620,... Please note that even though the vectors T(t;), N(t;) and B(t;) all have unit length, they may actually appear to have different lengths when plotted with the function quiver3. Use your First Name, Last Name, and Student Number as the title for the graph (e.g., 'Johnny Good, 1234567'). Then save the graph as a Portable Network Graphics (.png) file, and upload it.
Again using the curve from Problem #2 above, compute the curvature x(t;) at each point i. Find the maximum and minimum values for K. Enter into the box below the difference between the maximum value of x, and the minimum value.
The data is here
- Please Provide Matlab Code Thank You The Data Is Here 1 (33.32 KiB) Viewed 45 times
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- Please Provide Matlab Code Thank You The Data Is Here 3 (13.75 KiB) Viewed 45 times
Plot the new curve from Problem #2 above, and using the hold command in Matlab, plot overtop of your curve the unit tangent vectors T(t₂), unit normal vectors N(t;), and unit binormal vectors B(t) that were computed in Problem #2 above. You are to use the function quiver3 for t; = 20, 320, 620,... Please note that even though the vectors T(t;), N(t;) and B(t;) all have unit length, they may actually appear to have different lengths when plotted with the function quiver3. Use your First Name, Last Name, and Student Number as the title for the graph (e.g., 'Johnny Good, 1234567'). Then save the graph as a Portable Network Graphics (.png) file, and upload it.
Again using the curve from Problem #2 above, compute the curvature x(t;) at each point i. Find the maximum and minimum values for K. Enter into the box below the difference between the maximum value of x, and the minimum value.