Consider the graphs of the function use my ID: 201909010 solve all by matlab h(x) = 3 + sin(mx) + cos(nx), where m and n are the maximum and mean values of the digits in your student-ID number. a) Define the function h(x) as an anonymous function. b) Plot the graph of the function in the interval [-, π] using the MATLAB function ezplot. c) Find the derivative of h(x) using the MATLAB function diff. d) Evaluate the surface area of the solid of revolution generated by revolving the graph of h(x) around the x-axis between 0 and 27. e) Evaluate the volume of the solid of revolution generated by revolving the graph of h(x) around the x-axis between -27 and 2π.

Computer Networking: A Top-Down Approach (7th Edition)
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help me please by Matlab please quickly
use my ID: 201909010
solve all by matlab
h(x) = 3 + sin(mx) + cos(nx),
Consider the graphs of the function
where m and n are the maximum and mean values of the digits in your student-ID number.
a) Define the function h(x) as an anonymous function.
b) Plot the graph of the function in the interval [-, π] using the MATLAB function
ezplot.
c) Find the derivative of h(x) using the MATLAB function diff.
d) Evaluate the surface area of the solid of revolution generated by revolving the graph of
h(x) around the x-axis between 0 and 2π.
e) Evaluate the volume of the solid of revolution generated by revolving the graph of
h(x) around the x-axis between -2π and 2.
Transcribed Image Text:use my ID: 201909010 solve all by matlab h(x) = 3 + sin(mx) + cos(nx), Consider the graphs of the function where m and n are the maximum and mean values of the digits in your student-ID number. a) Define the function h(x) as an anonymous function. b) Plot the graph of the function in the interval [-, π] using the MATLAB function ezplot. c) Find the derivative of h(x) using the MATLAB function diff. d) Evaluate the surface area of the solid of revolution generated by revolving the graph of h(x) around the x-axis between 0 and 2π. e) Evaluate the volume of the solid of revolution generated by revolving the graph of h(x) around the x-axis between -2π and 2.
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