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Computer Networking: A Top-Down Approach (7th Edition)
Computer Networking: A Top-Down Approach (7th Edition)
7th Edition
ISBN:9780133594140
Author:James Kurose, Keith Ross
Publisher:James Kurose, Keith Ross
Chapter1: Computer Networks And The Internet
Section: Chapter Questions
Problem R1RQ: What is the difference between a host and an end system? List several different types of end...
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Please answer question 5 to 7
1. Define a C structure complx for a complex number with two data members for the (real, imaginary) real and imaginary parts of the complex number. It should be able to handle any real numbers! Use typedef to make your program readable. 2. What we want to do next is to write a procedure to raise any complex number to any integer power (x + jy)" Where x and y are real number and n is an integer! 3. What we want to do next is write (x + jy)as Reie where R = (x² + y² ) and tan-1(0) = (?) 4. Then we can write (x + jy)" as R"ein® and go back to write the result as R"eme as (R"co s(n0) + jR" sin(n®)) 5. In your procedure (function) you will use for-loop to compute the value of R". If you remember, we wrote very efficient programs to compute the sin(x) and cos(x) functions. You may use those or include the math library header file and use the trig functions [sin( ),cos( ) and tan( )] and the square-root functions only! 6. Note that the tan(x) is multi-valued. So you should check to see that you are in the right quadrant! 7. The function should print the result on the screen in the form Ans: ( x, jy) which should also be the value returned by the function to main().
Transcribed Image Text:1. Define a C structure complx for a complex number with two data members for the (real, imaginary) real and imaginary parts of the complex number. It should be able to handle any real numbers! Use typedef to make your program readable. 2. What we want to do next is to write a procedure to raise any complex number to any integer power (x + jy)" Where x and y are real number and n is an integer! 3. What we want to do next is write (x + jy)as Reie where R = (x² + y² ) and tan-1(0) = (?) 4. Then we can write (x + jy)" as R"ein® and go back to write the result as R"eme as (R"co s(n0) + jR" sin(n®)) 5. In your procedure (function) you will use for-loop to compute the value of R". If you remember, we wrote very efficient programs to compute the sin(x) and cos(x) functions. You may use those or include the math library header file and use the trig functions [sin( ),cos( ) and tan( )] and the square-root functions only! 6. Note that the tan(x) is multi-valued. So you should check to see that you are in the right quadrant! 7. The function should print the result on the screen in the form Ans: ( x, jy) which should also be the value returned by the function to main().
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