Solve 3 and 4 Problem:1. Define a C structure complx for a complex number with two datamembers for the (real, imaginary) real and imaginary parts of thecomplex number. It should be able to handle any real numbers! Usetypedef to make your program readable.2. What we want to do next is to write a procedure to raise any complexnumber 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 Re1ºwhere R = J(x² + y² ) and tan-1(0) = (2)4. Then we can write (x + jy)" as Rªe™ and go back to write the resulas R"eine as (R"co s(n0) + jR" sin(n0))5. In your procedure (function) you will use for-loop to compute the valuof R". If you remember, we wrote very efficient programs to computethe sin(x) and cos(x) functions. You may use those or include themath 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 thatyou are in the right quadrant!7. The function should print the result on the screen in the formAns: ( x, jy) which should also be the value returned by the function tomain().

“Since you have asked multiple questions, we will solve the 3rd question for you. If you want any…

Problem: 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 Rele where R = (x2 + y² ) and tan-1(0) = (2) %3D 4. Then we can write (x + jy)" as R"emb and go back to write the resu as R"eine as (R"co s(n0) + jR" sin(n0)) 5. In your procedure (function) you will use for-loop to compute the valu 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).

Problem: 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 Rele where R = (x2 + y² ) and tan-1(0) = (2) %3D 4. Then we can write (x + jy)" as R"emb and go back to write the resu as R"eine as (R"co s(n0) + jR" sin(n0)) 5. In your procedure (function) you will use for-loop to compute the valu 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).

Database System Concepts

7th Edition

ISBN:9780078022159

Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan

Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan

Chapter1: Introduction

Section: Chapter Questions

Problem 1PE

See similar textbooks

Similar questions

For which of the following problems there exists an efficient algorithm to solve it? i. Computing Euler's Totient function without knowing prime factorization ii. Factoring large numbers iii. Computing discrete logarithms iv. All of the above v. None of the above
Saleman problem using diagonal method Table
If matrix A is a 2 x 3 matrix, it can be multiplie by matrix B to obtain AB only if matrix B has:A. 2 rowsB. 2 columnsC. 3 rowsD. 3 columns
What are the solutions of the linear congruence 3x == 4 (mod 7)?
Please solve it using substitution method.
(x^y) → z Solve PV (q^¬q) Solve
Solve and show each step using the Master Method Theorem.
Your solution is completely incorrect as where did oyu get 5E could oyu please correct your asnwer? both part a and part b
Solve the following recurrence: = T(;) + Tm) + n Expand the recurrence to obtain a summation. ]
QUESTION 3 Find k, if any, such that AB = BA where 25 4 -5 A = and B= 3 k
Use the Master Theorem to solve the following recurrence equation. DETAILED steps and proofs are required. T(n) = 9T(n/3)+37n2
Solve the following recurrence equations