Conjugate of the complex number, Mathematics

The conjugate of the complex number a + bi is the complex number a - bi .  In other terms, it is the original complex number along the sign on the imaginary part changed.  Here are some instance of complex numbers and their conjugates.

complex number                  conjugate

3+ (½) i                              3 - (½) i

12 - 5i                               12+ 5i

1 - i                                     1+i

45i                                      45i

101                                     101

Note that the conjugate of a real number is only itself with no changes.

Posted Date: 4/6/2013 3:19:01 AM | Location : United States

Related Discussions:- Conjugate of the complex number, Assignment Help, Ask Question on Conjugate of the complex number, Get Answer, Expert's Help, Conjugate of the complex number Discussions

Write discussion on Conjugate of the complex number
Your posts are moderated
Related Questions
Evaluate the following integral. ∫√(x 2 +4x+5) dx Solution: Remind from the Trig Substitution section that to do a trig substitution here we first required to complete t

a) Write  a summary  on  Tower  of  Hanoi  Problem.  How  can  it  be solved using  recursion ?                  b) Amit goes to a grocery shop and purchases grocery for Rs. 23.

ho we can find the area of diffrent types of polygon

Doing the following exercise will give you and opportunity to think about this aspect of children. E1) List some illustrations of exploration by four or five-year-olds that you

A concrete retaining wall is 120 feet long with ends shaped as given. How many cubic yards of concrete are required to construct the wall? a. 217.8 yd 3 b. 5,880 yd 3

Marc goes to the store with exactly $1 in change. He has at least one of each coin less than a half-dollar coin, but he does not have a half-dollar coin. a. What is the least nu

Limits At Infinity, Part II :  In this section we desire to take a look at some other kinds of functions that frequently show up in limits at infinity.  The functions we'll be di

Derivatives of Hyperbolic Functions : The last set of functions which we're going to be looking at is the hyperbolic functions.  In several physical situations combinations of e