Importance Of Calculus And Analytical Geometry

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ASSIGNMENT OF CALCULUS AND ANALYTICAL GEOMETRY NAME . TAHIR KAHAN STUDENT ID . 15FBSCSM72 BATCH . FALL 2015 COURSE . CALCULUS AND ANALYTICAL GEOMETRY DEPARTMENT . COMPUTER SCIENCE SEMESTER . 1st ASSIGNMENT NO . 1 Question # 1 : Describe in detail the importance of calculus and analytical geometry in our life with reference to its uses in computer science as well as in real life? Answer : Calculus and analytical geometry have a very important roll in our daily life but only few people know that . I think the great example of using of calculus and analytical geometry in our life is radar and setellite . Radar : Radar is basically …show more content…

Satellite is basically working by the principle of calculus and analytical geometry it take the signals from sourse from one part of the world and send it to the defferent part of the world with in second etc. In computer science we can use the calculus and analytical geometry because of programming point of view and there are so many usage in computer science . By using calculus and analytical geometry we can meassure the path of 3D shape objects in any programme etc. Question # 2 : Is there any difference between imaginary numbers and complex numbers ? If yes , then identify the reason , if no , then give example to support your argument ? Answer : Yes there is a difference between imaginary number and complex numbers . Complex numbers is a system and imaginary number are the part of that system …show more content…

What benefit does it give to us in order to write a complex numbers in term of polar form ? when will you prefer to use complex number in polar form ? Answer : We use to write the polar form of complex number in order to understand the graphical shape of complex numbers . Through the polar form fo complex number we can easily understand that where it can be drawn it on a plane and what is angle between them , where its angle can be move , what is the imaginary axis what is the real axis how much displacement it coward . Its all the important things that we can eualvate throug polar form of the complex numbers . I prefer to use the polar form of complex where I want know about the possition of the particullar complex number and so on . Question # 4 : How will you distinguish between argument and principle argument of complex number ? write it in your own words ? Answrer : Argument : An argument of the complex number z = x + iy, denoted arg z, is defined in two equivalent ways: 1. Geometrically, in the complex plane, as the angle φ from the positive real axis to the vector representing z. The numeric value is given by the angle in radians and is positive if measured

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