Monday, 27 July 2015

Simple c program to find roots of quadratic equation

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Quadratics


  http://www.shelovesmath.com/algebra/intermediate-algebra/quadratics/
(Note that this is a time, not a distance; sometimes parabolas represent the distance on the x axis and the height on the y axis, and the shapes are similar. (Just for some history and a tiny bit of physics: The Italian scientist Galileo discovered the parabolic trajectory of projectiles in the early 17th century

C Program Enter the Student Marks and Find the Percentage and Grade


  http://ecomputernotes.com/c-program/enter-the-student-marks-and-find-the-percentage-and-grade
C Program Returns NonZero if its Arg is either a Letter or a Digit returns zero C Program Write a Program to ForEach Write a C program to is a char alphanumeric

Write a C program to display numbers from 1 to 9 and their square roots


  http://ecomputernotes.com/what-is-c/control-structures/program-to-display-numbers-from-1-to-9-and-their-square-roots
Write a C program using 2-D array to display multiplication table: Write a C program to calculate the square of those numbers only whose least significant digit is 5. Define iteration Statements Write a C program to given the coordinates (x, y) of a centre of a circle and its radius, write a program which will determine whether a point lies inside the circle, on the circle or outside the circle

  http://www.numbertheory.org/papers.html
Lenstra Jr., On Artin's Conjecture and Euclid's Algorithm in Global Fields, Inventiones Mathematicae, 42 (1977) 201-224, gave a method which dealt with a general class of similar problems. It gets a mention in the book Integer Flows and Cycle Covers of Graphs, Cun-Quan Zhang, Monographs and Textbooks in Pure and Applied Mathematics 205, Marcel Dekker 1997 The eulericity e(G) of a bridgeless graph G is the least number of eulerian subgraphs of G which together cover the edges of G

solve quadratic by extracting roots


  http://softmath.com/math-com-calculator/graphing-inequalities/solve-quadratic-by-extracting.html
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Chutes and ladders - Quadratic equations review


  http://www.learnnc.org/lp/pages/2981
Print Print Share Email Delicious Digg Facebook StumbleUpon TWEET Pin It Learning outcomes By the end of the lesson, the students will have reviewed how to solve quadratic equations using the four methods that we have studied in this unit: graphing, completing the square, quadratic formula, and factoring. LEARN NC, a program of the UNC School of Education, finds the most innovative and successful practices in K-12 education and makes them available to the teachers and students of North Carolina - and the world

Quadratic Formula for the TI-83 and 84


  http://www.instructables.com/id/Quadratic-Formula-for-the-TI-83-and-84/
what am I doing wrong? Jordan Dyck3 years agoReplywow i just spent the past 4 months struggaling through math only to find this after i passed MicheVonWitch4 years agoReplyhi. First open quotes (alpha, +) then put in 12 spaces (...4Step 4: Using the program To exit out of this do not hit clear!!! This will delete everything on the line! Make sure you hit 2nd then mode (quit)

  http://electrofriends.com/source-codes/software-programs/java/basic-programs/java-program-prints-real-solutions-quadratic-equation-ax2bxc-0/
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Creating a Quadratic Equation Solver HEL - C++ Forum


  http://www.cplusplus.com/forum/beginner/65854/
then remember if discriminant is less then 0, then there is no answer, but if it is equal to zero, then the both x1, x2 is the same, so you should make an if function there. That was fun, as soon as I get to the chapter in my book that deals with if and else statements ill add a repeat and the ability to to give both answers

c - What is a simple way to find real roots of a (cubic) polynomial? - Stack Overflow


  http://stackoverflow.com/questions/4906556/what-is-a-simple-way-to-find-real-roots-of-a-cubic-polynomial
What is THE way of doing this? I have found several closed form formulas for roots of a cubic function, but all of them use either complex numbers or lots of goniometric functions and I don't like them (and also don't know which one to choose). I need something simple; faster is better; and I know that I will eventually need to solve polynomials of higher order, so having a numerical solver would maybe help too

Quadratic Equation -- from Wolfram MathWorld


  http://mathworld.wolfram.com/QuadraticEquation.html
Amazingly, the sequence for has the recurrence equation (35) where is the number of divisors of and is the characteristic function of the square numbers. For example, for , there are four such polynomials, (31) (32) (33) (34) The following table summarizes the counts of such factorable polynomials for simple and small

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