I need to use a formula and output a variable in C++ but I have an issue. Im using the variable in the forumla but I want the formula to ouput the value of the variable. Sounds complicated so here is my code:

code:

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#include <cmath>

#include <iostream>

int v1;

int =v2;

int vc1;

int vc2;

float t;

float ans;

using namespace std;



void main()

{

cout << "Enter v1: ";

cin >> v1;

cout << "Enter v2: ";

cin >> v2;

cout << "Enter vc1: ";

cin >> vc1;

cout << "Enter vc2: ";

cin >> vc2;

ans = (v1 * ((1-t)*(1-t)*(1-t))) + vc1 * (3 * ((1-t)*(1-t))) * t + vc2 * ( 3 * ((1-t) * (t*t)))+ (v2 * (t*t*t));

cout << "Answer = " << ans << endl;

}

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The statement that computes your formula doesn't alter "t", so you can simply "cout << t" before or after "ans", or do whatever you want with it.  It's just a variable.

I should also note that in your code, "t" is never initialized to anything before it is used, which is almost certainly a mistake.

I think he wants to output the result of that expression after simplifying it using symbolic calculus. That can't be done automatically in C++ (you can do it in Maple, Mathematica or Matlab). So what you have to do is: simplify it by hand, using v1, v2 and v3 as symbolic variables, and after that, susbtitute them by the numbers. ie:

(v1 * ((1-t)*(1-t)*(1-t))) + vc1 * (3 * ((1-t)*(1-t))) * t + vc2 * ( 3 * ((1-t) * (t*t)))+ (v2 * (t*t*t))

that is equal to:

(v1 * ((1-t)*(1-t)*(1-t))) + 3 * vc1 * t*(1-t)*(1-t) + 3 * vc2 * t * t * (1-t) + v2*t*t*t

so now, you do the "cout <<" thing but only with the v1, v2, vc1, vc2 variables and the rest of the expression you keep it as a string:

code:

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cout << "Answer = " << v1 << " * (1 - t) * (1 - t) * (1 - t) + (" << 3 * vc1 << ") * t * (1 - t) * (1 - t) + (" << 3 * vc2 << ") * t *t * (1 - t) + (" << v2 << ") * t * t * t" << endl;

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The cubic Bézier curve formula resolves to a cubic equation in terms of t, which is quite difficult to solve. If you're really brave, you can write the equation in depressed form and make use of the Chebyshev radicals to find the roots.

quote:

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Originally posted by mezzanine
The cubic Bézier curve formula resolves to a cubic equation in terms of t, which is quite difficult to solve. If you're really brave, you can write the equation in depressed form and make use of the Chebyshev radicals to find the roots.

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