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The Maxima on-line user's manual

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Quotient

Function: quotient (<p_1>, <p_2>)

quotient(4*x^4-3*x^2+5*x-3, x^2-1);
remainder(4*x^4-3*x^2+5*x-3, x^2-1);
divide(4*x^4-3*x^2+5*x-3, x^2-1);

Function: quotient (<p_1>, <p_2>, <x_1>, ..., <x_n>) Returns the polynomial <p_1> divided by the polynomial <p_2>. The arguments <x_1>, ..., <x_n> are interpreted as in ratvars.

quotient returns the first element of the two-element list returned by divide.

(%o1)                                true
(%i2) 

Related Examples

quotient

u:2*x^4+11*x^3+5*x^2-...

quotient: (u, (2*x^2+...

Calculate

quotient

quotient(x^2, x);

Calculate

quotient-remainder

quotient(x^5+x+1,x^3+2);

remainder(x^5+x+1, x^...

quotient(3*x^4-7*x,x-1);

Calculate

quotient

quotient(40, 12);

Calculate

quotient

eq1:(x^4)-(x^3);

eq2:2*(x^2)+5;

quotient(eq1,eq2);

Calculate

quotient

a : 16800;

b : -990;

quotient(a,b);

Calculate

quotient

eq1:(x^4)-(x^3);

eq2:2*(x^2)+5;

quotient(eq1,eq2);

Calculate

quotient

f : x^5 + 3*x^2 + x + 2;

g : x^2 + x + 1;

quotient(f/g);

Calculate

quotient

u:2*x^4+11*x^3+5*x^2-...

v:2*x^2+3*x-5;

quotient (u,v);

Calculate

quotient-remainder

f : x^5 + 3*x^2 + x + 2;

g : x^2 + x + 1;

q1 : quotient(f, g);

Calculate