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The Maxima on-line user's manual

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Remainder

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

remainder returns the second element of the two-element list returned by divide.

(%o1)                                true
(%i2) 

Related Examples

remainder

A:x^2-3;

B:x+2;

C:remainder(A,B,x);

Calculate

remainder-resultant

A:u^3+p*u+q;

B:v^2+a-u*(v+b);

C:resultant(A,B,u);

Calculate

remainder-resultant

A:u^4+p*u^2+q*u+r;

B:v^2+a*v+b-u*(c*v^2+...

C:resultant(A,B,u);

Calculate

remainder

remainder(5,2);

Calculate

remainder

remainder(2197, 37);

Calculate

remainder

remainder(6!,12^2);

Calculate

remainder-resultant

A:u^3+p*u+q;

B:v^2+a-u*(v+b);

C:resultant(A,B,u);

Calculate

remainder-resultant

A:u^4+p*u+q;

B:a*v^3+b*v^2+c*v+d-u...

C:v^4-k;

Calculate

remainder

p(t):=t^3-t+1;

r(a):=remainder(p(x^a...

r(2);

Calculate

remainder

remainder(10!,12^4);

Calculate