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- ...12)); real a,b,c,d; pair A=(1,9), B=(-11,0), C=(4,0), D; b = abs(C-A); c = abs(B-A); D = (b*B+c*C)/(b+c); draw(A--B--C--A--D,black); MA(B,A,D,2,green); MA3 KB (438 words) - 12:17, 30 November 2024
- if((i%10) == 0){draw(pica,(-20/sqrt(3)-abs((0,i))/sqrt(3),i)--(20/sqrt(3)+abs((0,i))/sqrt(3),i),black+0.7);} else{draw(pica,(-20/sqrt(3)-abs((0,i))/sqrt(3),i)--(20/sqrt(3)+abs((0,i))/sqrt(3),i));}4 KB (721 words) - 15:14, 8 March 2021
- real r=abs(I-foot(I,A,B)), R=abs(A-O), a=abs(B-C), b=abs(A-C), c=abs(A-B), x=(((b+c-a)/2)^2)/(r^2+4*r*R+((b+c-a)/2)^2), y=((b+c-a)/2)^2/(r^2+((b X=intersectionpoint(Circle(p_a,x*abs(O-A)), A+(O-A)*0.01--O);7 KB (1,266 words) - 07:35, 27 August 2024
- if(abs(i)==abs(j)) if(abs(i)+abs(j)==4) label("S",(i,j));7 KB (918 words) - 15:15, 22 April 2014
- pair A=(0,0), B=(2,0), C=(2,2), D=(0,2), E=(0,1/2), F=E+(C-E)/abs(C-E)/2; pair A=(0,0), B=(2,0), C=(2,2), D=(0,2), E=(0,1/2), F=E+(C-E)/abs(C-E)/2, G=(1,0);5 KB (811 words) - 14:30, 27 June 2024
- draw(circle(A,abs(C-A)),dotted);4 KB (648 words) - 16:07, 9 December 2024
- <math>|AB|=|BS|=|AS|</math> in <math>\Delta ABS</math>, thus <math>\Delta ABS</math> is an equilteral triangle.11 KB (1,928 words) - 19:52, 21 November 2023
- for(k=0;(k<99)&&(abs(z)<10);++k) z=z^2+c;915 bytes (163 words) - 17:28, 8 January 2012
- real Q(real x) { return 10 - abs(x - 8); } ...9.75,8.25,0), F=(Fxy.x,Fxy.y,0), G=2*F-A, H=(F.x,F.y,abs(F-A)),I=(F.x,F.y,-abs(F-A));4 KB (636 words) - 15:46, 25 November 2023
- if [[absolute value|abs]](fpNum1-fpNum2) < epsilon:2 KB (313 words) - 15:16, 31 July 2020
- *<tt>abs(x)</tt> returns the absolute value of x.3 KB (505 words) - 13:57, 6 May 2024
- pair A = (0,0), C= (11,0), B=IP(CR(A,20),CR(C,18)), D = IP(B--C,CR(B,20/31*abs(B-C))), M = (A+D)/2, P = IP(M--2*M-B, A--C), D2 = IP(D--D+P-B, A--C);6 KB (944 words) - 16:21, 17 November 2024
- draw(Circle((O + P)/2, abs(O - P)/2),dashed); label("$\theta$", (O + P)/2 + abs(O - P)/2*dir(120), NW);4 KB (717 words) - 14:00, 19 February 2025
- real f(real x, real y) {return abs(x^3) + abs(y^3);} real f(real x, real y) {return abs(x^3) + abs(y^3);}17 KB (2,910 words) - 14:01, 2 September 2011
- draw(Circle(O, abs(O-C))); draw(Circle(O, abs(O-C)));2 KB (368 words) - 12:26, 16 July 2024
- S = intersectionpoint(B--C,arc(O, abs(O - P), 180, 270)); R = intersectionpoint(B--C,arc(O, abs(O - P), 270, 360));4 KB (613 words) - 19:50, 19 December 2023
- draw((abs(dot(unit(M-P),unit(B-P))) < 1/2011) ? rightanglemark(M,P,B) : anglemark(M,P draw((abs(dot(unit(M-R),unit(A-R))) < 1/2011) ? rightanglemark(M,R,A) : anglemark(M,R18 KB (2,485 words) - 21:38, 3 January 2025
- pair P=waypoint(tangent,abs(A-D)/abs(A-B));21 KB (3,242 words) - 20:27, 30 December 2020
- real f0(real x) { return x + abs(x-100) - abs(x+100); } real f0(real x) { return x + abs(x-100) - abs(x+100); }6 KB (1,040 words) - 15:42, 1 November 2024
- draw(Circle(O, abs(O-D))^^A--B--C--cycle, linewidth(0.7));17 KB (2,500 words) - 18:05, 11 September 2023