Trigonometric Calculator
Loading the math board and drawing, please wait…
This example calculates and draws the lengths and angles of a right triangle using trigonometric definitions. It utilizes commands such as Textfield, Line, Circle, Intersect, Segment, Rotate, Angle, etc. Suitable for middle school and above students to learn trigonometry and geometric construction.
GeoGebra Commands & Parameters
Textfield(c) → Tekstfelt1Textfield(a) → Tekstfelt2Textfield(b) → Tekstfelt3Textfield(v) → Tekstfelt4Line(A, A') → hCircle(A, c) → kIntersect(k, h) → B_{1.2}, B_{1.1}Segment(A, B_{1.1}) → iRotate(B_{1.1}, v, A) → BAngle(B_{1.1}, A, B) → αLine(A, B) → jOrthogonalLine(B_{1.1}, h) → lOrthogonalLine(B_{1.2}, h) → mIntersect(j, l) → C_{1.1}Intersect(m, j) → DSegment(B_{1.1}, C_{1.1}) → pSegment(A, C_{1.1}) → qOrthogonalLine(A, h) → rCircle(A, a) → sIntersect(s, r, 2) → COrthogonalLine(C, r) → tIntersect(j, t) → EIntersect(l, t) → FSegment(A, F) → f_1Segment(F, B_{1.1}) → g_1Angle(B_{1.1}, A, F) → γIntersect(j, t) → GOrthogonalLine(G, h) → h_1Intersect(h_1, h) → HSegment(A, H) → i_1Segment(H, G) → j_1Segment(A, G) → k_1Circle(A, b) → c_1Intersect(c_1, j, 2) → IOrthogonalLine(I, h) → l_1Intersect(l_1, h) → JSegment(A, I) → m_1Segment(A, J) → n_1Segment(J, I) → p_1Circle(A, b) → d_1Intersect(d_1, t, 1) → KOrthogonalLine(K, h) → q_1Intersect(h, q_1) → LSegment(A, L) → r_1Segment(L, K) → s_1Segment(K, A) → t_1Angle(L, A, K) → δIntersect(d_1, l, 2) → MSegment(B_{1.1}, M) → a_1Segment(A, M) → b_1Angle(B_{1.1}, A, M) → ε
AI Drawing Prompt Reference
Draw a right triangle ABC with A as the right angle vertex, B as the vertex of the hypotenuse, and C as the vertex of the base. Use given lengths and angles to construct the triangle's parts, including sides AB, AC, and BC, as well as angles A, B, and C, through rotation, intersection, and perpendicular lines.
The prompt above was compiled from the original drawing commands and is for reference only.