Directed Number Subtraction Demo
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This example demonstrates the calculation and geometric interpretation of subtraction of directed numbers. It involves core concepts like directed numbers, number line operations, absolute value, and geometric representation. Construction uses commands such as Point, Sequence, If, Corner with objects like num0, A, B, dis, button1. Suitable for middle school and above mathematics education to understand directed number operations and visualization.
GeoGebra Commands & Parameters
Point(xAxis) → BSequence(Semicircle[(((k - 1 + x(A)) * dis), 0.1), (((k + x(A)) * dis), 0.1)], k, 1, Div[x(B) - x(A), dis]) → l1Sequence(Semicircle[(((x(A) - k) * dis), 0.1), (((x(A) + 1 - k) * dis), 0.1)], k, 1, Div[x(A) - x(B), dis]) → l3If(x(B) - x(A) > 0, "+", "") → sign2If(x(B) - x(A) < 0, "+", "") → sign3If(x(A) > 0, "+", "") → signaIf(x(B) - x(A) > 0, "+", "") → signbaIf(x(B) > x(A), "+", "-") → op2If(x(B) > 0, "+", "") → signbSequence(Vector[(((k + x(A) - 0.05) * dis), 0.3), (((k + x(A)) * dis), 0.1)], k, 1, Div[x(B) - x(A), dis]) → l2Sequence(Vector[(((x(A) - k + 0.05) * dis), 0.3), (((x(A) - k) * dis), 0.1)], k, 1, Div[x(A) - x(B), dis]) → l4Corner(1) → CIf(num0 > 0, "+", "") → sign0If(num1 > 0, "+", "") → sign1