P4 Perimeter Q2
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This example demonstrates how to calculate the perimeter of a polygon through geometric construction. Key mathematical concepts include polygons, trigonometry, and coordinate geometry. Using GeoGebra commands such as Segment, Sequence, and Polygon, the perimeter can be dynamically constructed and displayed. Suitable for high school students or math enthusiasts.
GeoGebra Commands & Parameters
Segment(Blue01a, Blue01b) → Blue01Segment(Blue02a, Blue02b) → Blue02Segment(Blue03a, Blue03b) → Blue03Segment(Blue04a, Blue04b) → Blue04Segment(Red01a, Red01b) → Red01Segment(Red02a, Red02b) → Red02Segment(Red03a, Red03b) → Red03Segment(Red04a, Red04b) → Red04Segment(Blue05a, Blue05b) → Blue05Segment(Red05a, Red05b) → Red05Segment(Blue06a, Blue06b) → Blue06Segment(Red06a, Red06b) → Red06Sequence(Sequence[(s, t), s, 0, 25], t, -5, 13) → ListDotsSegment(Blue07a, Blue07b) → Blue07Segment(Blue08a, Blue08b) → Blue08Segment(Blue09a, Blue09b) → Blue09Segment(Blue10a, Blue10b) → Blue10Segment(Blue11a, Blue11b) → Blue11Segment(Blue12a, Blue12b) → Blue12Segment(Red07a, Red07b) → Red07Segment(Red08a, Red08b) → Red08Segment(Red09a, Red09b) → Red09Segment(Red10a, Red10b) → Red10Segment(Red11a, Red11b) → Red11Segment(Red12a, Red12b) → Red12Segment(Green01a, Green01b) → Green01Segment(Green02a, Green02b) → Green02Segment(Green03a, Green03b) → Green03Segment(Green04a, Green04b) → Green04Segment(Green05a, Green05b) → Green05Segment(Green06a, Green06b) → Green06Segment(Green07a, Green07b) → Green07Segment(Green08a, Green08b) → Green08Segment(Green09a, Green09b) → Green09Segment(Green10a, Green10b) → Green10Segment(Green11a, Green11b) → Green11Segment(Green12a, Green12b) → Green12Segment(Green13a, Green13b) → Green13Polygon(VPoly1Fa, VPoly1Fb, VPoly1Fc, VPoly1Fd, VPoly1Fe, VPoly1Ff, VPoly1Fg) → Poly1F, SPoly1Fa, SPoly1Fb, SPoly1Fc, SPoly1Fd, SPoly1Fe, SPoly1Ff, SPoly1FgSegment(Green14a, Green14b) → Green14Polygon(VPoly1Ma, VPoly1Mb, VPoly1Mc, VPoly1Md, VPoly1Me, VPoly1Mf, VPoly1Mg) → Poly1M, SPoly1Ma, SPoly1Mb, SPoly1Mc, SPoly1Md, SPoly1Me, SPoly1Mf, SPoly1MgPolygon(VPoly2Fa, VPoly2Fb, VPoly2Fc, VPoly2Fd, VPoly2Fe, VPoly2Ff) → Poly2F, SPoly2Fa, SPoly2Fb, SPoly2Fc, SPoly2Fd, SPoly2Fe, SPoly2FfPolygon(VPoly2Ma, VPoly2Mb, VPoly2Mc, VPoly2Md, VPoly2Me, VPoly2Mf) → Poly2M, SPoly2Ma, SPoly2Mb, SPoly2Mc, SPoly2Md, SPoly2Me, SPoly2Mf