Category:Pick's theorem

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<nowiki>teorema di Pick; théorème de Pick; Pickova formula; Fórmola ëd Pick; Pickův vzorec; مبرهنة بيك; формула Пика; Pick's theorem; Satz von Pick; teorema de Pick; Pickin lause; قضیه پیک; 皮克定理; teorema de Pick; pick teoremi; ピックの定理; teorema de Pick; теорема Піка; Picks sats; wzór Picka; משפט פיק; Formule van Pick; Pick-tétel; ទ្រឹស្តីបទពីក; Пик формули; 픽의 정리; Teorema de Pick; teoremo de Pick; Θεώρημα του Πικ; Փիքի թեորեմ; Teorema matematico; 頂点を格子点とする多角形の面積の公式を与える定理; matematikai állítás; wzór na pole powierzchni niektórych wielokątów; משפט גאומטרי; fórmula per a l'àrea de un polígon; mathematischer Satz; formula that the area of a planar polygon whose vertices all have integer coordinates equals the number of interior integer points plus half the number of boundary integer points minus one; la teoremo, ke la areo de ebena plurlatero, kies verticoj havas entjerajn koordinatojn, egalas la nombron de internaj entjerkoordinataj punktoj plus duonon de la nombro de randaj entjerkoordinataj punktoj minus unu; formule donnant l'aire d'un polygone dont les sommets ont des coordonnées entières; Çivilerle Alan Hesaplama; نظرية بيك; مبرهنه بيك; Теорема Пика (комбинаторная геометрия)</nowiki>
Pick's theorem 
formula that the area of a planar polygon whose vertices all have integer coordinates equals the number of interior integer points plus half the number of boundary integer points minus one
example of Pick’s theorem: the polygon has 7 interior points and 8 boundary points, so its area is 7+8/2−1=10
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Media in category "Pick's theorem"

The following 36 files are in this category, out of 36 total.