{"id":334,"date":"2026-08-05T07:00:17","date_gmt":"2026-08-05T01:30:17","guid":{"rendered":"https:\/\/superpahal.com\/blog\/?p=334"},"modified":"2026-08-04T14:47:48","modified_gmt":"2026-08-04T09:17:48","slug":"ssc-cgl-geometry-formula-in-hindi","status":"publish","type":"post","link":"https:\/\/superpahal.com\/blog\/ssc-cgl-geometry-formula-in-hindi\/","title":{"rendered":"SSC CGL Geometry Formula in Hindi: Triangle, Circle &#038; Polygon \u0915\u0947 \u0938\u092d\u0940 \u091c\u093c\u0930\u0942\u0930\u0940 Theorems (Free PDF)"},"content":{"rendered":"<div class=\"sp-post\">\n<p>SSC CGL 2026 \u0915\u0947 Quant \u0938\u0947\u0915\u094d\u0936\u0928 \u092e\u0947\u0902 Geometry \u0939\u0930 \u0936\u093f\u092b\u093c\u094d\u091f \u092e\u0947\u0902 \u0906\u0928\u0947 \u0935\u093e\u0932\u093e \u091f\u0949\u092a\u093f\u0915 \u0939\u0948 \u2014 \u0914\u0930 \u0938\u092c\u0938\u0947 \u0905\u091a\u094d\u091b\u0940 \u092c\u093e\u0924 \u092f\u0939 \u0939\u0948 \u0915\u093f \u092f\u0939 \u092a\u0942\u0930\u0940 \u0924\u0930\u0939 theorem \u0914\u0930 property \u0906\u0927\u093e\u0930\u093f\u0924 \u0939\u0948\u0964 \u0905\u0917\u0930 \u0906\u092a\u0915\u094b triangle \u0915\u0947 centres, circle \u0915\u0947 theorems \u0914\u0930 polygon \u0915\u0947 angle-\u0928\u093f\u092f\u092e \u0905\u091a\u094d\u091b\u0947 \u0938\u0947 \u092f\u093e\u0926 \u0939\u094b\u0902, \u0924\u094b Geometry \u0915\u0947 \u0905\u0927\u093f\u0915\u093e\u0902\u0936 \u0938\u0935\u093e\u0932 \u092c\u093f\u0928\u093e \u0932\u0902\u092c\u0940 calculation \u0915\u0947 \u0939\u0932 \u0939\u094b \u091c\u093e\u0924\u0947 \u0939\u0948\u0902\u0964 \u0907\u0938 \u092a\u094b\u0938\u094d\u091f \u092e\u0947\u0902 \u0935\u0939\u0940 \u091c\u093c\u0930\u0942\u0930\u0940 formulas \u0935 theorems \u090f\u0915 \u091c\u0917\u0939 \u0926\u093f\u090f \u0917\u090f \u0939\u0948\u0902, \u0938\u093e\u0925 \u092e\u0947\u0902 diagrams \u0935\u093e\u0932\u0940 \u090f\u0915 free PDF \u092d\u0940\u0964<\/p>\n<div class=\"sp-answer-box\">\n<p><strong>\u0938\u0940\u0927\u093e \u091c\u0935\u093e\u092c:<\/strong> SSC CGL Tier-1 \u092e\u0947\u0902 Geometry \u0938\u0947 \u0906\u092e\u0924\u094c\u0930 \u092a\u0930 <strong>2\u20133 \u0938\u0935\u093e\u0932<\/strong> \u0906\u0924\u0947 \u0939\u0948\u0902 (\u092f\u0939 \u092a\u093f\u091b\u0932\u0947 \u0935\u0930\u094d\u0937\u094b\u0902 \u0915\u0947 \u092a\u0947\u092a\u0930 \u0915\u0947 trend \u092a\u0930 \u0906\u0927\u093e\u0930\u093f\u0924 \u0905\u0928\u0941\u092e\u093e\u0928 \u0939\u0948, SSC official weightage \u091c\u093e\u0930\u0940 \u0928\u0939\u0940\u0902 \u0915\u0930\u0924\u093e)\u0964 \u0907\u0928\u092e\u0947\u0902 \u0938\u092c\u0938\u0947 \u091c\u093c\u094d\u092f\u093e\u0926\u093e \u0938\u0935\u093e\u0932 <strong>Triangle (centres \u0935 theorems)<\/strong>, <strong>Circle theorems<\/strong> \u0914\u0930 <strong>Lines &amp; Angles<\/strong> \u0938\u0947 \u0906\u0924\u0947 \u0939\u0948\u0902\u0964 \u0907\u0928 \u0924\u0940\u0928 \u0939\u093f\u0938\u094d\u0938\u094b\u0902 \u0915\u094b \u092a\u0915\u0921\u093c \u0932\u0947\u0928\u093e \u0939\u0940 \u092a\u0942\u0930\u0947 Geometry \u0915\u094b cover \u0915\u0930 \u0932\u0947\u0928\u0947 \u091c\u0948\u0938\u093e \u0939\u0948\u0964<\/p>\n<\/div>\n<h2>Lines &amp; Angles \u0915\u0947 \u091c\u093c\u0930\u0942\u0930\u0940 \u0928\u093f\u092f\u092e \u0915\u094d\u092f\u093e \u0939\u0948\u0902?<\/h2>\n<p>\u091c\u093c\u094d\u092f\u093e\u0926\u093e\u0924\u0930 Geometry \u0915\u0947 \u0938\u0935\u093e\u0932 angle \u0928\u093f\u0915\u093e\u0932\u0928\u0947 \u092a\u0930 \u0906\u0927\u093e\u0930\u093f\u0924 \u0939\u094b\u0924\u0947 \u0939\u0948\u0902\u0964 \u0907\u0938\u0932\u093f\u090f \u092f\u0947 \u0906\u0927\u093e\u0930-\u0928\u093f\u092f\u092e \u0938\u092c\u0938\u0947 \u092a\u0939\u0932\u0947 \u092f\u093e\u0926 \u0915\u0930\u0947\u0902:<\/p>\n<div class=\"sp-table-wrap\">\n<table>\n<thead>\n<tr>\n<th>\u0938\u094d\u0925\u093f\u0924\u093f<\/th>\n<th>\u0928\u093f\u092f\u092e<\/th>\n<\/tr>\n<\/thead>\n<tbody>\n<tr>\n<td>\u090f\u0915 \u0938\u0940\u0927\u0940 \u0930\u0947\u0916\u093e \u092a\u0930 \u092c\u0928\u0947 angles<\/td>\n<td>\u092f\u094b\u0917 = 180\u00b0<\/td>\n<\/tr>\n<tr>\n<td>\u0915\u093f\u0938\u0940 \u092c\u093f\u0902\u0926\u0941 \u0915\u0947 \u091a\u093e\u0930\u094b\u0902 \u0913\u0930<\/td>\n<td>\u092f\u094b\u0917 = 360\u00b0<\/td>\n<\/tr>\n<tr>\n<td>Vertically opposite angles<\/td>\n<td>\u092c\u0930\u093e\u092c\u0930 \u0939\u094b\u0924\u0947 \u0939\u0948\u0902<\/td>\n<\/tr>\n<tr>\n<td>Parallel lines + transversal<\/td>\n<td>Corresponding \u0935 alternate angles \u092c\u0930\u093e\u092c\u0930<\/td>\n<\/tr>\n<tr>\n<td>Co-interior (allied) angles<\/td>\n<td>\u092f\u094b\u0917 = 180\u00b0<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/div>\n<h2>Triangle \u0915\u0947 4 centres \u0915\u094c\u0928 \u0938\u0947 \u0939\u0948\u0902?<\/h2>\n<p>\u092f\u0939 SSC \u0915\u093e \u0938\u092c\u0938\u0947 favourite \u0939\u093f\u0938\u094d\u0938\u093e \u0939\u0948\u0964 \u0939\u0930 centre \u0915\u093f\u0928 \u0930\u0947\u0916\u093e\u0913\u0902 \u0915\u0947 \u092e\u093f\u0932\u0928\u0947 \u0938\u0947 \u092c\u0928\u0924\u093e \u0939\u0948 \u0914\u0930 \u0909\u0938\u0915\u0940 \u0915\u094d\u092f\u093e property \u0939\u0948 \u2014 \u092f\u0939 table \u092f\u093e\u0926 \u0930\u0916\u0947\u0902:<\/p>\n<div class=\"sp-table-wrap\">\n<table>\n<thead>\n<tr>\n<th>Centre<\/th>\n<th>\u0915\u093f\u0938\u0938\u0947 \u092c\u0928\u0924\u093e \u0939\u0948<\/th>\n<th>\u092e\u0941\u0916\u094d\u092f property<\/th>\n<\/tr>\n<\/thead>\n<tbody>\n<tr>\n<td>Centroid (G)<\/td>\n<td>\u0924\u0940\u0928\u094b\u0902 medians \u0915\u093e \u092e\u093f\u0932\u0928<\/td>\n<td>Median \u0915\u094b 2 : 1 \u092e\u0947\u0902 \u092c\u093e\u0901\u091f\u0924\u093e \u0939\u0948 (vertex \u0915\u0940 \u0913\u0930 2); \u0939\u092e\u0947\u0936\u093e \u0905\u0902\u0926\u0930<\/td>\n<\/tr>\n<tr>\n<td>Incenter (I)<\/td>\n<td>\u0924\u0940\u0928\u094b\u0902 angle bisectors \u0915\u093e \u092e\u093f\u0932\u0928<\/td>\n<td>Incircle \u0915\u093e \u0915\u0947\u0902\u0926\u094d\u0930; \u092d\u0941\u091c\u093e\u0913\u0902 \u0938\u0947 \u0938\u092e\u093e\u0928 \u0926\u0942\u0930\u0940; \u0939\u092e\u0947\u0936\u093e \u0905\u0902\u0926\u0930<\/td>\n<\/tr>\n<tr>\n<td>Circumcenter (O)<\/td>\n<td>\u092d\u0941\u091c\u093e\u0913\u0902 \u0915\u0947 perpendicular bisectors \u0915\u093e \u092e\u093f\u0932\u0928<\/td>\n<td>Circumcircle \u0915\u093e \u0915\u0947\u0902\u0926\u094d\u0930; \u0936\u0940\u0930\u094d\u0937\u094b\u0902 \u0938\u0947 \u0938\u092e\u093e\u0928 \u0926\u0942\u0930\u0940; obtuse \u092e\u0947\u0902 \u092c\u093e\u0939\u0930<\/td>\n<\/tr>\n<tr>\n<td>Orthocenter (H)<\/td>\n<td>\u0924\u0940\u0928\u094b\u0902 altitudes \u0915\u093e \u092e\u093f\u0932\u0928<\/td>\n<td>Obtuse triangle \u092e\u0947\u0902 \u092c\u093e\u0939\u0930 \u0939\u094b \u0938\u0915\u0924\u093e \u0939\u0948<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/div>\n<div class=\"sp-note\">\n<p><strong>\u091c\u093c\u0930\u0942\u0930\u0940 tricks:<\/strong> O, G, H \u0939\u092e\u0947\u0936\u093e \u090f\u0915 \u0939\u0940 \u0930\u0947\u0916\u093e (Euler line) \u092a\u0930 \u0939\u094b\u0924\u0947 \u0939\u0948\u0902 \u0914\u0930 <strong>OG : GH = 1 : 2<\/strong>\u0964 \u0938\u092e\u092c\u093e\u0939\u0941 (equilateral) triangle \u092e\u0947\u0902 \u091a\u093e\u0930\u094b\u0902 centres \u090f\u0915 \u0939\u0940 \u092c\u093f\u0902\u0926\u0941 \u092a\u0930 \u0906 \u091c\u093e\u0924\u0947 \u0939\u0948\u0902\u0964<\/p>\n<\/div>\n<h2>Triangle \u0915\u0947 \u0938\u092c\u0938\u0947 \u091c\u093c\u0930\u0942\u0930\u0940 theorems \u0915\u094c\u0928 \u0938\u0947 \u0939\u0948\u0902?<\/h2>\n<div class=\"sp-table-wrap\">\n<table>\n<thead>\n<tr>\n<th>Theorem \/ \u0938\u0942\u0924\u094d\u0930<\/th>\n<th>\u0915\u0925\u0928<\/th>\n<\/tr>\n<\/thead>\n<tbody>\n<tr>\n<td>Angle Sum<\/td>\n<td>\u0924\u0940\u0928\u094b\u0902 \u0915\u094b\u0923\u094b\u0902 \u0915\u093e \u092f\u094b\u0917 = 180\u00b0<\/td>\n<\/tr>\n<tr>\n<td>Exterior Angle<\/td>\n<td>\u092c\u093e\u0939\u0930\u0940 \u0915\u094b\u0923 = \u0926\u094b \u0935\u093f\u092a\u0930\u0940\u0924 \u0905\u0902\u0924\u0903\u0915\u094b\u0923\u094b\u0902 \u0915\u093e \u092f\u094b\u0917<\/td>\n<\/tr>\n<tr>\n<td>Pythagoras<\/td>\n<td>\u0938\u092e\u0915\u094b\u0923 \u0924\u094d\u0930\u093f\u092d\u0941\u091c \u092e\u0947\u0902: \u0915\u0930\u094d\u0923<sup>2<\/sup> = \u0906\u0927\u093e\u0930<sup>2<\/sup> + \u0932\u0902\u092c<sup>2<\/sup><\/td>\n<\/tr>\n<tr>\n<td>Triangle Inequality<\/td>\n<td>\u0915\u093f\u0928\u094d\u0939\u0940\u0902 \u0926\u094b \u092d\u0941\u091c\u093e\u0913\u0902 \u0915\u093e \u092f\u094b\u0917 &gt; \u0924\u0940\u0938\u0930\u0940 \u092d\u0941\u091c\u093e<\/td>\n<\/tr>\n<tr>\n<td>Area (\u0938\u093e\u0927\u093e\u0930\u0923)<\/td>\n<td>\u00bd \u00d7 \u0906\u0927\u093e\u0930 \u00d7 \u090a\u0901\u091a\u093e\u0908<\/td>\n<\/tr>\n<tr>\n<td>Area (Heron)<\/td>\n<td>\u221a[s(s\u2212a)(s\u2212b)(s\u2212c)], \u091c\u0939\u093e\u0901 s = (a+b+c)\/2<\/td>\n<\/tr>\n<tr>\n<td>Equilateral Area<\/td>\n<td>(\u221a3 \/ 4) \u00d7 a<sup>2<\/sup>; \u090a\u0901\u091a\u093e\u0908 = (\u221a3 \/ 2) \u00d7 a<\/td>\n<\/tr>\n<tr>\n<td>Similar Triangles<\/td>\n<td>\u0915\u094d\u0937\u0947\u0924\u094d\u0930\u092b\u0932\u094b\u0902 \u0915\u093e \u0905\u0928\u0941\u092a\u093e\u0924 = (\u092d\u0941\u091c\u093e\u0913\u0902 \u0915\u0947 \u0905\u0928\u0941\u092a\u093e\u0924)<sup>2<\/sup><\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/div>\n<h2>Circle \u0915\u0947 theorems \u0915\u0948\u0938\u0947 \u0932\u0917\u093e\u090f\u0901?<\/h2>\n<p>Circle \u0935\u093e\u0932\u0947 \u0938\u0935\u093e\u0932 \u0907\u0928\u094d\u0939\u0940\u0902 \u0917\u093f\u0928\u0947-\u091a\u0941\u0928\u0947 theorems \u092a\u0930 \u0906\u0927\u093e\u0930\u093f\u0924 \u0939\u094b\u0924\u0947 \u0939\u0948\u0902:<\/p>\n<div class=\"sp-table-wrap\">\n<table>\n<thead>\n<tr>\n<th>Theorem<\/th>\n<th>\u0915\u0925\u0928<\/th>\n<\/tr>\n<\/thead>\n<tbody>\n<tr>\n<td>\u0915\u0947\u0902\u0926\u094d\u0930 \u092c\u0928\u093e\u092e \u092a\u0930\u093f\u0927\u093f<\/td>\n<td>\u090f\u0915 \u0939\u0940 arc \u092a\u0930 \u0915\u0947\u0902\u0926\u094d\u0930 \u0915\u093e \u0915\u094b\u0923 = \u092a\u0930\u093f\u0927\u093f \u0915\u0947 \u0915\u094b\u0923 \u0915\u093e 2 \u0917\u0941\u0928\u093e<\/td>\n<\/tr>\n<tr>\n<td>Same segment<\/td>\n<td>\u090f\u0915 \u0939\u0940 segment \u0915\u0947 \u0915\u094b\u0923 \u092c\u0930\u093e\u092c\u0930 \u0939\u094b\u0924\u0947 \u0939\u0948\u0902<\/td>\n<\/tr>\n<tr>\n<td>\u0905\u0930\u094d\u0927\u0935\u0943\u0924\u094d\u0924 (semicircle)<\/td>\n<td>\u0935\u094d\u092f\u093e\u0938 \u092a\u0930 \u092c\u0928\u093e \u0915\u094b\u0923 = 90\u00b0<\/td>\n<\/tr>\n<tr>\n<td>Cyclic Quadrilateral<\/td>\n<td>\u0906\u092e\u0928\u0947-\u0938\u093e\u092e\u0928\u0947 \u0915\u0947 \u0915\u094b\u0923\u094b\u0902 \u0915\u093e \u092f\u094b\u0917 = 180\u00b0<\/td>\n<\/tr>\n<tr>\n<td>Tangent<\/td>\n<td>Tangent, \u0938\u0902\u092a\u0930\u094d\u0915 \u092c\u093f\u0902\u0926\u0941 \u092a\u0930 radius \u0915\u0947 \u0932\u0902\u092c\u0935\u0924 \u0939\u094b\u0924\u0940 \u0939\u0948<\/td>\n<\/tr>\n<tr>\n<td>External point<\/td>\n<td>\u092c\u093e\u0939\u0930\u0940 \u092c\u093f\u0902\u0926\u0941 \u0938\u0947 \u0916\u0940\u0902\u091a\u0940 \u0926\u094b\u0928\u094b\u0902 tangents \u092c\u0930\u093e\u092c\u0930 \u0932\u0902\u092c\u093e\u0908 \u0915\u0940<\/td>\n<\/tr>\n<tr>\n<td>Intersecting Chords<\/td>\n<td>PA \u00d7 PB = PC \u00d7 PD<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/div>\n<h2>Polygon \u0915\u093e interior \u0935 exterior angle \u0915\u0948\u0938\u0947 \u0928\u093f\u0915\u093e\u0932\u0947\u0902?<\/h2>\n<div class=\"sp-table-wrap\">\n<table>\n<thead>\n<tr>\n<th>\u0930\u093e\u0936\u093f (n \u092d\u0941\u091c\u093e\u0913\u0902 \u0935\u093e\u0932\u093e polygon)<\/th>\n<th>\u0938\u0942\u0924\u094d\u0930<\/th>\n<\/tr>\n<\/thead>\n<tbody>\n<tr>\n<td>\u0905\u0902\u0924\u0903\u0915\u094b\u0923\u094b\u0902 \u0915\u093e \u092f\u094b\u0917<\/td>\n<td>(n \u2212 2) \u00d7 180\u00b0<\/td>\n<\/tr>\n<tr>\n<td>Regular polygon \u0915\u093e \u0939\u0930 \u0905\u0902\u0924\u0903\u0915\u094b\u0923<\/td>\n<td>(n \u2212 2) \u00d7 180\u00b0 \/ n<\/td>\n<\/tr>\n<tr>\n<td>\u092c\u093e\u0939\u094d\u092f\u0915\u094b\u0923\u094b\u0902 \u0915\u093e \u092f\u094b\u0917<\/td>\n<td>\u0939\u092e\u0947\u0936\u093e 360\u00b0<\/td>\n<\/tr>\n<tr>\n<td>Regular polygon \u0915\u093e \u0939\u0930 \u092c\u093e\u0939\u094d\u092f\u0915\u094b\u0923<\/td>\n<td>360\u00b0 \/ n<\/td>\n<\/tr>\n<tr>\n<td>\u0935\u093f\u0915\u0930\u094d\u0923\u094b\u0902 (diagonals) \u0915\u0940 \u0938\u0902\u0916\u094d\u092f\u093e<\/td>\n<td>n(n \u2212 3) \/ 2<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<\/div>\n<h2>\u0915\u0941\u091b solved \u0909\u0926\u093e\u0939\u0930\u0923<\/h2>\n<div class=\"sp-note\">\n<p><strong>\u0909\u0926\u093e\u0939\u0930\u0923 1:<\/strong> \u0915\u093f\u0938\u0940 \u0924\u094d\u0930\u093f\u092d\u0941\u091c \u0915\u0947 \u0926\u094b \u0915\u094b\u0923 50\u00b0 \u0914\u0930 60\u00b0 \u0939\u0948\u0902, \u0924\u094b \u0924\u0940\u0938\u0930\u093e \u0915\u094b\u0923 = ?<br \/>\n\u0939\u0932: 180\u00b0 \u2212 (50\u00b0 + 60\u00b0) = <strong>70\u00b0<\/strong><\/p>\n<\/div>\n<div class=\"sp-note\">\n<p><strong>\u0909\u0926\u093e\u0939\u0930\u0923 2:<\/strong> \u090f\u0915 regular hexagon (6 \u092d\u0941\u091c\u093e\u090f\u0901) \u0915\u093e \u092a\u094d\u0930\u0924\u094d\u092f\u0947\u0915 \u0905\u0902\u0924\u0903\u0915\u094b\u0923 = ?<br \/>\n\u0939\u0932: (6 \u2212 2) \u00d7 180\u00b0 \/ 6 = 720\u00b0 \/ 6 = <strong>120\u00b0<\/strong><\/p>\n<\/div>\n<div class=\"sp-note\">\n<p><strong>\u0909\u0926\u093e\u0939\u0930\u0923 3:<\/strong> \u0915\u093f\u0938\u0940 cyclic quadrilateral \u0915\u093e \u090f\u0915 \u0915\u094b\u0923 70\u00b0 \u0939\u0948, \u0924\u094b \u0909\u0938\u0915\u093e \u0935\u093f\u092a\u0930\u0940\u0924 \u0915\u094b\u0923 = ?<br \/>\n\u0939\u0932: 180\u00b0 \u2212 70\u00b0 = <strong>110\u00b0<\/strong><\/p>\n<\/div>\n<h2>Geometry \u092e\u0947\u0902 students \u0915\u094c\u0928 \u0938\u0940 common \u0917\u0932\u0924\u093f\u092f\u093e\u0901 \u0915\u0930\u0924\u0947 \u0939\u0948\u0902?<\/h2>\n<div class=\"sp-mistake\">\n<ul>\n<li><strong>Centroid \u0915\u093e \u0905\u0928\u0941\u092a\u093e\u0924 \u0909\u0932\u094d\u091f\u093e \u0932\u0917\u093e\u0928\u093e:<\/strong> median 2 : 1 \u092e\u0947\u0902 \u092c\u0901\u091f\u0924\u093e \u0939\u0948 \u2014 \u092c\u0921\u093c\u093e \u092d\u093e\u0917 (2) <em>vertex \u0915\u0940 \u0913\u0930<\/em> \u0939\u094b\u0924\u093e \u0939\u0948, midpoint \u0915\u0940 \u0913\u0930 \u0928\u0939\u0940\u0902\u0964<\/li>\n<li><strong>Circumcenter\/Orthocenter \u0915\u094b \u0939\u092e\u0947\u0936\u093e \u0905\u0902\u0926\u0930 \u092e\u093e\u0928\u0928\u093e:<\/strong> obtuse triangle \u092e\u0947\u0902 \u092f\u0947 \u092c\u093e\u0939\u0930 \u0939\u094b\u0924\u0947 \u0939\u0948\u0902\u0964<\/li>\n<li><strong>Circle \u092e\u0947\u0902 &#8220;2 \u0917\u0941\u0928\u093e&#8221; \u0909\u0932\u091f \u0926\u0947\u0928\u093e:<\/strong> \u0915\u0947\u0902\u0926\u094d\u0930 \u0915\u093e \u0915\u094b\u0923 \u092a\u0930\u093f\u0927\u093f \u0915\u0947 \u0915\u094b\u0923 \u0915\u093e 2 \u0917\u0941\u0928\u093e \u0939\u094b\u0924\u093e \u0939\u0948, \u0906\u0927\u093e \u0928\u0939\u0940\u0902\u0964<\/li>\n<li><strong>Exterior angle \u092e\u0947\u0902 \u091c\u094b\u0921\u093c\u0928\u093e \u092d\u0942\u0932\u0928\u093e:<\/strong> \u092c\u093e\u0939\u0930\u0940 \u0915\u094b\u0923 = \u0926\u094b <em>\u0935\u093f\u092a\u0930\u0940\u0924<\/em> \u0905\u0902\u0924\u0903\u0915\u094b\u0923\u094b\u0902 \u0915\u093e \u092f\u094b\u0917, \u0924\u0940\u0928\u094b\u0902 \u0915\u093e \u0928\u0939\u0940\u0902\u0964<\/li>\n<li><strong>\u092c\u093e\u0939\u094d\u092f\u0915\u094b\u0923\u094b\u0902 \u0915\u093e \u092f\u094b\u0917:<\/strong> \u0915\u093f\u0938\u0940 \u092d\u0940 polygon \u0915\u0947 \u0932\u093f\u090f \u0939\u092e\u0947\u0936\u093e 360\u00b0 \u0930\u0939\u0924\u093e \u0939\u0948 \u2014 \u092d\u0941\u091c\u093e\u0913\u0902 \u0915\u0940 \u0938\u0902\u0916\u094d\u092f\u093e \u0938\u0947 \u0928\u0939\u0940\u0902 \u092c\u0926\u0932\u0924\u093e\u0964<\/li>\n<\/ul>\n<\/div>\n<h2>Revision Checklist<\/h2>\n<div class=\"sp-note\">\n<ul>\n<li>\u2610 Lines &amp; Angles \u0915\u0947 \u0906\u0927\u093e\u0930-\u0928\u093f\u092f\u092e (parallel lines \u0938\u0939\u093f\u0924)<\/li>\n<li>\u2610 Triangle \u0915\u0947 4 centres \u0914\u0930 \u0909\u0928\u0915\u0940 properties<\/li>\n<li>\u2610 Euler line: OG : GH = 1 : 2<\/li>\n<li>\u2610 Angle sum, exterior angle, Pythagoras, Heron \u0935 equilateral area<\/li>\n<li>\u2610 Similar triangles: \u0915\u094d\u0937\u0947\u0924\u094d\u0930\u092b\u0932 \u0905\u0928\u0941\u092a\u093e\u0924 = (\u092d\u0941\u091c\u093e \u0905\u0928\u0941\u092a\u093e\u0924)<sup>2<\/sup><\/li>\n<li>\u2610 Circle \u0915\u0947 theorems (\u0915\u0947\u0902\u0926\u094d\u0930-\u092a\u0930\u093f\u0927\u093f, cyclic quad, tangent, chords)<\/li>\n<li>\u2610 Polygon \u0915\u0947 interior\/exterior angle \u0935 diagonals \u0938\u0942\u0924\u094d\u0930<\/li>\n<\/ul>\n<\/div>\n<div class=\"sp-pdf-box\">\n<p><strong>\ud83d\udcc4 \u092a\u0942\u0930\u0940 Geometry Notes \u2014 Free PDF (diagrams \u0915\u0947 \u0938\u093e\u0925)<\/strong><\/p>\n<p>\u090a\u092a\u0930 \u0926\u093f\u090f \u0917\u090f \u0938\u093e\u0930\u0947 theorems, triangle \u0915\u0947 \u091a\u093e\u0930\u094b\u0902 centres, circle theorems \u0935 polygon \u0938\u0942\u0924\u094d\u0930 \u2014 \u0938\u093e\u092b\u093c diagrams (triangle centres, circle theorems, angle sketches) \u0914\u0930 solved examples \u0915\u0947 \u0938\u093e\u0925 \u090f\u0915 \u0935\u094d\u092f\u0935\u0938\u094d\u0925\u093f\u0924 PDF \u092e\u0947\u0902\u0964 \u092c\u093f\u0928\u093e \u0915\u093f\u0938\u0940 sign-up \u0915\u0947 \u0921\u093e\u0909\u0928\u0932\u094b\u0921 \u0915\u0930\u0947\u0902\u0964<\/p>\n<p><a class=\"sp-btn\" href=\"https:\/\/superpahal.com\/blog\/wp-content\/uploads\/2026\/08\/Geometry_Notes.pdf\" target=\"_blank\" rel=\"noopener\">\ud83d\udce5 Geometry Notes PDF \u0921\u093e\u0909\u0928\u0932\u094b\u0921 \u0915\u0930\u0947\u0902<\/a><\/p>\n<\/div>\n<div class=\"sp-cta\">\n<p><strong>\u0938\u093f\u0930\u094d\u092b\u093c theorem \u092f\u093e\u0926 \u0915\u0930\u0928\u093e \u0915\u093e\u092b\u093c\u0940 \u0928\u0939\u0940\u0902 \u2014 \u0905\u0938\u0932\u0940 \u092a\u0947\u092a\u0930 \u092a\u0930 test \u0915\u0940\u091c\u093f\u090f\u0964<\/strong><\/p>\n<p>SSC CGL 2026 pattern (15 \u092e\u093f\u0928\u091f \u00d7 4 sections) \u092a\u0930 \u092c\u0928\u0947 real PYQ-based free sectional mock test \u0915\u094b \u0939\u0932 \u0915\u0930\u0915\u0947 \u0926\u0947\u0916\u093f\u090f \u0915\u093f \u092f\u0947 theorems \u092a\u0930\u0940\u0915\u094d\u0937\u093e \u092e\u0947\u0902 \u0915\u093f\u0924\u0928\u0940 \u0924\u0947\u091c\u093c\u0940 \u0938\u0947 \u0915\u093e\u092e \u0915\u0930\u0924\u0947 \u0939\u0948\u0902\u0964<\/p>\n<p><a class=\"sp-btn\" href=\"https:\/\/superpahal.com\/academy\/event\/ssc-cgl-2025-free-mock-test-sectional\">\ud83c\udfaf Free Mock Test \u0936\u0941\u0930\u0942 \u0915\u0930\u0947\u0902<\/a><\/p>\n<\/div>\n<div class=\"sp-tg\">\n<p>\ud83d\udce2 \u0930\u094b\u091c\u093c\u093e\u0928\u093e \u0910\u0938\u0947 \u0939\u0940 short concept tricks \u0914\u0930 SSC CGL updates \u0915\u0947 \u0932\u093f\u090f \u0939\u092e\u093e\u0930\u0947 Telegram channel \u0938\u0947 \u091c\u0941\u0921\u093c\u0947\u0902:<\/p>\n<p><a class=\"sp-btn\" href=\"https:\/\/t.me\/SuperPahal\">Telegram \u092a\u0930 \u091c\u0941\u0921\u093c\u0947\u0902<\/a><\/p>\n<\/div>\n<h2>\u0905\u0915\u094d\u0938\u0930 \u092a\u0942\u091b\u0947 \u091c\u093e\u0928\u0947 \u0935\u093e\u0932\u0947 \u0938\u0935\u093e\u0932 (FAQ)<\/h2>\n<p><strong>SSC CGL \u092e\u0947\u0902 Geometry \u0938\u0947 \u0915\u093f\u0924\u0928\u0947 \u0938\u0935\u093e\u0932 \u0906\u0924\u0947 \u0939\u0948\u0902?<\/strong><br \/>\n\u092a\u093f\u091b\u0932\u0947 \u0935\u0930\u094d\u0937\u094b\u0902 \u0915\u0947 \u092a\u0947\u092a\u0930 \u0915\u0947 trend \u0915\u0947 \u0905\u0928\u0941\u0938\u093e\u0930 Tier-1 \u092e\u0947\u0902 \u0906\u092e\u0924\u094c\u0930 \u092a\u0930 2\u20133 \u0938\u0935\u093e\u0932 Geometry \u0938\u0947 \u0906\u0924\u0947 \u0939\u0948\u0902\u0964 SSC \u0906\u0927\u093f\u0915\u093e\u0930\u093f\u0915 weightage \u091c\u093e\u0930\u0940 \u0928\u0939\u0940\u0902 \u0915\u0930\u0924\u093e, \u0907\u0938\u0932\u093f\u090f \u092f\u0939 \u090f\u0915 \u0905\u0928\u0941\u092e\u093e\u0928 \u0939\u0948\u0964<\/p>\n<p><strong>Triangle \u0915\u0947 4 centres \u0915\u094c\u0928 \u0938\u0947 \u0939\u0948\u0902?<\/strong><br \/>\nCentroid (medians \u0938\u0947), Incenter (angle bisectors \u0938\u0947), Circumcenter (perpendicular bisectors \u0938\u0947) \u0914\u0930 Orthocenter (altitudes \u0938\u0947)\u0964 \u0938\u092e\u092c\u093e\u0939\u0941 \u0924\u094d\u0930\u093f\u092d\u0941\u091c \u092e\u0947\u0902 \u091a\u093e\u0930\u094b\u0902 \u090f\u0915 \u0939\u0940 \u092c\u093f\u0902\u0926\u0941 \u092a\u0930 \u0939\u094b\u0924\u0947 \u0939\u0948\u0902\u0964<\/p>\n<p><strong>Circle \u092e\u0947\u0902 \u0915\u0947\u0902\u0926\u094d\u0930 \u0914\u0930 \u092a\u0930\u093f\u0927\u093f \u0915\u0947 \u0915\u094b\u0923 \u0915\u093e \u0915\u094d\u092f\u093e \u0938\u0902\u092c\u0902\u0927 \u0939\u0948?<\/strong><br \/>\n\u090f\u0915 \u0939\u0940 arc \u092a\u0930 \u0915\u0947\u0902\u0926\u094d\u0930 \u092a\u0930 \u092c\u0928\u093e \u0915\u094b\u0923, \u092a\u0930\u093f\u0927\u093f \u092a\u0930 \u092c\u0928\u0947 \u0915\u094b\u0923 \u0915\u093e \u0920\u0940\u0915 2 \u0917\u0941\u0928\u093e \u0939\u094b\u0924\u093e \u0939\u0948\u0964<\/p>\n<p><strong>Regular polygon \u0915\u093e \u092a\u094d\u0930\u0924\u094d\u092f\u0947\u0915 \u0905\u0902\u0924\u0903\u0915\u094b\u0923 \u0915\u0948\u0938\u0947 \u0928\u093f\u0915\u093e\u0932\u0947\u0902?<\/strong><br \/>\n\u0938\u0942\u0924\u094d\u0930 (n \u2212 2) \u00d7 180\u00b0 \/ n \u0915\u093e \u0909\u092a\u092f\u094b\u0917 \u0915\u0930\u0947\u0902, \u091c\u0939\u093e\u0901 n \u092d\u0941\u091c\u093e\u0913\u0902 \u0915\u0940 \u0938\u0902\u0916\u094d\u092f\u093e \u0939\u0948\u0964<\/p>\n<p><strong>\u0915\u094d\u092f\u093e \u0907\u0928 notes \u0915\u0940 PDF \u092e\u0941\u092b\u093c\u094d\u0924 \u092e\u0947\u0902 \u092e\u093f\u0932\u0947\u0917\u0940?<\/strong><br \/>\n\u0939\u093e\u0901, \u090a\u092a\u0930 \u0926\u093f\u090f \u0917\u090f download \u092c\u091f\u0928 \u0938\u0947 \u092a\u0942\u0930\u0940 diagrams-\u0938\u0939\u093f\u0924 Geometry PDF \u092c\u093f\u0928\u093e \u0915\u093f\u0938\u0940 sign-up \u0915\u0947 \u092e\u0941\u092b\u093c\u094d\u0924 \u0921\u093e\u0909\u0928\u0932\u094b\u0921 \u0915\u0940 \u091c\u093e \u0938\u0915\u0924\u0940 \u0939\u0948\u0964<\/p>\n<\/div>\n","protected":false},"excerpt":{"rendered":"<p>SSC CGL 2026 \u0915\u0947 Quant \u0938\u0947\u0915\u094d\u0936\u0928 \u092e\u0947\u0902 Geometry \u0939\u0930 \u0936\u093f\u092b\u093c\u094d\u091f \u092e\u0947\u0902 \u0906\u0928\u0947 \u0935\u093e\u0932\u093e \u091f\u0949\u092a\u093f\u0915 \u0939\u0948 \u2014 \u0914\u0930 \u0938\u092c\u0938\u0947 \u0905\u091a\u094d\u091b\u0940 \u092c\u093e\u0924 \u092f\u0939 \u0939\u0948 \u0915\u093f \u092f\u0939 \u092a\u0942\u0930\u0940 \u0924\u0930\u0939 theorem \u0914\u0930 property \u0906\u0927\u093e\u0930\u093f\u0924&hellip;<\/p>\n","protected":false},"author":2,"featured_media":105,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":{"footnotes":""},"categories":[17,29],"tags":[42,41,38,39,9,43],"class_list":["post-334","post","type-post","status-publish","format-standard","has-post-thumbnail","hentry","category-ssc-cgl","category-subject-wise-preparation","tag-geometry","tag-hindi-notes","tag-maths","tag-quantitative-aptitude","tag-ssc-cgl-2026","tag-theorems"],"yoast_head":"<!-- This site is optimized with the Yoast SEO plugin v28.1 - https:\/\/yoast.com\/product\/yoast-seo-wordpress\/ -->\n<title>SSC CGL Geometry Formula in Hindi: Triangle, Circle &amp; Polygon \u0915\u0947 \u0938\u092d\u0940 \u091c\u093c\u0930\u0942\u0930\u0940 Theorems (Free PDF) - SuperPahal Blog<\/title>\n<meta name=\"description\" content=\"SSC CGL 2026 \u0915\u0947 \u0932\u093f\u090f \u0938\u092d\u0940 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