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Ajeet Yadav
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# Class 10th formula by Ajeet Sir
#🧮 सरल गणित / Reasoning
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![🧮 सरल गणित / Reasoning - Class 40-Quadratic Equations] Formulas Standard Form of : Roots रof the Quadratic Equation Quadratic Equation : -b a+8 =| (Suw of Roots ) bx +c =0 ax2 08 ( Product of Roots ) where 0=0 Quadratic Formula Value of Discriminant X= -b+.b2-40c 4>0 =Two Real & Distinct Roots 2a =0 =>Two Equal Roots b2-4ac (Discriminant) where 4= <0 =>No Real Roots Nature रof Roots Sum & Product of Roots : >0 => Reql & Unequql Roots -b 0+0 = (Sum of Roots ) = 0 = Real & Equal Roots 0|3 (Product of Roots) <० => Imaginary Roots = the Parabola Quadratic Eouation frow Roots : Vertex -b (X-0) (X-6) = 0 20, 40 x`-(a+|)x+ @[ =0 h ==b k=-6 4a 20 X-(Sun of Roots)x + Product of Roots = 0 Class 40-Quadratic Equations] Formulas Standard Form of : Roots रof the Quadratic Equation Quadratic Equation : -b a+8 =| (Suw of Roots ) bx +c =0 ax2 08 ( Product of Roots ) where 0=0 Quadratic Formula Value of Discriminant X= -b+.b2-40c 4>0 =Two Real & Distinct Roots 2a =0 =>Two Equal Roots b2-4ac (Discriminant) where 4= <0 =>No Real Roots Nature रof Roots Sum & Product of Roots : >0 => Reql & Unequql Roots -b 0+0 = (Sum of Roots ) = 0 = Real & Equal Roots 0|3 (Product of Roots) <० => Imaginary Roots = the Parabola Quadratic Eouation frow Roots : Vertex -b (X-0) (X-6) = 0 20, 40 x`-(a+|)x+ @[ =0 h ==b k=-6 4a 20 X-(Sun of Roots)x + Product of Roots = 0 - ShareChat](https://cdn4.sharechat.com/bd5223f_s1w/compressed_gm_40_img_146743_30729225_1771135978816_sc.jpg?tenant=sc&referrer=pwa-sharechat-service&f=816_sc.jpg "🧮 सरल गणित / Reasoning - Class 40-Quadratic Equations] Formulas Standard Form of : Roots रof the Quadratic Equation Quadratic Equation : -b a+8 =| (Suw of Roots ) bx +c =0 ax2 08 ( Product of Roots ) where 0=0 Quadratic Formula Value of Discriminant X= -b+.b2-40c 4>0 =Two Real & Distinct Roots 2a =0 =>Two Equal Roots b2-4ac (Discriminant) where 4= <0 =>No Real Roots Nature रof Roots Sum & Product of Roots : >0 => Reql & Unequql Roots -b 0+0 = (Sum of Roots ) = 0 = Real & Equal Roots 0|3 (Product of Roots) <० => Imaginary Roots = the Parabola Quadratic Eouation frow Roots : Vertex -b (X-0) (X-6) = 0 20, 40 x`-(a+|)x+ @[ =0 h ==b k=-6 4a 20 X-(Sun of Roots)x + Product of Roots = 0 Class 40-Quadratic Equations] Formulas Standard Form of : Roots रof the Quadratic Equation Quadratic Equation : -b a+8 =| (Suw of Roots ) bx +c =0 ax2 08 ( Product of Roots ) where 0=0 Quadratic Formula Value of Discriminant X= -b+.b2-40c 4>0 =Two Real & Distinct Roots 2a =0 =>Two Equal Roots b2-4ac (Discriminant) where 4= <0 =>No Real Roots Nature रof Roots Sum & Product of Roots : >0 => Reql & Unequql Roots -b 0+0 = (Sum of Roots ) = 0 = Real & Equal Roots 0|3 (Product of Roots) <० => Imaginary Roots = the Parabola Quadratic Eouation frow Roots : Vertex -b (X-0) (X-6) = 0 20, 40 x`-(a+|)x+ @[ =0 h ==b k=-6 4a 20 X-(Sun of Roots)x + Product of Roots = 0 - ShareChat")