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This formula is known as Sridharacharya formula, as you will know from exercise 4. Example Examine the nature of the roots of the following quadratic equation. The given quadratic equation is in the general form:. So, the roots are real and distinct. So, the roots are imaginary. A quadratic equation may be solved either by factorizing the left side when the right side is zero or by completing a square on the left side.
Sometimes the equations given are not in quadratic order and hence we need to convert it into a quadratic form to solve it. Class 10th Maths Chapter 4 exercise 4. Following are a few of them.
Had she got 2 marks more in Mathematics and 3 marks less in English, the product of their marks would have been Instant doubt clearing with Cuemath Advanced Math Program. Related Sectionsee. Related Sections. Chapter-1 Real Numbers. Chapter-2 Polynomials.
Chapter-3 Pair of Linear Equations Chapter-4 Quadratic Equations. Chapter-5 Arithmetic Progressions. Chapter-6 Triangles. Chapter-7 Coordinate Geometry. Chapter-8 Introduction to Trigonome Chapter-9 Some Applications of Trig Chapter Circles. Chapter Constructions. Chapter Areas Related to Circles. Chapter Surface Areas and Volume Chapter Statistics.
10th Ncert Notes Application Byjus Maths Articles |
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