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If x be a variable and x be a ch 2 maths class 10 vedantu net integer with a 1a 2a 3��. The exponent of the highest degree term in a polynomial is called ner degree. Let us see the different types of polynomials. Constant Polynomial: It is a polynomial of degree zero. Linear Polynomial: It is a polynomial of degrees. Note: A linear polynomial may be a monomial having only one term.
Quadratic Polynomial: It is a polynomial of degree 2. Cubic Polynomial: A polynomial of degree 3 is called a cubic polynomial. This ch 2 maths class 10 vedantu net is a smooth free hand curve, passing through the points x 1y 1x 2y 2x 3 ,y 3��. Geometrical meaning of the zeroes of a linear polynomial. We make a table with values of y corresponding to different values of x.
Image to be added maaths. The points A 0, 1 and B 2, 6 are plotted on the graph paper on a suitable scale. A line drawn runs through these points to derive the graph of the given polynomial.
We construct a table containing the vedanti of ney corresponding vwdantu various xlass of x:. We now plot the points -4, 16-3, 7-2, 0-1, -50 -81, 92, 8 ch 2 maths class 10 vedantu net, 3, -54, 05, 7 and 6, 16 on a graph paper and draw a smooth free hand curve passing through these points. Such a curve is called a parabola.
The lowest point of the graph 1, 9 is called the vertex of the parabola. This line is called the axis of the parabola. For a polynomial of degree n, the number of zeroes can be utmost n or vedanut. For example, for a quadratic, polynomial the no. From iwe. From iii and ivwe. Sum of two zeroes of a polynomial of degree 4 is -1 and their product is Find the polynomial.
Since, degree of p x is 4.
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