If the graph of the polynomial intersects the x-axis at one point, then the polynomial has _____zero.
Answers
A᭄nswer:-
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Step-by-Step Explanation
Given:-
If the graph of the polynomial intersects the x-axis at one point, then the polynomial has _____zero.
Solution:-
Solution:-If the graph of a polynomial intersects the x-axis at only one point, it cannot be a quadratic polynomial.
Solution:-If the graph of a polynomial intersects the x-axis at only one point, it cannot be a quadratic polynomial.The polynomials of the form (x+a)²and (x−a)²has only equal roots and graph of these polynomials cut the x-axis at only one point.
has only equal roots and graph of these polynomials cut the x-axis at only one point.These polynomials are quadratic polynomials.
has only equal roots and graph of these polynomials cut the x-axis at only one point.These polynomials are quadratic polynomials.For example :x²+2x+1=0 cuts the x-axis at only one point i.e. x=−1
Thus, the given statement is false.
Solution:-If the graph of a polynomial intersects the x-axis at only one point, it cannot be a quadratic polynomial.
Solution:-If the graph of a polynomial intersects the x-axis at only one point, it cannot be a quadratic polynomial.The polynomials of the form (x+a)²and (x−a)²has only equal roots and graph of these polynomials cut the x-axis at only one point.
has only equal roots and graph of these polynomials cut the x-axis at only one point.These polynomials are quadratic polynomials.
has only equal roots and graph of these polynomials cut the x-axis at only one point.These polynomials are quadratic polynomials.For example :x²+2x+1=0 cuts the x-axis at only one point i.e. x=−1
Thus, the given statement is false.