If a quadratic polynomial f(x) is a square of a linear polynomial, then its two zeros are coincident. (True/False).
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SOLUTION :
Polynomial f(x) = x² = (x - 0 ) (x - 0 ) has two identical factors. The curve y = x² cut x axis at two coincident points that is exactly at one point.
Hence, this Given statement that IF A QUADRATIC POLYNOMIAL F(X) IS A SQUARE OF LINEAR POLYNOMIAL ,THEN ITS TWO ZEROS ARE COINCIDENT IS TRUE .
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Step-by-step explanation:
Hence, this Given statement that IF A QUADRATIC POLYNOMIAL F(X) IS A SQUARE OF LINEAR POLYNOMIAL ,THEN ITS TWO ZEROS ARE COINCIDENT IS TRUE .
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