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How do you find the quadratic polynomial?

Regardless of odd or even, any polynomial of positive order can have a maximum number of zeros equal to its order. For example, a cubic function can have as many as three zeros, but no more. This is known as the fundamental theorem of algebra.

How many polynomials are there having 5 and minus 2 as zeros?

1 Answer. (d) Let p (x) = ax2 + bx + c be the required polynomial whose zeroes are -2 and 5. Hence, the required number of polynomials are infinite i.e., more than 3.

How many polynomials are possible having zeros 2 and 1?

Answer Expert Verified Let the required Quadratic polynomial be f(x) = ax² + bx + c. ∴ b = -3 and a = 1. So, The equation is f(x) = x² – 3x + 2. ∴ Therefore, there are infinitely many polynomials i.e more than 3.

How many polynomials can be formed with 5 as zeroes?

Infinitely many quadratic polynomials can be formed with -2 and 5 as zeroes.

How many polynomials are there?

The three types of polynomials are: Monomial. Binomial. Trinomial.

How many polynomials have zeros and 5 explain?

Let p(x)=ax2+bx+c be the required polynomial whose zeroes are -2 and 5. But we know that, if we multiply/divide any polynomial by any arbitary constant. Then, the zeroes of polynomial never change. Hence, the required number of polynomials are infinite i.e., more than 3.

Which of the following is not a graph of quadratic polynomial?

Also, the curve of a quadratic polynomial crosses the X-axis on at most two points but in option (d) the curve crosses the X-axis on the three points, so it does not represent the quadratic polynomial.

Which of the following is not a polynomial?

Answer (D) x + 3/x + anxn, where an ≠ 0, is called a polynomial in x of degree n. Here, a0, a1, a2, ……, an are real numbers and each power of x is a non-negative integer. Hence, x + 3/x is not a polynomial.

Is Root 3x 2 2x a polynomial?

YES IT IS A POLYNOMIAL. BECAUSE THE POWER OF VARIABLE IS A NON NEGATIVE INTEGER.