Question

write three quadratic polynomials that have 2 zeroes each.

Answer 1

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Answer 2

Answer:

Here we need to find out three quadratic polynomials that have 2 zeroes each.

Step-by-step explanation:

All Quadratic equation have two zeroes, depending upon the value of Discriminant, it is real and imaginary.

for example, x² - 3x +2 =0 have zeroes 1 and 2

x² + 4x +4 =0 have zeroes 2 and 2

x² + 3x +2 =0 have zeroes -1 and -2

The quadratic polynomial that have two zeroes

i. $x^{2}$ −3x−4=(x+1)(x−4),   it has 2 zeroes at - 1 and 4

ii. −$x^{2}$ −2x+3=(1−x)(x+3),  it has 2 zeroes at 1 and -3

iii. $x^{2}$ −x−2=(x−2)(x+3),  it has 2 zeroes at 2 and -3

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