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Which statement about g(x)=−x2+x+20 is true?

The zeros are −5 and −4, because g(x)=−(x+4)(x+5).

The zeros are −5 and 4, because g(x)=−(x−4)(x+5).

The zeros are −4 and 5, because g(x)=−(x+4)(x−5).

The zeros are 4 and 5, because g(x)=−(x−4)(x−5).

Sagot :

Abidemiokinidn

The zeros are −4 and 5, because g(x)=−(x+4)(x−5).

Zeros of quadratc equation

Given the function  g(x)=−x^2+x+20

Factorize the expression

g(x) = -x^2 +5x - 4x + 20

g(x) = -x(x-5)-4(x-5)

g(x) = (-x-4)(x-5)

Equating the result to zero

x - 5 = 0

x = 5

Similarly, -x-4 = 0

-x = 4

x = -4

Hence the zeros are −4 and 5, because g(x)=−(x+4)(x−5)

Learn more on zeros of equation here: https://brainly.com/question/11627203

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