Question

Classify the function as linear or quadratic and identify the quadratic, linear, and constant terms. y=-3x²-29x+30

Answer 1

Answer:

For this problem we have the following function given:

$y= -3x^2 -29x +30$

In order to clasify the function as linear or quadratic we need to see the higher exponent for x in the equation and for this case we see that the higher exponent is 2 since we have in the first term $-3x^2$. So then we can classify this equation as quadratic

Quadratic term: -3

Linear term: -29

Constant term: 30

Step-by-step explanation:

For this problem we have the following function given:

$y= -3x^2 -29x +30$

In order to clasify the function as linear or quadratic we need to see the higher exponent for x in the equation and for this case we see that the higher exponent is 2 since we have in the first term $-3x^2$. So then we can classify this equation as quadratic

Quadratic term: -3

Linear term: -29

Constant term: 30