For a particular quadratic function, the leading coefficient is negative and the function has a turning point
vhose coordinates are (-3, 14). Which of the following must be the range of this quadratic?

Respuesta :

Answer:

Range:

set building notation: {y| y<= 14}

interval notation:

(-infinitysymbol, 14]

simple form:

y <= 14

Step-by-step explanation:

A quadratic function has a u-ish/v-ish shape called a parabola. Since your function has a negative in front, it is flipped upside down, so it has a peak and the two ends extend down, down, down forever.

Range is the set of all the y values. This parabola has a highest point. They said it was (-3, 14) Here the y value is 14, that is the biggest y on this graph. And all the other y's are smaller and go down to negative infinity.