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After 4 seconds, a launched projectile reaches a
maximum height of 60 feet. The projectile is launched
from a height of 12 feet.
If all the experiments that followed met or exceeded
this path, which quadratic inequality in standard form
contains the points in the later experiments?

After 4 seconds a launched projectile reaches a maximum height of 60 feet The projectile is launched from a height of 12 feet If all the experiments that follow class=

Respuesta :

onyebuchinnaji

The quadratic inequality equation in standard form that contains the points in the later experiments is y ≤ - 3x² + 24x + 12.

Equation of motion of the projectile

The equation for the motion of the projectile is calculated as follows;

h = h(0) + vt - ¹/₂gt²

From the given options, the quadratic inequality equation in standard form that contains the points in the later experiments is;

y ≤ - 3x² + 24x + 12

proof, when x = 4 s

y ≤ - 3(4)² + 24(4) + 12

y ≤ 60

Thus, the quadratic inequality equation in standard form that contains the points in the later experiments is y ≤ - 3x² + 24x + 12.

Learn more about inequality here: https://brainly.com/question/11613554

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