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I HAVE 30 POINTS TO THE PERSON THAT ANSWERS CORRECTLY

The height of a cliff jumper in meters, ​h(t)​, as a function of time t in seconds is shown in the graph.

What is the practical range for the function ​h(t)​ ?

I HAVE 30 POINTS TO THE PERSON THAT ANSWERS CORRECTLY The height of a cliff jumper in meters ht as a function of time t in seconds is shown in the graph What is class=

Respuesta :

keziakh004

Answer:

[0, 28]

Step-by-step explanation:

The practical range is the set of y-values that are within realistic parameters.

This means that the range will be [0, 28].

Nptune
Pretty sure the answer would be (0,28) especially since someone also got that answer

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