Answer:
soooooooo where's the rest of the question? LOL
Step-by-step explanation:
If the apple is on the ground, then the height y is 0. To find t, just plug in 0 for y:




So the answer is 2.74 seconds.
Note that taking the square root of 7.5, mathematically, gives you both 2.74 and -2.74. But because we know that time did not go backwards, only the positive value for t was considered.
Answer:
hhhhhhhhhhhhhhhhhhhhhhhhhhhhhhhhhlb
Step-by-step explanation:
whats your question
Answer:
Assuming you mean on a number line.
With
and
, we have



Then
has critical points where


where
is any integer.
is increasing wherever
, which happens for

