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sesenic [268]
3 years ago
13

A soccer player kicks the ball down the field to a teammate. The height of the soccer ball above the ground, h, in relation to t

he time in seconds, t, is represented by the quadratic function shown in the table.
Time (seconds) Height (feet)
0 0
0.5 12
1 16
1.5 12
Use the table to complete the statements.

The height of the soccer ball above the ground is symmetric about the line t =
second(s).

The ball landed on the ground at t =
second(s).
Mathematics
2 answers:
olga2289 [7]3 years ago
7 0

Answer: for Plato the first t = 1 second

And the second t=2 seconds

Step-by-step explanation:

Just took the test I got 5/5

Yuri [45]3 years ago
3 0

you can see that the height is the same at 0.5sec and 1.5 sec (12ft)

so therefore the height is symmetric about the line t=(midpoint of 0.5 and 1.5)

(0.5+1.5)/2=2/2=1

so the height is symmetric about the line t=1


the ball lands on the ground when height=0

since it is symmetric about t=1, and at t=0, the height is 0

1-0=1, so the difference between symmetry and desired height is 1

we must go in the oposite direction to find the next 0 height

so from symmetry to 0 height is 1+1=2, so at t=2 seconds

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Can someone please help me with this question?
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To get the solution we are looking for we need to point out what we know.
1. We assume that 55 is 100% because its the output value of the task.
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3 0
3 years ago
A. Write two explicit formulas for arithmetic sequences.
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Explicit formulas for arithmetic sequences are derived from terms in arithmetic sequences. It helps to find each term in arithmetic progression easily. The arithmetic progression is a1, a2, a3, ..., an. where the first term is denoted as 'a', we have a = a1, and the tolerance is denoted as 'd'. The tolerance formula is d = a2 - a1 = a3 - a2 = an - an - 1. The nth term of the arithmetic progression represents the explicit formula for the arithmetic progression.

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Where,

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More problems related to a similar concept are solved in the link below.

brainly.com/question/17102965?referrer=searchResults

#SPJ4

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