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maria [59]
2 years ago
12

Michelle kicks a soccer ball up into the air from the ground. The graph represents the height of the ball, in feet, as a functio

n of time, in seconds. What is the domain of the function represented by the graph? Use the on-screen keyboard to type your response in the boxes below. __≤x≤__

Mathematics
2 answers:
natima [27]2 years ago
8 0

Answer:

The correct answer is 0 ≤x≤  8 and for the second question, B) 0 Seconds C) 2.5 Seconds and D) 6 Seconds

Step-by-step explanation:

This equation represents the amount of time and the domain represented by the graph. These three values fall in the domain of the function that's represented by the graph. 0 ≤x≤  8. Hope this helps, good luck!

marusya05 [52]2 years ago
7 0

Answer: domain: 0 ≤ x ≤ 8

Step-by-step explanation:

Domain is an independent variable with a minimum and a maximum value. Or the starting point (value) to the end point (value)

The time taken by the ball is from 0 to 8 seconds

The domain of the function represented by the graph will be from the starting time of the ball to the end time. Therefore, In this case, domain will be

0 ≤ x ≤ 8

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Answer:

\displaystyle P(A)=\frac{6}{11}

Step-by-step explanation:

<u>Probabilities</u>

The question describes an event where two counters are taken out of a bag that originally contains 11 counters, 5 of which are white.

Let's call W to the event of picking a white counter in any of the two extractions, and N when the counter is not white. The sample space of the random experience is

\Omega=\{WW,WN,NW,NN\}

We are required to compute the probability that only one of the counters is white. It means that the favorable options are

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Let's calculate both probabilities separately. At first, there are 11 counters, and 5 of them are white. Thus the probability of picking a white counter is

\displaystyle \frac{5}{11}

Once a white counter is out, there are only 4 of them and 10 counters in total. The probability to pick a non-white counter is now

\displaystyle \frac{6}{10}

Thus the option WN has the probability

\displaystyle P(WN)=\frac{5}{11}\cdot \frac{6}{10}=\frac{30}{110}=\frac{3}{11}

Now for the second option NW. The initial probability to pick a non-white counter is

\displaystyle \frac{6}{11}

The probability to pick a white counter is

\displaystyle \frac{5}{10}

Thus the option NW has the probability

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\boxed{\displaystyle P(A)=\frac{6}{11}}

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Step-by-step explanation:

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Step-by-step explanation:

The parameters given are;

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The longitude of Liverpool is -2.99°

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The longitude of Melbourne is 144.96°

The change in latitude from Liverpool to Melbourne = Δφ

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