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Ierofanga [76]
4 years ago
5

Your favorite soccer player scored one goal after taking five shots on goal. What is the experimental probability that he will s

core on the next shot on goal?
Mathematics
2 answers:
Degger [83]4 years ago
5 0
Since 5 goes into 100 twenty times, then 1 out of 5 would be the statistical probability of 20%. Note: This is a generalization based on what we have previously discovered.
AVprozaik [17]4 years ago
5 0
Hello!

The experimental probability is the data we get after performing an experiment. The theoretical probability is what we expect to happen. For example, we have a wheel labeled with a red section and a blue section. If you wanted to know how many times the spinner would land on the blue wheel, you can say 1/2, as it is the theoretical probability. If you spun the wheel 100 times, you would still get about 1/2 as well, which is the experimental probability.

As we can see, the soccer player has scored 1/5 goals. As it is soccer, there is no accurate theoretical probability as soccer is not like a fair wheel where there is an EXACT 1/2 chance. With soccer there is not an exact 1/2 chance of making a goal or not. This makes 1/5 our experimental probability.

To find this probability we will multiply our probability by 6.

0.2(6)=1.2

This means he has a 1.2/6 chance, which is a 20% or 1/5 chance, as we know he seems to have a 1/5 chance based off the data we have. We do not know the exact probability as he has only kicked 5 times.

I hope this helps!
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If the range of the coordinate transformation (, ) = (−2,−3 +1) is (4, −2), (2, −5), (−6, 4), what is the domain?
Alex17521 [72]

Consider the below figure attached with this question.

Given:

The transformation is:

f(x,y)=(-2x,-3y+1)

The range is (4,-2), (2, −5), (−6, 4).

To find:

The domain of the transformation.

Solution:

We have,

f(x,y)=(-2x,-3y+1)

For the point (4,-2),

(-2x,-3y+1)=(4,-2)

On comparing both sides, we get

-2x=4

x=\dfrac{4}{-2}

x=-2

And,

-3y+1=-2

-3y=-2-1

-3y=-3

y=\dfrac{-3}{-3}

y=1

So, the domain of (4,-2) is (-2,1).

Similarly,

For the point (2,-5),

(-2x,-3y+1)=(2,-5)

On comparing both sides, we get x=-1,y=2. So, the domain of (2,-5) is (-1,2).

For the point (-6,4),

(-2x,-3y+1)=(-6,4)

On comparing both sides, we get x=3,y=-1. So, the domain of (-6,4) is (3,-1).

So, the domain of the given transformation is (-2, 1), (-1, 2), (3, -1).

Therefore, the correct option is A.

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Answer: 80

Step-by-step explanation: it is 80

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