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A basketball player claims to make 47% of her shots from the field. We want to simulate the player taking sets of 10 shots, assuming that her claim is true. Twenty-five repetitions of the simulation were performed. The simulated number of makes in each set of 10 shots was recorded on the dot plot below.

What is the approximate probability that a 47% shooter makes 5 or more shots in 10 attempts

A basketball player claims to make 47 of her shots from the field We want to simulate the player taking sets of 10 shots assuming that her claim is true Twentyf class=

Respuesta :

Answer:

0.9 or 90%

Step-by-step explanation:

The probability of shot is 47%

The probability of no shot is 100 -47 = 53%

The dot plot is made from the 10 repeated shots which recorded 25 scores.

The number of dots on the fifth tick is 9 of 10 shots

therefore; 9/10 = 0.9, which 90 in percentage.    

aksnkj

The approximate probability that a 47% shooter makes 5 or more shots in 10 attempts [tex]\dfrac{12}{25}[/tex] or 0.48.

Given information:

A basketball player claims to make 47% of her shots from the field.

It s required to simulate the player taking sets of 10 shots, assuming that her claim is true. Twenty-five repetitions of the simulation were performed.

The dot plot shows the simulated number of makes in each set of 10 shots.

The dots in the 5 shot mark is 9, that in 6 shot mark is 2 and that in 7 shot mark is 1.

So, the approximate probability that a 47% shooter makes 5 or more shots in 10 attempts can be calculated as,

[tex]P(x\geq5)=\dfrac{9+2+1}{30}\\=\dfrac{12}{25}[/tex]

Therefore, the approximate probability that a 47% shooter makes 5 or more shots in 10 attempts [tex]\dfrac{12}{25}[/tex] or 0.48.

For more details, refer to the link:

https://brainly.com/question/11740746

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