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Zepler [3.9K]
3 years ago
15

A basketball player made 12 out of 15 free throws she attempted.She wants to know how many consecutive free throws she would hav

e to make to raise the percent of successful free throws to 85%. Write an equation to represent this situation.
Mathematics
2 answers:
lorasvet [3.4K]3 years ago
5 0

Answer:

so to get a 85 you would have to make 20 to 45 free throws without any fouls and anyone taking the basketball away from you if you do then it is for sure a 0 and it will go on your record

Step-by-step explanation:

Hunter-Best [27]3 years ago
3 0

Answer:

(12 + x)/(15 + x) = 85/100

Step-by-step explanation:

12/15 = 0.8

She currently has an 80% rate.

To raise it, she needs to make x shots. Since she makes all x shots, we add x to both the number of shots made and attempts.

She will make 12 + x shots in 15 + x attempts.

We want that rate to be 0.85 which is the same as 85%.

(12 + x)/(15 + x) = 85/100

(12 + x)/(15 + x) = 17/20

20(12 + x) = 17(15 + x)

240 + 20x = 255 + 17x

3x = 15

x = 5

Answer:

The equation is (12 + x)/(15 + x) = 85/100.

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fenix001 [56]

The function g(x) is created by applying an <em>horizontal</em> translation 4 units left and a reflection over the x-axis. (Correct choices: Third option, fifth option)

<h3>How to determine the characteristics of rigid transformations by comparing two functions</h3>

In this problem we have two functions related to each other because of the existence of <em>rigid</em> transformations. <em>Rigid</em> transformations are transformations applied to <em>geometric</em> loci such that <em>Euclidean</em> distance is conserved at every point of the <em>geometric</em> locus.

Let be f(x) = - 2 · cos (x - 1) + 3, then we use the concept of <em>horizontal</em> translation 4 units in the + x direction:

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Now we apply a reflection over the x-axis:

g(x) = - [- 2 · cos (x + 3) + 3]

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Therefore, the function g(x) is created by applying an <em>horizontal</em> translation 4 units left and a reflection over the x-axis. (Correct choices: Third option, fifth option)

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