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Kaylis [27]
3 years ago
15

The ratio of the diameters of two circles is y:z. What is the scale factor of the circles?

Mathematics
2 answers:
Ne4ueva [31]3 years ago
8 0

Answer:

The scale factor is  \frac{y}{z}

Step-by-step explanation:

We are Given with Ratio of diameter of 2 circles which is y : z

We have to find  Scale Factor of the circles

  • Scale factor of circles is the ratio of their radii.

let, Radius of 1st circle = \frac{yx}{2}

let, Radius of 2nd circle = \frac{zx}{2}

So, The scale factor = \frac{Radius\: of\: 1st\: circle}{Radius\: of\: 2nd\: circle}

                                 = \frac{\frac{yx}{2}}{\frac{zx}{2}}

                                 = \frac{yx}{2}\times\frac{2}{zx}

                                 = \frac{y}{z}

Therefore, The scale factor is  \frac{y}{z}

Rudiy273 years ago
7 0
The scale factor is the ratio of the areas of the 2 circles.

areas =  pi (y/2)^2 and pi (z/2)^2

 so required ratio = y^2 : z^2
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Answer:

  • <u><em>The solution to f(x) = s(x) is x = 2012. </em></u>

Explanation:

<u>Rewrite the table and the choices for better understanding:</u>

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2013                   781                          755

Which of the following statements is true based on the data in the table?

  • The solution to f(x) = s(x) is x = 2012.
  • The solution to f(x) = s(x) is x = 732.
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<h2>Solution</h2>

The question requires to find which of the options represents the solution to f(x) = s(x).

That means that you must find the year (value of x) for which the two functions, the enrollment the first year, f(x), and the enrollment the second year s(x), are equal.

The table shows that the values of f(x) and s(x) are equal to 732 (students enrolled) in the year 2012,<em> x = 2012. </em>

Thus, the correct choice is the third one:

  • The solution to f(x) = s(x) is x = 2012.
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