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pickupchik [31]
3 years ago
13

The function f(x)=lnx is transformed into the equation f(x)=ln(9.2x). Select from the drop-down menus to correctly identify the

parameter and the effect the parameter has on the parent function. The function f(x)=ln(9.2x) is a of the parent function by a factor of _________.
Mathematics
1 answer:
d1i1m1o1n [39]3 years ago
5 0

The function f(x)=ln(9.2x) is a horizontal compression of the parent function by a factor of 1/9.2

Step-by-step explanation:

The multiplication of a function by a number compresses or stretches the function vertically while to compress or stretch the function horizontally, the input variable is multiplied with a number.

i.e.

For\ f(x) => g = f(bx)

where b is a constant.

Now

If b>0 then the function is compressed horizontally

The given function is:

f(x) = ln\ x\\Transformed\ to\\f(x) = ln\ (9.2x)

As the variable in function is multiplied with a number greater than zero, the function will stretch horizontally.

The function f(x)=ln(9.2x) is a horizontal compression of the parent function by a factor of 1/9.2

Keywords: Transformation

Learn more about transformation at:

  • brainly.com/question/10666510
  • brainly.com/question/10699220

#LearnwithBrainly

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8 0
3 years ago
If h(x)=(fog)(x) and h(x)=3 sqrt x+3, find g(x) if f(x) =3 sqrt x+2
Sonja [21]

Answer:

g(x)=x+\frac{1}{9}+\frac{2\sqrt{x}}{3}

Step-by-step explanation:

Given functions: h(x) = (fog)(x)   , h(x) = 3√x + 3   and f(x) = 3√x + 2

To find: function g(x)

Consider,

(fog)(x) = h(x)

f( g(x) ) = h(x)

3\sqrt{g(x)}+2=3\sqrt{x}+3

3\sqrt{g(x)}=3\sqrt{x}+1

\sqrt{g(x)}=\frac{3\sqrt{x}+1}{3}

\sqrt{g(x)}=\sqrt{x}+\frac{1}{3}

g(x)=(\sqrt{x}+\frac{1}{3})^2

g(x)=(\sqrt{x})^2+(\frac{1}{3})^2+2\times\frac{1}{3}\times\sqrt{x}

g(x)=x+\frac{1}{9}+\frac{2\sqrt{x}}{3}

Therefore, g(x)=x+\frac{1}{9}+\frac{2\sqrt{x}}{3}

5 0
3 years ago
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Answer:

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4 years ago
assume the age of night school students is normally distributed. A simple random sample of 24 night school students had an avera
aleksley [76]
Let
n = number of data
s = standard deviation (sample)
S = standard deviation (population)

The working equations is

\frac{(n-1) s^{2} }{ x^{2}_{right} }  \ \textless \   S^{2} \ \textless \   \frac{(n-1) s^{2} }{ x^{2}_{left} }

To find x^{2}_{right}, : (1 - 0.90)/2 = 0.05

To find x^{2}_{left}, : 1 - 0.05 = 0.95

Degrees of freedom = n-1 = 24 - 1 = 23

This is shown in the figure attached. Since there is no row for df=23, we interpolate. Thus,

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Substitute all values,

\frac{(24-1) 5.6^{2} }{ 35.17} \ \textless \ S^{2} \ \textless \ \frac{(24-1)  5.6^{2} }{ 13.093} }

Thus the answer is,

20.51\  \textless \ S^{2} \ \textless \ 55.09

5 0
3 years ago
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