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Ulleksa [173]
2 years ago
3

Which expression has a value of 16 when n = 5? StartFraction 25 Over n EndFraction 7 30 minus 3 n 7 StartFraction 45 Over n EndF

raction n cubed minus 114.
Mathematics
1 answer:
Tems11 [23]2 years ago
8 0

The value of the third expression \rm \dfrac{45}{n} + 7 for n = 5 is 16 which is equivalent to 16.

<h3>What is an equivalent?</h3>

The equivalent is the functions that are in different forms but are equal to the same value.

Given

The expressions are shown below.

\rm 1. \   \dfrac{25}{n} + 7\\\\2.  \  30 -3n\\\\3.   \ 7+ \dfrac{45}{n}\\\\4. \   n^3 - 114

The expression is equivalent to 16 for n = 5.

1. For n = 5, the expression will be

\rm \dfrac{25}{n} + 7\\\\  \dfrac{25}{5} + 7\\\\5 + 7 \\12

The expression is not equivalent to 16.

2. For n = 5, the expression will be

\rm 30 - 3n\\30 - 3 * 5 \\30 - 15\\15

The expression is not equivalent to 16.

3. For n = 5, the expression will be

\rm \dfrac{45}{n} + 7\\\\  \dfrac{45}{5} + 7\\\\9 + 7 \\16

The expression is equivalent to 16.

4. For n = 5, the expression will be

\rm n^3 - 114 \\\\5^3 - 114 \\\\125 -114\\\\11

The expression is not equivalent to 16.

Thus, the third expression is equivalent to the 16.

More about the equivalent link is given below.

brainly.com/question/10498970

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Answer:

c. Will produce a slope field with rows of parallel tangents

Step-by-step explanation:

We can write a differential equation that is a function of y only as:

y'=f(y)

So the derivative, in this particular case, of any function will be a function of the dependent variable y only, it means that the curves you will get should all be pointing in the same direction for each value of x. Therefore the sketch of the slopes field would have parallel curves for each value of x, in other words, it will produce a slope field with rows of parallel tangents.

I hope it helps you!

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-9.6 is the answer.
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Answer:

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let missing dimension be x

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f(x)=2x. If g(x) is a vertical stretch, compression, and or reflection of f(x) followed by a, what is the equation of g(x)?
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<h3>How to solve for g(x)?</h3>

The complete question is in the image

From the graph in the image, we have:

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The function f(x) is stretched by a factor of 3 to form g(x).

This means that:

g(x) = f(3x)

So, we have:

g(x)= (3x)^2

Hence, the function g(x) is g(x)= (3x)^2

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