The box-and-whisker plot below represents some data set. What percentage of the
data values are greater than or equal to 40?

The solution is: 1) rate = 80 km/h and, 2.) rate = 15 km/h.

Here, we have,

given that,

1.) distance = 280 km

   time = 3.5 hours.

2.) distance = 7.5 km

   time = 30 mints.

now, we have to find the rate i.e. speed.

we know that,

Speed = Distance/ Time.

so, we get,

1.) distance = 280 km

   time = 3.5 hours.

so, rate = 280/3.5 = 80 km/h

2.) distance = 7.5 km

   time = 30 mints. = 1/2 hours

so, rate = 7.5/ 1/2 = 15 km/h

Hence, The solution is: 1) rate = 80 km/h and, 2.) rate = 15 km/h.

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To the first query, the appropriate response is:

C. Because the line's slope is positive, the linear connection is not proportionate.

In the example presented, there is no proportionality between the squares' side lengths (x) and perimeters (y).

This is due to the fact that the perimeter likewise doubles from 4 feet to 8 feet when the side length goes from 1 foot to 2 feet.

In a proportionate connection, doubling one variable would cause the other to change proportionally, but that is not the case in this situation.

For the second query, y = kx, where k is the proportionality constant, represents a proportional linear connection.

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Line integral over segment CA:

∫(CA) F · dr = ∫(0 to 1) [e(z)dz, e(x)dx - ydy, e(0)dy] · [dx, dy, dz]

Finally, we sum up the line integrals over each segment to obtain the total line integral over the closed path ABCA.

To calculate the line integral of the vector field F(x, y, z) = (ez, ex − y, ey) over the closed path ABCA, we need to parametrize the path and compute the line integral along each segment of the path.

First, let's parametrize the path:

Segment AB:

For t in [0, 1], the parametric equations are:

x = 4 - 4t,

y = 6t,

z = 0.

Segment BC:

For t in [0, 1], the parametric equations are:

x = 0,

y = 6 - 6t,

z = 8t.

Segment CA:

For t in [0, 1], the parametric equations are:

x = -4t,

y = 0,

z = 8 - 8t.

Now, we can compute the line integral for each segment and sum them up:

Line integral over segment AB:

∫(AB) F · dr = ∫(0 to 1) [e(0)dx, e(x)dx - ydy, e(y)dy] · [dx, dy, dz]

Line integral over segment BC:

∫(BC) F · dr = ∫(0 to 1) [e(z)dz, e(0)dx - ydy, e(y)dy] · [dx, dy, dz]

Line integral over segment CA:

∫(CA) F · dr = ∫(0 to 1) [e(z)dz, e(x)dx - ydy, e(0)dy] · [dx, dy, dz]

Finally, we sum up the line integrals over each segment to obtain the total line integral over the closed path ABCA.

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The measure of angle SQT in the given figure showing a perfect circle with Q being the center is 150°.

The sum of angles at a point is 360° (or 2π radians). When multiple angles are formed at a single point, their measures, when added together, will always equal 360 degrees.

From the figure given, we can see 3 angles are formed out of a single point:

∠RQT, ∠RQS and ∠SQT

The sum of these angles will give 360°

∠RQT + ∠RQS + ∠SQT = 360°

Given:

∠RQT = 110°

∠RQS = 100°

∠SQT = ? (unknown)

Plugging this into the equation above, we have:

∠RQT + ∠RQS + ∠SQT = 360°

110 + 100 + ∠SQT = 360

∠SQT = 360 - 110 - 100

∠SQT = 150°

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The value below which 25% of the data lies is (A) the lower quartile (Q1), and it is 75.

To determine the value below which 25% of the data lies, we need to find the lower quartile (Q1) of the box plot.

In the given box plot the box extends from 75 to 82 on the number line.

A line in the box is at 79.

The lower quartile (Q1) is the median of the lower half of the data. It marks the 25th percentile, which means 25% of the data lies below it.

From the given information, we can see that the lower quartile (Q1) is at 75, which is the lower end of the box.

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The probability of not selecting a purple marble when choosing one marble from the bag is 60%.

To determine the probability of not selecting a purple marble when choosing one marble from the bag, we need to find the number of marbles that are not purple and divide it by the total number of marbles in the bag.

The number of marbles that are not purple is the sum of red, green, and yellow marbles. Therefore, the number of marbles that are not purple is 3 + 3 + 9 = 15.

The total number of marbles in the bag is the sum of all the marbles: 3 + 3 + 9 + 10 = 25.

So, the probability of not selecting a purple marble is 15/25 = 0.6, which is equivalent to 60%.

Therefore, the probability of not selecting a purple marble when choosing one marble from the bag is 60%.

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Answer:

The numbers 4 and 16 represent the values of p at which Emilia's monthly profit would be zero. In other words, if Emilia charges $4 or $16 for each loaf, her monthly profit would break even, meaning she would neither make a profit nor incur a loss.

Step-by-step explanation:

In the factored form -15(P - 4)(P - 16), the numbers 4 and 16 represent the values of p at which the monthly profit becomes zero. These values are known as the profit-maximizing points or the roots of the expression.

Setting the expression -15(P - 4)(P - 16) equal to zero and solving for P, we find:

P - 4 = 0 --> P = 4

P - 16 = 0 --> P = 16

Therefore, the numbers 4 and 16 represent the values of p at which Emilia's monthly profit would be zero. In other words, if Emilia charges $4 or $16 for each loaf, her monthly profit would break even, meaning she would neither make a profit nor incur a loss.

These values serve as important points for Emilia to consider when setting the price of her loaves, as charging below $4 or above $16 would result in a negative profit.

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Answer: 0

Step-by-step explanation:

First, we need to determine the mean of the data set-

5+10+8+9+10+4+5+8+11+10 = 80      

80 / 10 = 8

now that we know the mean, we have to calculate the distance from the mean of each number by inputting it like this--->  |each number - mean|

|5 - 8|, |10 - 8|, |8 - 8|, and so on...

then after solving the distance between each number to the mean, you have to take the deviation (what you got from subtracting the mean from each number) and add them together like so:

(-3)+2+0+1+2+(-4)+(-3)+0+3+2 = 0

and now that we have added them all together, we have to divide by the number of data points

0 / 10 = 0

Therefore the MAD of shop B = 0

Answer:

im not sure

Step-by-step explanation:

The formula n(n - 1)/2 is used to calculate the number of links required in a fully connected or complete WAN (Wide Area Network) topology.

In a fully connected WAN topology, each node or site is directly connected to every other node or site. This means that there is a direct link or connection between every pair of nodes. The formula n(n - 1)/2 calculates the number of links needed to connect n nodes in a fully connected network.

Each node needs to be connected to n - 1 other nodes since it doesn't need to be connected to itself. However, since each link is counted twice (once for each connected node), we divide the result by 2 to avoid double-counting.

For example, if we have 4 nodes in a fully connected WAN topology, the number of links required would be:

n(n - 1)/2 = 4(4 - 1)/2 = 4(3)/2 = 6

So, in this case, 6 links would be required to connect the 4 nodes in a fully connected WAN topology.

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The power series expansion of [tex]\(\frac{5}{{(6+x)^3}}\)[/tex] using the binomial series is: [tex]\(\frac{5}{{(6+x)^3}} = \frac{5}{{6^3}} \left(1 - \frac{1}{2}\frac{x}{6} + \frac{1}{3}\left(\frac{x}{6}\right)^2 - \frac{1}{4}\left(\frac{x}{6}\right)^3 + \ldots\right)\)[/tex]

The binomial series expansion can be used to expand the function \[tex](\frac{5}{{(6+x)^3}}\)[/tex] as a power series. The binomial series is given by:[tex]\((1 + z)^\alpha = 1 + \alpha z + \frac{{\alpha(\alpha-1)}}{{2!}}z^2 + \frac{{\alpha(\alpha-1)(\alpha-2)}}{{3!}}z^3 + \frac{{\alpha(\alpha-1)(\alpha-2)(\alpha-3)}}{{4!}}z^4 + \ldots\)[/tex]

To apply the binomial series to the given function, we can substitute[tex]\(z = \frac{x}{6}\) and \(\alpha = -3\)[/tex]. Then, we have:[tex]\(\frac{5}{{(6+x)^3}} = \frac{5}{{(6(1+\frac{x}{6}))^3}} = \frac{5}{{6^3(1+\frac{x}{6})^3}}\)[/tex]

Now, we can rewrite the denominator as [tex]\((1+z)^{-3}\)[/tex] and apply the binomial series expansion:[tex]\((1+z)^{-3} = 1 + (-3)z + \frac{{-3(-3-1)}}{{2!}}z^2 + \frac{{-3(-3-1)(-3-2)}}{{3!}}z^3 + \frac{{-3(-3-1)(-3-2)(-3-3)}}{{4!}}z^4 + \ldots\)[/tex]

Substituting \(z = \frac{x}{6}\) back into the expansion, we obtain:[tex]\(\frac{5}{{(6+x)^3}} = \frac{5}{{6^3(1+\frac{x}{6})^3}} = \frac{5}{{6^3}} \left(1 - 3\left(\frac{x}{6}\right) + \frac{{-3(-3-1)}}{{2!}}\left(\frac{x}{6}\right)^2 + \frac{{-3(-3-1)(-3-2)}}{{3!}}\left(\frac{x}{6}\right)^3 + \ldots\right)\)[/tex]

Simplifying and collecting like terms, we have:

[tex]\(\frac{5}{{(6+x)^3}} = \frac{5}{{6^3}} \left(1 - \frac{1}{2}\frac{x}{6} + \frac{1}{3}\left(\frac{x}{6}\right)^2 - \frac{1}{4}\left(\frac{x}{6}\right)^3 + \ldots\right)\)[/tex]

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Setting (a) does not allow the use of a matched pairs t procedure. As both spouses in 400 married couples are being interviewed and asked about their social media use.

A matched pairs t procedure is used when the samples being compared are related or matched in some way. This means that the same individuals are being measured or that the individuals in one sample are paired with corresponding individuals in the other sample.

The matched pairs t procedure is a statistical test used to compare the means of two related samples. This means that the samples being compared are related or matched in some way. The purpose of using a matched pairs t procedure is to control for individual differences between the samples and to increase the power of the statistical test.
Setting (a) does not allow the use of a matched pairs t procedure because the spouses in 400 married couples are not related or matched in any way. Each spouse is being measured independently, and there is no corresponding spouse in the other sample. Therefore, a different statistical test, such as a two-sample t-test or ANOVA, would need to be used to compare the means of the two groups.

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Answer:

C

Step-by-step explanation:

A logarithmic transformation can be applied to the dependent variable in a dataset. Transforming the dependent variable using a logarithmic function can help to stabilize the variance of the data, reduce the impact of outliers, and make the relationship between the variables more linear.

Therefore, the correct answer is C. Dependent variable.

Ginny jumped 6 feet, which is equal to 2 yards.

To convert 6 feet to yards, we need to know the conversion factor between feet and yards.

One yard is equal to 3 feet. Therefore, to convert feet to yards, we can divide the length in feet by 3.

In this case, Ginny jumped 6 feet. To convert 6 feet to yards, we can divide 6 by 3:

6 feet / 3 = 2 yards

Therefore, Ginny jumped 2 yards.

It is important to note that the units of the original measurement (i.e., feet) should always be converted to the same units as the target measurement (i.e., yards) before dividing by the appropriate conversion factor. This ensures that the result obtained is in the correct units and represents the equivalent value in the new unit.

In summary, to convert feet to yards, we can divide the length in feet by 3.

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The first term, a1, in the geometric series is -3.

What is Geometric Series?

A geometric series is a series for which the ratio of two consecutive terms is a constant function of the summation index. The more general case of a ratio and a rational sum-index function produces a series called a hypergeometric series. For the simplest case of a ratio equal to a constant, the terms have the form

To find the first term, a1, in a geometric series given the sum, Sn = 93, the common ratio, r = 2, and the number of terms, n = 5, we can use the formula for the sum of a geometric series:

Sn = a1 * (1 - r^n) / (1 - r)

Plugging in the given values, we have:

93 = a1 * (1 - 2^5) / (1 - 2)

Simplifying the expression:

93 = a1 * (1 - 32) / (-1)

93 = a1 * (-31)

Now we can solve for a1 by dividing both sides of the equation by -31:

a1 = 93 / -31

a1 = -3

Therefore, the first term, a1, in the geometric series is -3.

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Answer:

A linear relationship benefits from a logarithmic transformation, in terms of data analysis.

The length of Segment RT is 3 units.

The length of segment RT, we can use the distance formula. The distance formula states that the distance between two points (x1, y1) and (x2, y2) in a coordinate plane is given by:

d = √((x2 - x1)^2 + (y2 - y1)^2)

In this case, we are given the coordinates of points S, R, and T. Let's label the coordinates as follows:

S = (x, 4x - 9)

R = (x + 5, x - 2)

T = (x + 5, 4x - 9)

To find the length of segment RT, we need to calculate the distance between points R and T. Applying the distance formula, we have:

RT = √((x + 5 - x - 2)^2 + (4x - 9 - 4x + 9)^2)

Simplifying the expression:

RT = √((3)^2 + (0)^2)

RT = √(9 + 0)

RT = √(9)

RT = 3

Therefore, the length of segment RT is 3 units.

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The length of side RQ is 13.00 ft.

Given that a triangle RPQ, with sides RP = 8 ft, PQ = 13 ft and angle P between these sides equal to 71°, we need to find the length of side RQ which is opposite to the angle P,

To find the length of side RQ using the cosine rule, we can use the formula:

RQ² = RP² + PQ² - 2 RP PQ Cos(P)

Let's plug in the given values:

RP = 8 ft

PQ = 13 ft

angle P = 71°

Now we can calculate RQ:

RQ² = 8² + 13² - 2 × 8 × 13 × cos(71°)

Using a calculator, we can evaluate the cosine term:

RQ² = 64 + 169 - 208 × cos(71°)

RQ² ≈ 64 + 169 - 208 × 0.3072

RQ² ≈ 64 + 169 - 63.9936

RQ² ≈ 169.0064

Taking the square root of both sides:

RQ ≈ √169.0064

RQ ≈ 13.00 ft (rounded to two decimal places)

Therefore, the length of side RQ is 13.00 ft.

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the values of the six trigonometric functions under the given conditions are as follows: cos(θ) = 1/√(10√29)

sin(θ) = ± √((10√29 - 1)/(10√29))

tan(θ) = ± (√(10√29 - 1))

csc(θ) = √(10√29) / (10√29 - 1)

sec(θ) = √(10√29)

cot(θ) = 1 / (√(10√29 - 1))

Given that cos(2θ) = 1/√290 and 0° ≤ θ ≤ 180°, we can find the values of the six trigonometric functions using the provided information.

Since cos(2θ) = 1/√290, we can find the value of cos(θ) by taking the square root of both sides:

cos(θ) = ± √(1/√290) = ± 1/√(√290) = ± 1/√(10√29)

Since the given conditions indicate that 0° ≤ θ ≤ 180°, the value of cos(θ) must be positive. Therefore:

cos(θ) = 1/√(10√29)

To find the other trigonometric functions, we can use the relationships between the trigonometric functions:

sin(θ) = ± √(1 - cos^2(θ))

tan(θ) = sin(θ) / cos(θ)

csc(θ) = 1 / sin(θ)

sec(θ) = 1 / cos(θ)

cot(θ) = 1 / tan(θ)

Let's calculate each trigonometric function:

sin(θ) = ± √(1 - cos^2(θ)) = ± √(1 - (1/√(10√29))^2) = ± √(1 - 1/(10√29)) = ± √((10√29 - 1)/(10√29))

tan(θ) = sin(θ) / cos(θ) = ± (√((10√29 - 1)/(10√29))) / (1/√(10√29)) = ± (√(10√29 - 1))

csc(θ) = 1 / sin(θ) = 1 / (√((10√29 - 1)/(10√29))) = √(10√29) / (10√29 - 1)

sec(θ) = 1 / cos(θ) = 1 / (1/√(10√29)) = √(10√29)

cot(θ) = 1 / tan(θ) = 1 / (√(10√29 - 1))

Therefore, the values of the six trigonometric functions under the given conditions are as follows:

cos(θ) = 1/√(10√29)

sin(θ) = ± √((10√29 - 1)/(10√29))

tan(θ) = ± (√(10√29 - 1))

csc(θ) = √(10√29) / (10√29 - 1)

sec(θ) = √(10√29)

cot(θ) = 1 / (√(10√29 - 1))

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Answer:
2/3 is the correct answer.

Step-by-step explanation:

Create equivalent expressions in the equation that all have equal bases, then solve for x.

The normal distribution is a continuous probability distribution that is symmetric around the mean. The total area under the normal curve is equal to 1. When we talk about the area under the normal curve to the left of x=30 cm, we are referring to the probability of observing a value less than 30 cm in a normally distributed population.



1. The first interpretation is that the probability of observing a value less than 30 cm is 0.5. This is because the normal distribution is symmetric around the mean, and if we assume that the mean is centered at 0, then half of the area under the curve lies to the left of the mean, and the other half lies to the right.

2. The second interpretation is that the area under the normal curve to the left of x=30 cm represents the cumulative probability of observing a value less than 30 cm.

When we talk about the area under the normal curve to the left of a certain value, we are referring to the probability of observing a value less than that value in a normally distributed population. The interpretation of this result depends on whether we are referring to a specific probability or a cumulative probability.

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The probability of drawing 3 blue marbles if we replace the marble each time is 1/64.

Probability is the likelihood of a desired event happening. It is expressed as a number between 0 and 1, where 0 indicates that the event is impossible and 1 indicates that the event is certain.

The probability of an event can be calculated using the following formula:

Probability = Favorable Outcomes / Total Outcomes

total number of marbles = 12

number of blue marbles = 3

probability of drawing blue marbles = 3/12 = 1/4

probability of drawing blue marbles with replacement = 1/4 * 1/4 * 1/4 = 1/64

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The Inequality that represents the possible distance in miles, m, that Amelia can drive without exceeding her budget is m ≤ 265.

1. The distance in miles that Amelia can drive as m.

2. The cost of renting a car for a day trip consists of two components: a fixed daily rate of $36 and an additional charge of $0.20 per mile.

3. The additional charge for the mileage is calculated by multiplying the distance m by $0.20, which gives us 0.20m.

4. To stay within her budget, the total cost (including both the fixed rate and the mileage charge) should be no more than $89.

5. Therefore, we can write the inequality: 36 + 0.20m ≤ 89.

6. Now, let's solve the inequality to find the possible range of values for m.

7. First, let's subtract 36 from both sides of the inequality: 0.20m ≤ 89 - 36.

8. Simplifying the right side of the equation, we have 0.20m ≤ 53.

9. To isolate m, we need to divide both sides of the inequality by 0.20: m ≤ 53 / 0.20.

10. Calculating the right side of the equation, we find m ≤ 265.

11. Therefore, Amelia can drive a distance of no more than 265 miles without exceeding her budget of $89.

In conclusion, the inequality that represents the possible distance in miles, m, that Amelia can drive without exceeding her budget is m ≤ 265.

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Tim could fill the 18-litre bucket in 22.5 times.

To get the number of times he could fill an 18-litre bucket with the sand from the wheelbarrow, we wil set up proportion using the known information.

The amount of sand that can fill a 12-litre bucket is proportional to the number of times it can fill the bucket.

The proportion will be:

12 litres / 15 times = 18 litres / x times

12x = 15 * 18

12x = 270

x = 270 / 12

x = 22.5.

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The trigonometric function graphed is defined as follows:

y = 3cos(4x).

The standard definition of the cosine sine function is given as follows:

y = Acos(Bx) + C.

For which the parameters are given as follows:

The function in this problem oscillates between -3 and 3, hence the amplitude is given as follows:

A = 3.

As the function oscillates between -A and A, it has no vertical shift, hence the parameter C is given as follows:

C = 0.

The period of the function is of π - π/2 = π/2, hence the parameter B is given as follows:

2π/B = π/2

B = 4.

Hence the function is given as follows:

y = 3cos(4x).

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The angle that maximizes the range of the projectile is θ = 0, and the angle that maximizes the arc length of the trajectory is approximately θ ≈ 0.8 radians.

To find the angle that maximizes the range of the projectile, we can determine the value of θ that maximizes the horizontal distance traveled by the projectile.

The horizontal distance, also known as the range, is given by the x-coordinate of the projectile at the time of landing.

The parametric equations for the projectile are:

x = 30 cos(θ)

y = 30 sin(θ) t - 16[tex]t^2[/tex]

To find the time of landing, we set y = 0:

30 sin(θ) t - 16[tex]t^2[/tex] = 0

Simplifying the equation, we have:

t(30 sin(θ) - 16t) = 0

This equation has two solutions: t = 0 and sin(θ) = 0.

However, t = 0 represents the initial launch time and does not give us meaningful information about the range. Therefore, we focus on the solution sin(θ) = 0.

Since sin(θ) = 0 when θ = 0 or θ = π, we have two potential angles that maximize the range: θ = 0 and θ = π.

Using a graphing utility to plot the trajectory of the projectile for various angles, we can determine the angle that maximizes the arc length of the trajectory.

By observing the graph and measuring the angle, we find that the angle that maximizes the arc length is approximately θ ≈ 0.8 radians (rounded to one decimal place).

Therefore, the angle that maximizes the range of the projectile is θ = 0, and the angle that maximizes the arc length of the trajectory is approximately θ ≈ 0.8 radians.

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Answer: Linear Equations, Quadratic Equations, Polynomial Equations, Inequalities, etc.

Step-by-step explanation: Determining the number of real solutions in a math problem depends on the specific problem and the type of equation or inequality involved. It's important to note that these methods cover only a few common scenarios, and the specific problem at hand may require other techniques or approaches

This equation represents all points Equidistant from the point (-2, 3) and the line y = 5.

The equation for all points equidistant from the point (-2, 3) and the line y = 5, we can use the distance formula. The distance formula calculates the distance between two points in a Cartesian plane.

A point (x, y) that is equidistant from (-2, 3) and the line y = 5. The distance between (x, y) and (-2, 3) should be equal to the distance between (x, y) and any point on the line y = 5.

Using the distance formula, the distance between two points (x₁, y₁) and (x₂, y₂) is given by:

d = sqrt((x₂ - x₁)² + (y₂ - y₁)²)

Let's calculate the distance between (x, y) and (-2, 3):

d₁ = sqrt((x - (-2))² + (y - 3)²)

Now, let's calculate the distance between (x, y) and a point on the line y = 5. We can choose any point on the line, so let's consider (x, 5):

d₂ = sqrt((x - x)² + (5 - y)²) = sqrt((5 - y)²)

Since (x, y) is equidistant from (-2, 3) and the line y = 5, d₁ = d₂:

sqrt((x - (-2))² + (y - 3)²) = sqrt((5 - y)²)

Simplifying this equation, we have:

(x + 2)² + (y - 3)² = (5 - y)²

Expanding and simplifying further, we get:

x² + 4x + 4 + y² - 6y + 9 = 25 - 10y + y²

Rearranging the terms, we obtain:

x² + 4x + y² - 6y + 4 + 9 - 25 + 10y - y² = 0

Combining like terms, we have:

x² + 4x + y² + 4y - 8y - 12 = 0

x² + 4x + y² - 4y - 12 = 0

This equation represents all points equidistant from the point (-2, 3) and the line y = 5.

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