If you flip the graph of the absolute value parent function, f(x)=|x|, over the x-axis, what is the equation of the new function?

Answer:

4(2x^3+ x^2-2x-1)

Step-by-step explanation:

the explanation is given above in the picture

pls do mark me the brainliest.

Answer:

4(2x^3+x^2-2x-1)

Step-by-step explanation:

Mulitply each term:

8x^3+4x^2-8x-4

Now simplify: 4(2x^3+x^2-2x-1)

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The probability of selecting at least one defective item at random is 0.3017.

The probability of an event occurring at least once will be calculated as the complement of the probability of the event never occurring. You can use exponents to multiply the number of events that occurred when calculating this amount.

Defect rate = P(defect) = 0.05

Probability is defined as the required outcome divided by the total number of possible outcomes.

P( at least 1 is defective) = 1 - P(none is defective)

P(not defective) = 1 - P(defective) = 1 - 0.05 = 0.95

P(none is defective) = P(non defective)^7

P(none defective) = 0.95× 0.95 × 0.95 × 0.95 × 0.95× 0.95× 0.95=0.6983

P(at least one is defective) = 1 - 0.6983 = 0.3017

Therefore, probability of at least one defective item is 0.3017.

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Statistical inference methods. These methods help us determine if findings from a sample can be generalized to the full population by using mathematical techniques to make inferences about population parameters based on sample data.

Mathematical methods that allow us to determine whether we can generalize findings from our sample to the full population are called statistical inference methods. These methods involve making inferences and drawing conclusions about population parameters based on sample data. Statistical inference helps us make statements about the population based on the information obtained from a representative sample. Common techniques in statistical inference include hypothesis testing, confidence intervals, and estimation.

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Answer:

1. C. 8.06

2.

a: obtuse

b: acute

3. 50 miles

\(48^{2} +14^{2} = c^{2}\)

\(2304 + 196 = c^{2}\)

\(2500 = c^{2}\)

\(\sqrt{2500} = \sqrt{c}\)

\(50 = c\)

If the perimeter of the rectangle is given, then we can find the sum of all sides, which is 2 times the length plus 2 times the width.

Perimeter = 2l + 2w = 2(6w) + 2w = 14w

Given perimeter = 28

So, 14w = 28, which means w = 2. Then, l = 6w = 12.

Therefore, the area of the rectangle is A = l x w = 12 x 2 = 24 square units.

To find the area of a rectangle, we need to know both the length and width. In this case, we are given a relationship between the length and the width of the rectangle. Specifically, the length is six times the width, or l = 6w.

We are also given the perimeter of the rectangle. The perimeter is the sum of all four sides of the rectangle, which is 2 times the length plus 2 times the width. So, we can write:

Perimeter = 2l + 2w

Substituting l = 6w, we get:

Perimeter = 2(6w) + 2w = 14w

We are told that the perimeter of the rectangle is 28, so we can set 14w equal to 28 and solve for w:

14w = 28

w = 2

Once we know the value of w, we can find the value of l:

l = 6w = 6(2) = 12

Now that we know both the length and the width, we can calculate the area of the rectangle:

A = l x w = 12 x 2 = 24

Therefore, the area of the rectangle is 24 square units.

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Answer:

Discount is $2.50

Sale price is $22.50

Step-by-step explanation:

You can write 10% as 0.10.

Figure out the discount.

$25 x 0.10 = $2.50

The discount is $2.50

The new sale price is the original (normal) price minus the discount.

$25 - $2.50 = $22.50 is the new sale price

It is true if two vectors point in opposite directions. This means their cross product must be zero.

Cross product is a vector product of two vectors in the three dimensional vector space.

In the case when the two vectors point in opposite directions so there cross product should be zero.

Impact on two points:

In the case when the two vectors point in opposite directions so there cross product should be zero.

Like

A*B = [A][B] sin

Here theta is be the angle that lies between them

So,

A*B = [A][B] sin 180

So, A*B = 0

hence, the given statement is true.

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The vertex of the graph of f(x) = |x - 5| - 6 is (5, -6). It lies in the fourth quadrant.

Therefore the answer is (5, -6).

The graph f(x) = |x - 5| - 6 is symmetrical about the axis  x = 5.

A vertex of a graph is a node of a graph. For a graph of the form f(x) = a|x - h| + k, the vertex is (h, k). So in this case where f(x) = |x - 5| - 6, a = 1, h = 5 and k = -6. Therefore the vertex of the given graph f(x) is

(5, -6)

We can observe that was added 5 units to the x, that is, a negative translation through the horizontal axis. So, our function is located at x = -5, because a horizontal translation to the left is when we add to the x certain units.

Then, we observe that the function subtracted 6 units to the vertical variable, that is, the function is translated 6 units downside.

Therefore, our functions is locate in (-5;-6), it starts there, which is the vertex.

--The question is incomplete, answering to the question --

"What is the vertex of the graph of f(x) = |x - 5| - 6?"

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Answer:

I'm not sure if its A or C but C sounds like it could be the right answer

Step-by-step explanation:

Answer: Planting vegations near riverbanks

Step-by-step explanation:

because everything else is harmful to the earth .-.

Unit normal: N= 2i+3j + 1/√73k

The standard form of the equation of the tangent plane at (1,1,3) is x - 4y + z - 3 = 0.

To find the normal vector, we first need to find the partial derivatives of the surface equation with respect to x and y. Using the chain rule, we get:

∂z/∂x = 2xe^(x²−y²) ∂z/∂y = -2ye^(x²−y²)

At the given point (1,1,3), these partial derivatives evaluate to:

∂z/∂x = 2e^0 = 2 ∂z/∂y = -2e^0 = -2

So the gradient vector of the surface at (1,1,3) is:

grad(z) = <2, -2, ze^(x²−y²)> = <2, -2, 3>

To find a unit normal vector, we need to divide the gradient vector by its magnitude:

|grad(z)| = √(2² + (-2)² + 3²) = √(17 + 9 + 4) = √(30)

So the unit normal vector is:

N = (1/√(30)) <2, -2, 3> = (1/√(30)) <2, -2, 3>

Note that there are two possible unit normal vectors, since we could also multiply this vector by -1.

Now we need to find the equation of the tangent plane. We know that the tangent plane has the form:

ax + by + cz + d = 0

where (a, b, c) is the normal vector we just found, and (x, y, z) is any point on the plane. We also know that the plane passes through the point (1,1,3), so we can substitute these values into the equation to get:

a(1) + b(1) + c(3) + d = 0

Simplifying this equation, we get:

a + b + 3c + d = 0

To fix a unique solution, we are given the coefficient of the z component, which is 1. So we can set c = 1 and solve for the other coefficients:

a + b + 3 = 0 a + b = -3

We can choose any values for a and b that satisfy this equation, as long as they are not both zero. For example, we can choose a = 1 and b = -4, or a = -3 and b = 0. Either way, we get:

Tangent plane: x - 4y + z - 3 = 0

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\(above \: the \: line\)

A frame shop charges $2.21 per foot for a metal frame, it would cost approximately $53.04 to buy a frame for the painting.

We must calculate the square's perimeter and multiply it by the frame's price per square foot in order to establish the cost of purchasing a frame for the square artwork.

Since a square's sides are all equal, the perimeter of the square painting can be calculated as follows:

Perimeter = 4 * side length

Given,

Side = 6 feet

Perimeter = 4 * 6 = 24 feet

Cost = Perimeter * Cost per foot

Cost = 24 * $2.21

Cost ≈ $53.04

Thus, the answer is $53.04.

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Answer:

Identity property of addition.

Step-by-step explanation:

The identity property of addition says that the sum of 0 and any number is that number. So 99.78 + 0 = 99.78 is identity property of addition. This is true because the definition of 0 is "no quantity", so when we add 0, the number doesn't change.

Answer:

C

Step-by-step explanation:

1/18 x³y + 7/18 xy²

1/18 xy (x² + 7y)

When we use the word automobile to refer to a category of transport vehicles, we are using this word as a concept. The correct answers is concept

A concept is an abstract idea that takes form in your mind. This is known as the structures of thoughts and beliefs. They are important because it gives a clear explanation of a particular subject.

An automobile, byname auto, also called motorcar or car, a usually four-wheeled vehicle designed primarily for passenger transportation and commonly propelled by an internal-combustion engine using a volatile fuel, this term is generally used for an vehicle when refering to its category.

When we think of the word automobile, the first thing that comes to your mind is a category of transport. The mind connects the thoughts around the structures build. That’s a concept

Thus, when we use the word automobile to refer to a category of transport vehicles, we are using this word as a concept.

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Answer:

r² = (9 - 4)² + (6 - 4)² = 5² + 2² = 25 + 4 = 29

So the equation of this circle is

(x - 4)² + (y - 4)² = 29

Answer:

D

Step-by-step explanation:

Answer:

D. 6y/x²

Step-by-step explanation:

6×y= 6y

x squared =x²

Answer: nice for her

Step-by-step explanation:

The answer is C cause it makes ore sense against the other answers

Answer:

10\(x^{5}\)

Step-by-step explanation:

The list is: 30\(x^{7}\), 60\(x^{5}\), 110\(x^{8}\)

Find the GCF

We see

30, 60, and 110 have the greatest common factor is 10.

\(x^{7}\), \(x^{5}\), \(x^{8}\) have the greatest common factor is \(x^{5}\)

So, the greatest common factor for the list of terms is 10 \(x^{5}\)

4(1-3x) + 7x -8

Use distributive property:

4 -12x + 7x -8

Now combine like terms:

-5x -4

Answer:

\(-5x-4\)

Step-by-step explanation:

With the expression \(4(1-3x) + 7x - 8\), we can simplify it down by applying the distributive property, then combining like terms.

\(4(1-3x)+7x-8\\\\4-12x+7x-8\\\\4-5x-8\\\\-5x-4\)

Hope this helped!

Answer:

its -1/5

Step-by-step explanation:

Answer:

Step-by-step explanation:

1/2 (1/9) + 2=

1/18 + 2=

2 1/18

If a value of y relates only to one value of x, then the function does have an inverse function.

A relation between such a collection of inputs and outputs is known as a function.

Thus, if a value of y relates only to one value of x, then the function does have an inverse function.

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Answer: Circumference would be 17.72

Step-by-step explanation:

Formulas for area and circumference:

A=πr2

C=2πr

Which would look like this for your problem:

2·\(\sqrt{\pi*\\25}\)≈17.72454

Round up 17.72454 to 17.72

There's your answer, hope this helps

Answer:

(1,4.5)

(\(\frac{5+(-3)}{2} ,\frac{3+6}{2}\))

As per the combination method, the number of tickets that we put in that are marked "outer" is 3 (option d).

In this case, we want to choose the number of tickets marked "outer." Let's call this number k. We know that we already put one ticket marked "inner" in the box, so the total number of tickets in the box is 2. Therefore, n = 2.

Now we need to determine k. We want to know how many tickets we need to put in that are marked "outer." We can represent this as a. So we have:

ᵃC₁ = a! / ((1!)(a-1)!) = a

We want to find the value of a that satisfies the condition that the probability of choosing an "inner" ticket is 1/3 and the probability of choosing an "outer" ticket is 3/2.

Since we already put in 1 ticket marked "inner," the probability of choosing an "inner" ticket is 1/2, which means the probability of choosing an "outer" ticket is also 1/2.

We know that the probability of choosing an "outer" ticket is 3/2, so we can set up the following equation:

ᵃC₁ / 2 = 3/2

Solving for a, we get:

a = 3

In conclusion, the answer is (d) 3.

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The minimum value of the function is 9, and the function never stops increasing.

The given function is y=(x−9)²+9.

We need to find the minimum and maximum value of the function. The given function is a quadratic function whose graph is a parabola. Since the coefficient of x² is positive, the graph of the quadratic function will be in the form of an upward parabola whose vertex is at the point (h,k).

The vertex form of the quadratic function is given byy = a(x - h)² + k, where(h,k) is the vertex of the parabola.

a is the coefficient of (x - h)².

In the given function,y = (x-9)² + 9, the vertex of this function is (9,9) and a=1.

Therefore, the minimum value of the function is 9 at x=9, which is the vertex of the parabola.

The function y=(x−9)²+9 is an upward parabola, and hence it never stops increasing, which means that the function has no maximum value.

Thus, the minimum value of the function is 9, and the function never stops increasing.

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Answer: To calculate the total amount a buyer should save each month to cover these fees, we need to add up all the costs and divide by 12 (the number of months in a year).

Annual real estate taxes = $2046

Insurance premiums = $1236

Flood insurance premiums = $380

Annual special assessment landfill fee = $125

Quarterly trash collection costs = $65 x 4 = $260

Annual homeowner's association fee = $720

Quarterly pool maintenance costs = $45 x 4 = $180

Monthly termite and pest protection costs = $39 x 12 = $468

Total annual costs = $2046 + $1236 + $380 + $125 + $260 + $720 + $180 + $468 = $5405

Total monthly costs = $5405 / 12 = $450.42

Therefore, a buyer should save $450.42 each month to cover these fees.

Step-by-step explanation: