Graph the inverse of the provided graph on the accompanying set of axes. You must
plot at least 5 points.
*Click the graph to make a point. Click it again to erase.

The geometric mean when the arithmetic average return is 10 and the varriance of return is 0.05 will be 9.975.

According to the given question.

Arithmetic average return = 10

And, variance of returns = 0.05

As we know that, the geometric average or geometric mean is approximately equal to the arithmetic average minus half of the variance.

Therefore, the geometric mean when the arithmetic average return is 10 and the varriance of return is 0.05 is given by

Geoemtric mean = 10 - 1/2(0.05)

⇒ Geometric mean = 10 - 0.025 = 9.975

Hence, the geometric mean when the arithmetic average return is 10 and the varriance of return is 0.05 will be 9.975.

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Answer:

the acceleration of the object will be 5 m/s^2 when the force is 50 N.

Step-by-step explanation:

The force acting on the object varies directly with the object's acceleration, so we can use the formula:

force = constant x acceleration

where the constant is the same for both situations.

We can solve for the constant by plugging in the given values:

30 = constant x 3

constant = 10

Now we can use the constant to find the acceleration when the force is 50 N:

50 = 10 x acceleration

acceleration = 5 m/s^2

Therefore, the acceleration of the object will be 5 m/s^2 when the force is 50 N.

9 + x

sum = addition so the answer would be 9 + ×

Based on the given coefficients, the company's monthly cost equation would be: y = $62.50x + $89,500. Option A is the correct answer.

The company's monthly cost equation can be determined using the information provided in the regression analysis. The intercept coefficient represents the fixed cost component, which is the cost that remains constant regardless of the level of the potential cost driver.

In this case, the intercept coefficient is $89,500. The X Variable 1 coefficient represents the variable cost component, which is the cost that changes in proportion to the level of the potential cost driver.

In this case, the X Variable 1 coefficient is $62.50. To form the monthly cost equation, we can use the formula:

y = mx + b Where: y is the monthly operating cost, m is the X Variable 1 coefficient, x is the level of the potential cost driver, b is the intercept coefficient.

Substituting the values given in the regression analysis:

y = $62.50x + $89,500.

Therefore, the correct answer is: A. y = $62.50x + $89,500.

The question should be:

your​ client's company wants to determine the relationship between its monthly operating costs and a potential cost driver. the output of regression analysis showed the following​ information: intercept coefficient​ = 89,500

X Variable 1 Coefficient = 62.50

R- square = 0.9855

What is the company's monthly cost equation?

A. y = $62.50x + $89,500

B. y = $89,500x + $62.98

C. y = $89,500x + $98.55

D. y = $98.55x + $89,500

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The given case study illustrates that a plant can use multiple types of transformation systems simultaneously. X .Dpriy, Lse was founded by two first-year college students and serves as the substrate for the actual game board. The game to produce a knockoff real estate board game similar to Monopoly. To make a knock-off board game like Monopoly, multiple transformation systems are needed. These include:

Material Handling: Material handling is the process of transporting raw materials, semi-finished goods, and finished goods from one location to another within the plant or facility. In the case of X.Dpriy, Lse, the material handling system moves the raw materials from the storage area to the production line.

Processing: The processing system transforms the raw materials into finished goods. In the case of X.Dpriy, Lse, the processing system involves the printing of the board game, packaging, and assembly.

Quality Control: Quality control is the process of ensuring that the finished goods meet the specified quality standards. In the case of X.Dpriy, Lse, the quality control system involves checking for errors or defects in the printing, packaging, and assembly processes.

Information Processing: Information processing systems involve the management of data, information, and knowledge within an organization. In the case of X.Dpriy, Lse, information processing systems are used to manage inventory, track sales, and analyze customer data.

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Answer: Ray's car wash receives more money per car wash

Step-by-step explanation:

Answer:

60% is a C to a C+, its not bad.

Step-by-step explanation:

Answer:

135 seconds

Step-by-step

one minute is 60 seconds

60x 2 minutes= 120

120 +15 seconds= 135 seconds

Answer:

2.13

Step-by-step explanation:

Step-by-step explanation:

\(| 2.35 – 4.89 | + | 8.39 – 3.72 |\\\\|-2.54|+|4.67|\\\\2.54+4.67\\\\\boxed{\underline{7.21}}\)

The inequality that represents the cost c per 14 squares for a new carpet with a budget of $700 is: c ≤ 700/14 = 50 Therefore, the answer is:

The inequality is c ≤ 50.

Assuming that the price of the carpet is constant per square foot, we can write the following inequality to represent the cost c per 14 squares:

c/14 ≤ 700

This inequality states that the cost per 14 square feet (c/14) cannot exceed $700, which is the total amount of money available to purchase the carpet.

To write an inequality representing the cost of a new carpet per 14 square feet, we need to first define the cost per square foot. Let's say the cost per square foot is $x. Then, the cost of the carpet for 14 square feet would be 14x.

Since we have a budget of $700, we can write the inequality:

14x ≤ 700

This inequality represents that the cost of the carpet for 14 square feet should be less than or equal to $700. We can solve for x by dividing both sides by 14:

x ≤ 50

This means that the cost per square foot of the carpet should be less than or equal to $50 for it to fit within the budget of $700.

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The  examples that would constitute a discrete random variable are;

I. Total number of points scored in a football game

III. Number of near collisions of aircraft in a year

A discrete random variable has only a countable number of different values that it can assume. Usually, but not always, discrete random variables are counts. A random variable is discrete if it can only take a finite number of different values. A variable whose value is determined by counting is referred to as a discrete variable.

A continuous variable is one whose value may be determined through measurement. A random variable is a variable whose value is the resultant number of an unpredictable event.

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Answer:

3/4 would be .75

Step-by-step explanation:

1/4 would be .25 because .25x4=1. Because the denominator is a 4 you are trying to find a number that when multiplied 4 times would equal 1 or 4/4.

Answer:

3/4 cannot be .34 because that is not what it is equal to when converted to hundredths.

Step-by-step explanation:

The decimal 0.34 is in the value hundredths. 3/4's value when converted to hundredths is 75/100 or 0.75. We get this by multiplying 3 and 4 by the same factor that brings 4 to 100, which is 25.

So, 4*25=100(denominator), and 3*25=75(numerator). The decimal value is 0.75. Therefore, 3/4 cannot be 0.34 because the values are not the same.

Answer:

good night :))))))))))))

Answer:

umm this question is from a wile ago hehe but anyways i got points hehehe

Step-by-step explanation:

The function G(X) can be solved algebraically to be G(X) = 4x + 5 which makes the option D correct.

Given the function:

(F + G) (X) = 10X + 7 and F (X) = 6X + 2

then G (X) is derived algebraically as follows:

F (X) + G (X) = 10X + 7

G (X) = 10X + 7 - F (X)

G (X) = 10X + 7 - (6X + 2)

G (X) = 4x + 5

Therefore, the function G(X) can be solved algebraically to be G(X) = 4x + 5

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The price of each guitar would be; 666.7 rounded to the nearest greatest cent.

The unitary method is a method for solving a problem by the first value of a single unit and then finding the value by multiplying the single value.

Given that  guitar factory has a cost of production C(x)=75x+50000. If the company needs to break even after 150 units sold, then;

C(x)=75x+50000

75x + 50000 = 150x

C(x)= 50000 = 75x

x = 50000/75

x = 666.67

Therefore, The price of the each guitar would be; 666.7 rounded to the nearest greatest cent.

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Using power series, we can approximate the definite integrals of \(x^2/(1+x^4) dx\) and\(tan^{-1} (x^2) dx\)from 0 to 0.4 to six decimal places as 0.154692 and 0.338765, respectively.

a. To approximate the definite integral of\(x^2/(1+x^4) dx\) from 0 to 0.4, we can use the power series expansion of\((1+x^4)^-1/4,\) which is given by:

\((1+x^4)^-1/4 = 1 - x^4/4 + 3x^8/32 - 5x^12/64 + ...\)

Integrating both sides with respect to x gives us:

∫\((1+x^4)^-1/4 dx = x - x^5/20 + x^9/72 - x^13/320 + ...\)

Multiplying both sides by \(x^2\)and integrating from 0 to 0.4 gives us the approximation:

∫\(0.4 x^2/(1+x^4) dx ≈ 0.154692\)

b. To approximate the definite integral of \(tan^{-1} (x^2)\) dx from 0 to 0.4, we can use the power series expansion of\(tan^{-1} (x)\), which is given by:

\(tan^{-1} (x) = x - x^3/3 + x^5/5 - x^7/7 + ...\)

Substituting x^2 for x and integrating both sides with respect to x gives us:

\(\int\limits \, tan^{-1} (x^2) dx = x^3/3 - x^5/15 + x^7/63 - x^9/255 + ...\)

Evaluating this expression from 0 to 0.4 gives us the approximation:

\(\int\limits\, 0.4 tanx^{-1} (x^2) dx\) ≈ 0.338765

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In other words, the slopes of parallel lines are equal. Note that two lines are parallel if their slopes are equal and they have different y-intercepts. In other words, perpendicular slopes are negative reciprocals of each other. Here is a quick review of the slope/intercept form of a line.

P(X = 7), λ = 6: The Poisson probability of X = 7, with a parameter (λ) value of 6, is 0.1446. P(X = 11), λ = 12: The Poisson probability of X = 11, with a parameter (λ) value of 12, is 0.0946. P(X = 6), λ = 8: The Poisson probability of X = 6, with a parameter (λ) value of 8, is 0.1206.

The Poisson probability is used to calculate the probability of a certain number of events occurring in a fixed interval of time or space, given the average rate of occurrence (parameter λ). The formula for Poisson probability is P(X = k) = (e^-λ * λ^k) / k!, where X is the random variable representing the number of events and k is the desired number of events.

To calculate the Poisson probabilities in this case, we substitute the given values of λ and k into the formula. For example, for the first case (a), we have λ = 6 and k = 7: P(X = 7) = (e^-6 * 6^7) / 7!

Using a calculator, we can evaluate this expression to find that the probability is approximately 0.1446. Similarly, for case (b) with λ = 12 and k = 11, and for case (c) with λ = 8 and k = 6, we can apply the same formula to find the respective Poisson probabilities.

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For any integer b, if a and n are coprime, then the congruence ax ≡ b (mod n) has a solution, which can be found using Bézout's identity or the Extended Euclidean Algorithm. An example solution is x ≡ 632 (mod 125).

(a) To show that for all b ∈ ℤ, the congruence ax ≡ b (mod n) has a solution when a is relatively prime to n, we can use Bézout's identity. Since a and n are relatively prime, there exist integers x and y such that ax + ny = 1 (by Bézout's identity). Now, multiplying both sides of the equation by b, we get b(ax) + b(ny) = b. Since b(ny) is divisible by n, we can rewrite the equation as b(ax) ≡ b (mod n).

Therefore, the congruence ax ≡ b (mod n) has a solution, namely x = bx, which satisfies the equation.

(b) An algorithm for solving congruences of the form ax ≡ b (mod n), where a is relatively prime to n, can be based on the Extended Euclidean Algorithm. This algorithm helps us find the Bézout coefficients x and y such that ax + ny = 1. Once we have the values of x and y, we can multiply both sides of the equation by b to obtain the solution to the congruence.

(c) To solve the congruence 8x ≡ 12 (mod 125), we need to find x such that 8x ≡ 12 (mod 125). Since 8 and 125 are relatively prime, we can apply the algorithm mentioned above. Using the Extended Euclidean Algorithm, we find that 8(-8) + 125(1) = 1. Multiplying both sides of the equation by 12, we get 8(-8)(12) + 125(12) = 12. Simplifying, we have -768 + 1500 ≡ 12 (mod 125).

Thus, x ≡ -768 (mod 125) is a solution to the congruence. The smallest positive integer solution can be found by adding multiples of 125 to -768 until we obtain a positive value, which in this case is x ≡ 632 (mod 125). Therefore, the congruence 8x ≡ 12 (mod 125) is satisfied when x ≡ 632 (mod 125).

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The sale price of the cell phone that costs $600, after a 25% discount from the cost is $450

A discount is a reduction or deduction from the actual price of goods and or services.

The cost of the cell phone = $600

The percentage discount on the of the cell phone = 25%

The sale price after the discount can therefore be calculated as follows;

Sale price = ((100 - 25)/100) × $600 = $450

The sale price after the discount = $450

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The aircraft then makes a 280 mph average return flight.

1. Flying time from Atlanta to New Orleans=3-t.

2. 1.4 hours from New Orleans to Atlanta.

Given that,

At an average speed of 320 mph, an airplane travels from New Orleans, Louisiana, to Atlanta, Georgia. The aircraft then makes a 280 mph average return flight. The trip takes three hours in total.

We have to find

1. Create a variable to represent the time it takes to fly from New Orleans to Atlanta. Create a formula to represent the travel time.

2. To calculate the flight time from New Orleans to Atlanta, write an equation and solve it.

1. We have to write an expression for the travel time from Atlanta to New Orleans.

Let us take

t = flying time from New Orleans to Atlanta

(3-t) = flying time from Atlanta to New Orleans.

2. We have to write a distance equation;

distance = speed * time

To distance = return distance

320t = 280(3-t)

320t = 840 - 280t

320t + 280t = 840

600t = 840

t = 840/600

t = 1.4 hours from New Orleans to Atlanta.

Therefore, 1. Flying time from Atlanta to New Orleans=3-t.

2. 1.4 hours from New Orleans to Atlanta.

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Answer:

B.zero

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Answer:

D

Step-by-step explanation:

A vertical line parallel to the y- axis has an undefined slope

The number of times that Eber stop, including his final stop at the end of his run, will be 4 times.

Algebra is the study of abstract symbols, while logic is the manipulation of all those ideas.

The acronym PEMDAS stands for Parenthesis, Exponent, Multiplication, Division, Addition, and Subtraction. This approach is used to answer the problem correctly and completely.

Eber ran 3 miles. He stopped to take a break every 3/4 mile.

Then the number of times that Eber stop, including his final stop at the end of his run, will be given as,

⇒ 3 ÷ (3/4)

⇒ 3 x (4 / 3)

⇒ 4 times

The number of times that Eber stop, including his final stop at the end of his run, will be 4 times.

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(x, y) is an element of the set c × d, since x is an element of c and y is an element of d.

Since (x, y) was an arbitrary element in a × b, we can conclude that every element in a × b is also in c × d. Thus, we have shown that if a ⊆ c and b ⊆ d, then a × b ⊆ c × d.

To show that if a ⊆ c and b ⊆ d, then a × b ⊆ c × d, follow these steps:

Step 1: Understand the notation.
a ⊆ c means that every element in set a is also in set c.
b ⊆ d means that every element in set b is also in set d.

Step 2: Consider the Cartesian products.
a × b is the set of all ordered pairs (x, y) where x ∈ a and y ∈ b.
c × d is the set of all ordered pairs (x, y) where x ∈ c and y ∈ d.

Step 3: Show that a × b ⊆ c × d.
To prove this, we need to show that any ordered pair (x, y) in a × b is also in c × d.

Let (x, y) be an arbitrary ordered pair in a × b. This means that x ∈ a and y ∈ b.

Since a ⊆ c, we know that x ∈ c because every element in set a is also in set c.
Similarly, since b ⊆ d, we know that y ∈ d because every element in set b is also in set d.

Now, we have x ∈ c and y ∈ d, so the ordered pair (x, y) belongs to c × d.

Step 4: Conclusion
Since any arbitrary ordered pair (x, y) in a × b also belongs to c × d, we can conclude that a × b ⊆ c × d.

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Answer:

Step-by-step explanation:

This question looks trivial but its not and its apparent you didn't think so either. It uses the very important word(s) of more than and less than. These two words in higher science give more trouble that a flock of magpies give a bunch of robins in spring when they are nesting.

So Here's the solution

1 foot = 12 inches.

12 feet is going to be MORE THAN 12 inches.

That's the first answer in the right column. Watch out for more than and less than. They are real trouble.

The probability that P is closer to A than it is to either B or C is equal to the ratio of the area of the region closer to A to the total area of the triangle.

To determine the probability that point P is closer to A than it is to either B or C in triangle ABC, we need to consider the relative positions of the three points.

Let's assume that point P is chosen randomly and uniformly within the triangle. We can divide the triangle into three regions to analyze the positions of P:

Region closer to A: This region includes all points within the triangle that are closer to A than they are to either B or C. It is bounded by the perpendicular bisector of segment BC passing through A.

Region closer to B: This region includes all points within the triangle that are closer to B than they are to either A or C. It is bounded by the perpendicular bisector of segment AC passing through B.

Region closer to C: This region includes all points within the triangle that are closer to C than they are to either A or B. It is bounded by the perpendicular bisector of segment AB passing through C.

Since P is randomly selected within the triangle, the probability of it falling into any of these regions is proportional to the area of that region relative to the total area of the triangle.

Now, based on the given information that P is closer to A than it is to either B or C, we can conclude that P must lie in the region closer to A.

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