Each state can set its own minimum wage. If the federal and state minimum wages are different, the highest minimum wage is used.

True
False

Answer:

a) 5xy + 9yz + 3zx + 5x - 4y

Step-by-step explanation:

→ (7xy + 5yz - 3zx) + (4yz + 9zx - 4y) + (-3xz + 5x - 2xy)

→ (7xy - 2xy) + (5yz + 4yz) + (-3zx + 9zx - 3xz) + (5x) + (-4y)

→ 5xy + 9yz + 3zx + 5x - 4y

Hence, option (a) is the correct answer.

Answer:

\(\textsf{A)}\quad \sf 5xy+9yz+3zx+5x-4y\)

Step-by-step explanation:

Given expression:

\(\sf (7xy+5yz-3zx)+(4yz+9zx-4y)+(-3xz+5x-2xy)\)

Remove the parentheses:

\(\implies \sf 7xy+5yz-3zx+4yz+9zx-4y-3xz+5x-2xy\)

Collect like terms:

\(\implies \sf 7xy-2xy+5yz+4yz+9zx-3zx-3xz+5x-4y\)

Combine like terms:

\(\implies \sf (7-2)xy+(5+4)yz+(9-3-3)zx+5x-4y\)

\(\implies \sf 5xy+9yz+3zx+5x-4y\)

The measure of angle ABD (which is the same as angle CBD) is 45 degrees.

The quadrilateral's opposing sides are equal. Triangles ABC and ABCD have equal angles on either side of their equal sides. In the quadrilateral ACBD, the opposing angles are also equal. A parallelogram is formed by ACBD.

We can use the fact that the total of the angles of a triangle is always 180 degrees to determine the measure of angle CBD. As a result, we have:

Angle ABD + Angle CBD + Angle BCD = 180 degrees

Substituting the given angle measures, we get:

Angle ABD + Angle CBD + 90 degrees = 180 degrees

Simplifying, we get:

Angle ABD + Angle CBD = 90 degrees

But we know that Angle ABD = Angle CBD, so we can substitute:

2 x Angle ABD = 90 degrees

Dividing both sides by 2, we get:

Angle ABD = 45 degrees

So, the measure of angle ABD (which is the same as angle CBD) is 45 degrees.

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Answer:

5x+3y-1475=0

Step-by-step explanation:

if this helps please mark brainliest <3

The option that best aligns with the purpose of association rules is: "Which combinations of items are frequently purchased together."

The metric that is not associated with an association rule is "Idistance." The purpose of association rules is to identify relationships or patterns between items in a dataset. Common metrics used in association rule mining include support, lift, and confidence. These metrics help measure the strength, significance, and reliability of the associations found.

To address the provided options: Association rules can help identify which items are likely overpriced by examining the relationships between price and other attributes. They can provide insights into which combinations of items are frequently purchased together, helping with market basket analysis and product recommendation systems. Association rules are not directly used to predict the number of items that can be expected to sell next year.

This type of prediction would fall more into the realm of forecasting and time series analysis. The concept of "clusters" typically pertains to clustering algorithms used in unsupervised learning. Association rules are not directly used to determine the number of clusters or cluster items. Therefore, the option that best aligns with the purpose of association rules is: "Which combinations of items are frequently purchased together."

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Answer:

=14-(7*10)

Step-by-step explanation:

fourteen = 14 (base)

less = -

PRODUCT means multiplication

PRODUCT of seven and ten = 7*10

*Don't forget parenthesis

Answer= 14 - (7*10)

Answer:

Undefined.

Step-by-step explanation:

\(m = \frac{rise}{run} \)

\(m = \frac{ - 15 - ( - 20)}{ - 18 - ( - 18)} \\ m = \frac{ - 15 + 20}{ - 18 + 18} \\ m = \frac{5}{0} \)

The denominator is 0. Therefore, the slope is undefined.

The insurance expense associated with the policy purchased by the firm on May 1, 2016, for 2016 is $2,400.

The insurance policy purchased by the firm on May 1, 2016, is for a period of one year. Since the full premium of $3,600 was paid in advance, the expense for 2016 will be the portion of the premium that relates to the current year.

To calculate the insurance expense for 2016, we need to determine the portion of the premium that applies to this year. Since the policy is for one year, we can allocate the premium equally to each month. Therefore, the monthly premium will be $3,600/12 = $300.

The firm purchased the insurance policy on May 1, which means that only eight months of coverage remain in 2016 (May to December). Therefore, the insurance expense for 2016 will be $300 x 8 = $2,400. This amount represents the portion of the premium that relates to the current year, and it will be recognized as an expense on the firm's income statement for 2016.

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(a) The solution to the equation is x = 0. (b) The statement 5 = 3 is a false equation.

The equations given are : a. 5x = 3x b. 5 = 3

a. In the equation 5x = 3x, we have variables on both sides of the equation. To solve for x, we need to isolate the variable on one side of the equation. We can do this by subtracting 3x from both sides, which gives us 5x - 3x = 0. Simplifying further, we get 2x = 0. Dividing both sides by 2, we find that x = 0. Therefore, the solution to the equation is x = 0.

b. The equation 5 = 3 is a simple numerical equation. However, there is no variable involved, so there is no unknown to solve for. In this case, the equation is not true since 5 is not equal to 3. Thus, the statement 5 = 3 is a false equation.

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The inequality of the temperatures where yeast will NOT thrive is T < 90°F or T > 95°F

from the question, we have the following parameters that can be used in our computation:

Yeast thrives between 90°F to 95°F

For the temperatures where yeast will not thrive, we have the temperatures to be out of the given range

Using the above as a guide, we have the following:

T < 90°F or T > 95°F.

Where

T = Temperature

Hence, the inequality is T < 90°F or T > 95°F.

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The amount of money I would repay in the first month is $166.67.

The amount of money I would repay in the second month is $166.67.

The amount of money I would repay in the third month is $166.66.

In order to determine the money that would be repaid each of the first two months, multiply 1/3 by the amount of the loan.

1/3 x $500 = $166.67

Amount to be repaid in the third month = $500 - (166.67 x 2) = $166.66

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Answer:

16/9, 4/3, 1, 3/4, and 9/16

Step-by-step explanation:

1.) Plug these x values into the equation. You will get: 16/9, 4/3, 1, 3/4, and 9/16.

Answer:

16/9, 4/3, 1, 3/4, and 9/16

Step-by-step explanation:

1.) Plug these x values into the equation. You will get: 16/9, 4/3, 1, 3/4, and 9/16.

9514 1404 393

Answer:

  4 : 7

Step-by-step explanation:

The area ratio is the square of the side length ratio. So, the side length ratio is the square root of the area ratio.

  side length ratio = √16 : √49 = 4 : 7

Answer:

The scale factor of their side lengths is 4:7.

Step-by-step explanation:

The given functions ψ = 2xy and φ = x^2 - y^2 satisfy the conditions for continuity and irrotational flow.

To show continuity, we need to verify that the partial derivatives of ψ and φ with respect to x and y are equal. Let's calculate these partial derivatives:

∂ψ/∂x = 2y

∂ψ/∂y = 2x

∂φ/∂x = 2x

∂φ/∂y = -2y

From the above calculations, we can see that the partial derivatives of ψ and φ with respect to x and y are equal. Therefore, the condition for continuity, which requires the equality of partial derivatives, is satisfied.

To show irrotational flow, we need to verify that the curl of the velocity vector is zero. The velocity vector can be obtained from the stream function ψ and velocity potential φ as follows:

V = ∇φ x ∇ψ

Taking the curl of V:

∇ x V = ∇ x (∇φ x ∇ψ)

Using vector calculus identities and simplifying the expression, we find:

∇ x V = 0

Since the curl of the velocity vector is zero, the condition for irrotational flow is satisfied.

Therefore, based on the calculations and verifications, we can conclude that the given functions ψ = 2xy and φ = x^2 - y^2 satisfy the conditions for continuity and irrotational flow.

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Answer:

Step-by-step explanation:

8 is the coefficient of k

Answer:

16

Step-by-step explanation:

Hope this helps

Answer:

your answer is 11

Step-by-step explanation:

An exponential has the base at the bottom

Answer: The length, breadth, and height of the given object are 3x+y cm, 2x+2y cm, and 3y cm, respectively. To find the volume of this object, we need to multiply these three dimensions:

Volume = Length x Breadth x Height

= (3x+y) x (2x+2y) x (3y)

= 18x^2y + 27xy^2 + 6xy^2 + 6y^3

= 18x^2y + 33xy^2 + 6y^3

Therefore, the volume of the object is 18x^2y + 33xy^2 + 6y^3 cubic cm.

Step-by-step explanation:

Answer:

J) 15

Step-by-step explanation:

Difference means subtraction:

10 - (-5)

10 + 5

15

Answer:

-3x - 2

Step-by-step explanation:

-(x - 5) ⇒ -x + 5

-(2x + 7) ⇒ -2x - 7

-x + 5 - 2x - 7 ⇒ -3x - 2

multiply by sign:-x+5-2x-7

collect like term:-x-2x+5-7

simplify:-3x-2

The area of the region enclosed by the curves 10x=2y²+12y+19 and x=-4y-10 is 174/3 units².

To find the area of the region enclosed by the curves 10x=2y²+12y+19 and x=-4y-10, we need to solve this problem in the following way:

Since the curves are already in the form of x = f(y), we need to use vertical strips to find the area.

So, the integral for the area of the region is given by:

A = ∫a b [x₂(y) - x₁(y)] dy

Here, x₂(y) = 10 - 2y² - 12y - 19/5 = - 2y² - 12y + 1/2 and x₁(y) = -4y - 10

So,

A = ∫(-3)⁻²[(-2y² - 12y + 1/2) - (-4y - 10)] dy + ∫(-2)⁻²[(-2y² - 12y + 1/2) - (-4y - 10)] dy

=> A = ∫(-3)⁻²[2y² + 8y - 19/2] dy + ∫(-2)⁻²[2y² + 8y - 19/2] dy

=> A = [(2/3)y³ + 4y² - (19/2)y]₋³ - [(2/3)y³ + 4y² - (19/2)y]₋² | from y = -3 to -2

=> A = [(2/3)(-2)³ + 4(-2)² - (19/2)(-2)] - [(2/3)(-3)³ + 4(-3)² - (19/2)(-3)]

=> A = 174/3

Hence, the area of the region enclosed by the curves is 174/3 units².

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The value of the x would be 25.723 cm.

What is the area of the circle?

For any circle, if 'r' is the radius of the circle then the area of the circle would be

      Area = π×r²

Where π = 3.14 (or) π = 22/7.

And the diagonal of the square with side 'a' is √2*a.

Given:

The square is inscribed into a circle.

The length of the side of the square is 'x' cm.

and the area of the circle is 56 cm².

            Area of circle = π.r²

                56 = 22/7×r²

                r² = 57 * 7/22

                r² = 18.1363

Taking square root on both sides, we get

                  r = 4.25

Now as the square is inscribed into a circle, then the radius will be half the diagonal of the square.

                Diagonal = 2 × r

                 √2x =  36.27

                    x = 36.27/√2

                    x = 25.723 cm

Hence, the value of the x would be  25.723 cm.

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Answer:

D or 4

Step-by-step explanation:

3x3.1415 is ~9.42

sq. rt. of 10 is ~3.16 so order them.

3.16 3.25 9.42 or 10, 3.25, 3pi

Answer:

it would be six square yards or add all the numbers and your total will be it

Step-by-step explanation:

the sample space of two-digit numbers using the digits 9, 4, 5, and 8 consists of 16 possible outcomes, and we can list all these outcomes in a table as shown above.

How to solve the question?

To create a sample space of two-digit numbers using the digits 9, 4, 5, and 8, we need to consider all possible combinations of these digits. We can list all possible outcomes in a table where each digit represents a column and each combination represents a row.

The first digit can be any of the four digits, and the second digit can also be any of the four digits, including the same digit as the first. Therefore, the total number of outcomes is 4 x 4 = 16.

Here is the sample space of two-digit numbers using the digits 9, 4, 5, and 8:

         9    4   5     8

9 99 94 95 98

4 49 44 45 48

5 59 54 55 58

8 89 84 85 88

As shown in the table, the first digit can be any of the four digits, and the second digit can also be any of the four digits. For example, the first row shows that the possible two-digit numbers starting with 9 are 99, 94, 95, and 98. Similarly, the second row shows that the possible two-digit numbers starting with 4 are 49, 44, 45, and 48, and so on.

In conclusion, the sample space of two-digit numbers using the digits 9, 4, 5, and 8 consists of 16 possible outcomes, and we can list all these outcomes in a table as shown above.

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Answer:

F. \(\frac{12}{13}\)

Step-by-step explanation:

\(cos = \frac{adjacent}{hypotenuse}\)

The hypotenuse of a right triangle is the angle that is opposite and not touching the 90 degree angle. In this case, the hypotenuse is 13.

The adjacent side is the side that is touching the angle but not the hypotenuse. That makes the adjacent side in this case 12.

That means that  \(cos = \frac{12}{13}\).

I hope this helps!

Answer:it’s f.12/13

Step-by-step explanation:

big brain

The global extreme values of the function `f(x,y) = 11x - 5y` under given conditions are:`f(x,y) = 16x + 15` (maximum)`f(x,y) = 11x - 55` (minimum).

Given function is `f(x,y)=11x−5y`We need to determine the global extreme values of the given function under the following conditions:y ≥ x - 3y ≥ -x - 3y ≤ 11Now, we need to find the critical points of the given function. For that, we'll calculate partial derivatives of the given function w.r.t x and y.`∂f/∂x = 11``∂f/∂y = -5`As we can see, the partial derivative of the function w.r.t x is positive. Therefore, the critical points of the given function would be the points where `∂f/∂y = -5 = 0`.Since there's no such point satisfying the above equation under given conditions, we can say that there's no critical point under given conditions.Now, let's evaluate the function at the boundaries given:At `y = x - 3`, `f(x,y) = 11x - 5y``= 11x - 5(x - 3)``= 6x + 15`At `y = -x - 3`, `f(x,y) = 11x - 5y``= 11x - 5(-x - 3)``= 16x + 15`At `y = 11`, `f(x,y) = 11x - 5y``= 11x - 5(11)``= 11x - 55`Now, to find the maximum value of `f(x,y)` under given conditions, we need to choose the maximum value among the above calculated values.In this case, `f(x,y)` is maximum at `y = -x - 3`, which is `16x + 15`.Therefore, the maximum value of `f(x,y)` under given conditions is `16x + 15`.Similarly, to find the minimum value of `f(x,y)` under given conditions, we need to choose the minimum value among the above calculated values.In this case, `f(x,y)` is minimum at `y = 11`, which is `11x - 55`.Therefore, the minimum value of `f(x,y)` under given conditions is `11x - 55`.Hence, the global extreme values of the function `f(x,y) = 11x - 5y` under given conditions are:`f(x,y) = 16x + 15` (maximum)`f(x,y) = 11x - 55` (minimum).

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The maximum capacity of the container that can measure the water from both tankers is 34 liters.

To find the maximum capacity of a container that can measure the water from both tankers without leaving any water in either tank, we need to find the greatest common divisor (GCD) of the volumes of the two tankers.

The GCD represents the largest quantity that can evenly divide both numbers. In this case, the GCD will represent the maximum capacity of the container.

Using the given volumes of the tankers:

Tanker 1 volume = 578 liters

Tanker 2 volume = 782 liters

We can find the GCD using a method such as the Euclidean algorithm.

578 = 782 * 0 + 578

782 = 578 * 1 + 204

578 = 204 * 2 + 170

204 = 170 * 1 + 34

170 = 34 * 5 + 0

The GCD of 578 and 782 is the remainder at the last step, which is 34 liters.

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Answer:

Assuming 64y - 24z = 0, y= 3z/8 and z = 8y/3

Step-by-step explanation:

plugged it into a calculator.