Look at this table.
Hours of Monthly
Training Pay
10
1220
20
1420
30
1620
40
1820
50
2020
60
2220
70
2420
According to the table, what is the increase in monthly pay for each hour of
training?

12

Step-by-step explanation:

9+3 =12

pls make me brainiest

Step-by-step explanation:

1 opción:

Del primer 9:

retirar el fósforo de la parte superior de tal manera que este nueve se convierte en 5 y colocarlo en la parte inferior del segundo nueve de tal manera que se convierte en 8:

5 + 3 = 8

2 opción:

en el primer nueve trasladar el fósforo vertical de la parte superior derecha a la parte inferior izquierda de tal manera que este se convierte en 6:

6 + 3 = 9

Del primer nueve retirar el fósforo vertical superior izquierdo de tal manera que este se convierte en 3 y ese fósforo colocarlo de forma vertical en la parte inferior izquierda del 3 y recorrer de este 3 el fósforo vertical superior derecho hacia la izquierda de tal manera que se convierte en 6:

3 + 6 = 9

Answer: 80%

Step-by-step explanation: If ten of the marbles are red, that means the remaining 40 of the marbles in the bag are not. So 40 non-red marbles out of 50 marbles in total (40/50) is 0.8. After multiplying by 100 to get the percentage, it is 80%.

The percent of the marbles in the bag are not red will be 80%.

A number or ratio that can be expressed as a fraction of 100 or a relative value indicating hundredth part of any quantity is called percentage.

Given that;

A bag contains 50 total marbles.

And, Number of red marbles = 10

Now,

Since, A bag contains 50 total marbles.

And, Number of red marbles = 10

Hence, The percent of red marbles = 10/50 × 100

                                                       = 10 × 2

                                                        = 20%

Thus, The percent of the marbles in the bag are not red = 100% - 20%

                                                                                       = 80%

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The ounces of soda consumed by an adult next month are examples of a discrete random variable,  False

A discrete random variable are known as counts. This is because it takes on only a countable number of distinct values. This means a random variable can only be considered to be discrete if it can take on values that are countable in an interval, otherwise it can be continuous.

Now on the question of ounces of soda consumed by an adult next month is considered not to be discrete random variable. This is because ounces of soda or volume of soda consumed are countless and infinite in number.  

Hence, the statement that says ounces of soda consumed by an adult next month are an example of a discrete random variable is False.

Choice b(False) is correct.  

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Answer:

3 inches up per foot across

Step-by-step explanation:

The rate of change:

( y2 - y1 ) / (x2 - x1) = ( 18 in - 12 in ) / ( 6 ft - 4 ft ) =

= 6 in / 2 ft = 3 in / 1 ft

Answer:

3 inches up

Step-by-step explanation:

i got it correct

Answer:

d = 13

Step-by-step explanation:

First, the distance formula is needed:

\(d = \sqrt{(x_{2} - x_{1} )^{2} +(y_{2} - y_{1 })^{2} }\)

Next we assign the points

(2,-4) is point 1, (7,8) is point 2

\(d = \sqrt{(7 - 2 )^{2} +(8 - (-4))^{2} } \\d = \sqrt{5^{2} +12^{2} } \\d = \sqrt{25 + 144}\\ d = \sqrt{169} \\d = 13\)

Given two points (2,-4) and (7,8)

To find - The distance between given points.

We know the formula that is used to find the distance is given as

\(d=\sqrt{(x_2-x_1)^2+(y_2-y_1)^2}\)

We let P = (2,-4)

and Q = (7,8)

\(x_1=2, y_1=-4\\x_2=7,y_2=8\)

on substituting we get

\(d=\sqrt{(7-2)^2+(8+4)^2}\\ d=\sqrt{(5)^2+(12)^2} \\d=\sqrt{25+144} \\d=\sqrt{169}\\ d=13\)

Hence we get the distance between (2,-4) and (7,8) is 13.

Final answer - The distance is 13.

Solution

David simplified a polynomial

For the first step

Open the brackets

The first step is correct.

For the second step

Collect like terms

The second step is correct

For the third step

Add up the like terms

The third step is correct.

Hence, David did not make a mistake

The area in units of square meter is 2,090,318.4 sq cm,  under the given condition that  a house has a floor area of 2,250 square feet. So , the correct option from the following is  Option B.

To convert 2,250 square feet to square centimeters, we can use the conversion factor of 1 square foot = 929.0304 square centimeters⁵. Therefore,

2,250 sq ft = 2,250 x 929.0304 sq cm/ sq ft = 2,090,318.4 sq cm.

The area in units of square meter is 2,090,318.4 sq cm,  under the given condition that  a house has a floor area of 2,250 square feet. So , the correct option from the following is  Option B.

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Answer:

Step-by-step explanation:

9.21954445 to round 9 :D have a bless day

Answer:

y = -1/2x - 3

Step-by-step explanation:

Slope-Intercept Form: y = mx + b

Step 1: Determine known variables

Slope = -1/2 (m = -1/2)

y-intercept - (0, -3), so b = -3

Step 2: Write in known variables

y = -1/2x - 3

Answer:

x = 60.6

Step-by-step explanation:

Since this is a right triangle, we can use trig functions

tan theta = opp /adj

tan x = 3.9/ 2.2

Taking the inverse tan of each side

tan ^-1 (tan x )=  tan ^-1(3.9/ 2.2)

x=60.57254

To the nearest tenth

x = 60.6

Answer:

A term can be a constant or a variable or both in an expression. ... Understanding how to solve math problems becomes easier as one learns ... Additive inverse The opposite of a number or its negative. ... The numbers a, b, and c are the coefficients of the equation and may be ... The arithmetic mean, denoted x, of a set of.

Step-by-step explanation:

a. The equator has the smallest circumference of all the circles of latitude or longitude.

The equator is an imaginary circle that is located at 0 degrees latitude and circles the Earth's surface at its widest point. Since the Earth is roughly spherical in shape, the equator represents the largest circle of latitude. However, it has the smallest circumference of all the circles of latitude or longitude because it is located at the widest point of the Earth, and its radius is equal to the Earth's radius.

In contrast, the circles of latitude and longitude located at higher latitudes have smaller radii and therefore larger circumferences than the equator. Similarly, circles of latitude and longitude located at lower latitudes have larger radii and smaller circumferences than the equator. Therefore, the equator has the smallest circumference of all the circles of latitude or longitude on the Earth's surface.

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An \(11\)-vertex full graph has around \(19,958,931,200\) Hamiltonian circuits in a complete graph.

At one vertex, the Hamiltonian route begins, and at another, it finishes. Yet, when following a Hamiltonian route, every vertex is encountered. At the same vertex, the Hamiltonian circuit begins and terminates. For instance, if a Hamiltonian circuit's path began at vertex 1, the loop will also conclude at that vertex.

Single circuit is the sole trip a Hamiltonian circuit makes to each vertex. It must begin and terminate at same vertex since it is a circuit. A Hamiltonian route does not start and end in a single location, but it does visit each vertex just once with no repetitions.

We have to divide by \(2(n-2)\)

\(11!/(2(11-2)!) = 11!/2,520\) Hamiltonian circuits we get:

\(11!/2,520 = 19,958,931,200\)

Therefore, there are approximately \(19,958,931,200\) Hamiltonian circuits in a complete graph with \(11\) vertices.

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There are 363600 ways to arrange 6 people in a row from a group of 10 people, where the bride and the groom are among these 10 people if the bride must be in the picture.

There are 2 possibilities for the position of the bride: either she is first in the row, or she is not first in the row.

If the bride is first in the row, then there are 5 people to choose from for the second person, 4 people to choose from for the third person, and so on, until there is only 1 person left to choose from for the last person in the row. Thus, there are 5! (5 factorial) ways to arrange the 5 people after the bride.

If the bride is not first in the row, then there are 9 people to choose from for the first person, 8 people to choose from for the second person, and so on, until there is only 1 person left to choose from for the last person in the row. Thus, there are 9! (9 factorial) ways to arrange the 9 people before the bride.

Therefore, the total number of ways to arrange the 6 people in a row is 5! + 9! = 720 + 362880 = 363600.

So, in total, there are 363600 ways to arrange 6 people in a row from a group of 10 people, where the bride and the groom are among these 10 people if the bride must be in the picture.

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--The given question is incomplete; the complete question is

"In how many ways can a photographer at a wedding arrange 6 people in a row from a group of 10 people, where the bride and the groom are among these 10 people if the bride must be in the picture."--

Answer:

-15

Step-by-step explanation:

if its just asking for what number would represent a loss of 15 it would be negative 15

i dont know if there's more to the problem or not

Answer:

-15

Step-by-step explanation:

This is because whatever much water was in the tank is now decreasing by 15, therefore, you can write it as -15,

hope this helps!

Answer:

x= 1/2

Step-by-step explanation:

We can use Distributive property to solve this.

4(x+2)=10

4x+8=10

   -8   -8

4x= 2

4x/4= 2/4

x= 1/2

Hope this is right!

Answer: x = 2

Step-by-step explanation:

4(x+2)=10

4x + 8 =10

10 - 8  = 2

4x / 2 = 2

2 = x

hope this helps

plz mark brainleist

Answer:

x = 10

Step-by-step explanation:

Given

sin30° = \(\frac{5}{x}\) ( multiply both sides by x )

x × sin30° = 5 ( divide both sides by sin30° )

x = \(\frac{5}{sin30}\) = 10

Answer:

2 hours

Step-by-step explanation:

$115 + $5 = 120

120 x 2 = 240

Answer:

25 hours

step-by-step explanation:

240-115=125/5=25 pog

At an employment level of 50 workers, the firm's marginal product of labor is 240 cars per additional worker it hires.

The marginal product of labor (MPL) represents the additional output produced by adding one more unit of labor (i.e., one more worker). It can be calculated by taking the first derivative of the production function with respect to labor (n), holding all other variables constant:

MPL = dP/dn = -10 + 5n - 0.002n^3

To find the MPL at an employment level of 50 workers, we plug in n = 50 into the equation:

MPL(50) = -10 + 5(50) - 0.002(50^3) = 240 cars/worker

Therefore, at an employment level of 50 workers, the firm's marginal product of labor is 240 cars per additional worker it hires.

Interpretation: This means that if the firm hires one more worker when it already has 50 workers, the daily production will increase by 240 cars on average. However, as the number of workers increases, the MPL decreases, indicating that each additional worker contributes less and less to the firm's daily production.

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Ludlow's z-score is z = 13.5

Given that the heights of American men are approximately normal.

Mean of the population, μ = 69.3 inches

Standard Deviation of the population, σ = 2.8 inches

Height of Robert Ludlow is 8 feet 11.1 inches = 107.1 inches [since 1 feet = 12 inches and 8 feet = 96 inches. 96 + 11.1 = 107.1 inches]

So \(\bar x\) = 107.1 inches.

Since the population is assumed to be normal, we can find the z-score,

z = \(\frac{\bar x-\mu}{\sigma}\)

  = (107.1-69.3)/2.8  

  = 37.8 / 2.8

  = 13.5

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Answer:

0.5

Step-by-step explanation:

Answer:

16. something

Step-by-step explanation:

The households using television (HUT) figure is 75.06%.

The households using television (HUT) figure is a measure of the percentage of households that have turned on their televisions at a particular time. It is calculated by dividing the number of households watching TV by the total number of households and multiplying by 100%.

In this case, we are given that 90 million households in the US turned on their televisions at 8:00 p.m. on a Sunday night. The total number of US households is 119.9 million. Using this information, we can calculate the HUT figure as follows

Households using television (HUT) = (Number of households watching TV / Total number of households) x 100%

HUT = (90 million / 119.9 million) x 100%

HUT = 75.06%

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The value of the test statistic is 6.51.

The test statistic for this problem can be calculated using the formula:

z = (p - P) / √(P * (1 - P) / n)

Where p is the sample proportion (0.67 in this case), P is the hypothesized population proportion (we don't know this value, so we assume it to be 0.5 for a two-tailed test), n is the sample size (380), and z is the standard normal distribution value corresponding to the level of significance.

Plugging in the values, we get:

z = (0.67 - 0.5) / √(0.5 * (1 - 0.5) / 380) = 6.51

So the value of the test statistic is 6.51.

The test statistic is a measure of how far the sample proportion deviates from the hypothesized population proportion under the null hypothesis. In this case, we assume that the population proportion is 0.5 (since we have no reason to believe otherwise), and we calculate the probability of observing a sample proportion of 0.67 or greater assuming this null hypothesis is true.

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Answer:

c=1875/15

Explanation:

The equation to find the cost of each monitor is given as:

To write a division equation that can be used to find the cost of each computer monitor, we divide each side of the equation by 15.

The value of x and y in the equations are are -2 and -1, 1 and 6, 10/6 and -1/3

Simultaneous equations are two or more algebraic equations that share common variables and are solved at the same time.

y=x+1 and y=4x +7

x+1=4x +7

Collecting like terms

x-4x = 7-1

-3x=6

x=-2

For the value y

y=-2+1

y = -1

For equation 2

3x -y =-1

y=-x+5

3x-(-x+5)=-1

3x+x-5=-1

4x=-1+5

4x=4

Therefore; x=1

For the value y

y= 1+5

y=6

For equation 3

x+2x=3

-x+3y = 7

x=3-2y

-(3-2y) +3y =7

-3+2y+3y=7

6y = 7+3

6y==10

y=10/6

For the value of x

x = 3+20/6

Simplifying to have -2/6 -1/3

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Answer:

16,849,464 ft³

Step-by-step explanation:

subtract the two volumes of the pyramids.

Answer:

16

Step-by-step explanation:

The radius is half the diameter.

2×8=16cm

Answer:

\(16\) cm

Step-by-step explanation:

The length of the diameter is simply twice, or two times as large as, the length of the radius. Therefore, if the length of the radius is \(8\) cm, then the length of the diameter will be \(8*2=16\) cm. Hope this helps!