state the degree and leading coefficient of each polynomial in one variable. if it is not a polynomial in one variable, explain why

The lowest common denominator Skyla could use to rewrite the fractions is 280.

Value is the relative what merit or important of something it can referred to an intangible concept such as a person principle or a tangible object such as rare coin. Will you very widely across culture society individual it can even very within the same individual overtime. Value is often used to describe the worth of something in terms of its usefulness beauty. Will you can also refer to the moral or ethical standard of a person or group.

To get this value, she would need to find the least common multiple of the denominators, which are 17, 20, 56, 8, and 15. To do this, she would list out the prime factors of each denominator and then multiply the highest number of each prime factor together.

17: 1 x 17
20: 2 x 10
56: 2 x 2 x 7
8: 2 x 2 x 2
15: 3 x 5

The highest number of each prime factor is 17, 10, 7, 2, and 5, so the least common multiple of the denominators is 17 x 10 x 7 x 2 x 5, which equals 280. This would be the lowest common denominator she could use to rewrite the fractions.

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Answer:

3.5 gallons

Step-by-step explanation:

A gallon is 4 quarts

7*2= 14 quarts

14/4 = 3.5

Please find attached the graph of the linear equation that represents the situation, created with MS Excel

The domain is; {0, ∞)

The domain is the set of the possible distances, in miles, to which Pick-M-Up Towing Company tows a car

The range is; [40, ∞)

The range is the set of the possible total cost, in dollars, it takes to tow a car

A linear equation is an equation that has a straight line graph.

The possible values in the table, obtained from the table in a similar question posted online are presented as follows;

x(miles)    [tex]{}[/tex]      y(cost)

0    [tex]{}[/tex]                 $40

5    [tex]{}[/tex]                 $48.50

10     [tex]{}[/tex]               $57.00

The first difference is; 57 - 48.5 = 48.5 - 40 = 8.5

Therefore, the first difference is a constant, the relationship is a linear equation, with a slope, m, which can be found as follows;

m = 8.5/(5 - 0) = 1.7

The equation in point-slope form is therefore;

y - 40 = 1.7·(x - 0)

The above equation is in the form of a slope-intercept form of a linear equation, y = m·x + c, where the slope, m = 1.7, and the y-intercept, c = 40

The y-intercept is 40. The meaning of the y-intercept is the amount the towing company charges to hook the car.

The domain is the set of possible x-values, which is the possible distances to which the car is towed.

The range, which is the possible output or y-value, is the set of the possible cost to tow the car, which can be presented as follows;

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Based on the scatterplots provided, the answer would be A. A power model is suitable because the scatterplot of log(weeks) against log(stock price) shows a curved relationship.

In the scatterplots of log(weeks) against log(stock price), we can see that the relationship between the two variables is not linear, but rather appears to be curved. This suggests that a power model may be more appropriate, since this type of model can capture non-linear relationships.

A linear model is not suitable in this case, as the relationship between weeks and stock price does not appear to be linear. While the scatterplot of weeks against log(stock price) shows a strong linear relationship, this plot is not as appropriate for estimating the stock price as the plot of log(weeks) against log(stock price).

An exponential model may also be appropriate for capturing non-linear relationships, but the plot of weeks against log(stock price) does not show a strong linear relationship, so it is less appropriate than the plot of log(weeks) against log(stock price).

Overall, based on the provided scatterplots, a power model is the most suitable for estimating the stock price.

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Based on the scatterplots, which type of model is most suitable for estimating the stock price?

A. A power model is suitable because the scatterplot of log(weeks) against log(stock price) shows a curved relationship.

B. A linear model is suitable because the scatterplot of weeks against log(stock price) shows a strong linear relationship.

C. An exponential model is suitable because the scatterplot of log(weeks) against log(stock price) shows a curved relationship.

D. An exponential model is suitable because the scatterplot of weeks against log(stock price) shows a strong linear relationship.

We are unable to reject the null hypothesis since the p-value is bigger than the level of significance of 0.10. The pressure of playing in the final round is 0.10 < P < 0.20.

The information shows the results from the first and fourth rounds. The level of relevance is

α = 0.10

The Null Hypothesis is

H(0) = μ(d)

This indicates that the population mean score for the first round and the fourth round are the same.

Alternative Hypothesis:

H(α): mμ(d) ≠ 0

This indicates that the population score from the first round and the fourth round are different.

The following is the testing procedure:

t = (d - μ(d))/(s(d)/√n)

This can solved using the excel is given as:

0.10 < P < 0.20

We are unable to reject the null hypothesis since the p-value is bigger than the level of significance of 0.10.

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Answer:

$49.93

Step-by-step explanation:

The answer is 1.95 or 1.95 = 1.95. The probability that a randomly selected student is taking a math class or an English class can be found using the formula for the union of two events:

P(A or B) = P(A) + P(B) - P(A and B)

where A is the event of taking a math class and B is the event of taking an English class.

Given that 66% of students are taking a math class, P(A) = 0.66. Given that 74% of students are taking an English class, P(B) = 0.74. Given that 45% of students are taking both, P(A and B) = 0.45.

Therefore, the probability that a randomly selected student is taking a math class or an English class can be calculated as follows:

P(A or B) = 0.66 + 0.74 - 0.45 = 1.95

Rounding to 2 decimal places, the answer is 1.95 or 1.95 = 1.95.

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The simplified form of ix^{73}ix is C. -i−i

The power rule of exponents states that when you raise a number to a power, and that number is being multiplied by another number raised to the same power, then you can multiply the numbers together and raise the result to the same power.

For example, if you are raising 8 to the third power, and 3 to the third power, then you can multiply the two together and raise the result to the third power (8x3=24; 24^3=13824).

Therefore, by using the power rule of exponents, ix^{73}ix can be simplified to i^48i, which is equal to (-i)(-i) or C. -i−i.

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Answer:

15/2

Step-by-step explanation:

If y is proportional to x, then the equation is

y = kx, where k is the constant of proportionality.

Here we have

f = 15/2 g, so the constant of proportionality is 15/2.

Answer:

tyizigxigxhk hkohxoxoxhhxohxkhk oh h kun h kun up up h kun go to

Step-by-step explanation:

The number of years is given by the equation T = 10 years

Equations are mathematical statements with two algebraic expressions flanking the equals (=) sign on either side.

It demonstrates the equality of the relationship between the expressions printed on the left and right sides.

Coefficients, variables, operators, constants, terms, expressions, and the equal to sign are some of the components of an equation. The "=" sign and terms on both sides must always be present when writing an equation.

Given data ,

Let the number of years to qualify to receive Social Security benefits when Stacy retires be T

Now , the equation will be

The present age of Stacy = 46 years

The maximum number of credits each year = 4 credits

As to earn the social security benefits, she needs to earn 40 credits

So , the number of years = 40 credits / maximum number of credits each year

Substituting the values in the equation , we get

The number of years to qualify to receive Social Security benefits when Stacy retires T = 40/4

On simplifying the equation , we get

The number of years to qualify to receive Social Security benefits when Stacy retires T = 10 years

Hence , the number of years is 10 years

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The rate of change of the distance among the car and the person at that instant is 110,98 m/s.

To find the average rate of change, we need to divide the change in y (output) by the change in x (input). And visually, all we are doing is calculating the slope of the secant line passing among two points. Finding the average rate of change is particularly useful for determining changes in measurable values like average speed or average velocity.

In this case, consider A as the point where a person is, the intersection (o) and the car from the north form a right triangle. So, based on Pythagoras Theorem:

L^2 = x^2 + y^2

where:

L is the distance between the person and the car.

x is constant since the person does not move.

Now, taking derivatives with respect to time, we will have:

2 * L * dL/dt = 2 * y * dy/dt (1)

where:

x = 15 mts

y = 888

dy/dt = 111 m/s

Now, substitute all the values into the formula:

L^2 = x^2 + y^2

L = √ (15)^2 + (888)^2

L = √ 225 + 788544

L = 888,13 m

So, when we apply to the (1) equation, it will be:

2 * L * dL/dt = 2 * 888 * 111

dL/dt = (888) * 111 / 888,13

dL/dt = 0,99 * 111

dL/dt = 110,98 m/s

Hence, the rate of change of the distance is 110,98 m/s.

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The given statement in the form of inequality is given as -

c - 6 > 24.

An inequality is used to make unequal comparisons between two or more expressions. For example → ax + b > c

In mathematics, an expression or mathematical expression is a finite combination of symbols that is well-formed according to rules that depend on the context.

Mathematical symbols can designate numbers (constants), variables, operations, functions, brackets, punctuation, and grouping to help determine order of operations and other aspects of logical syntax.

Given is the statement as -

"Six subtracted from c is greater than 24"

We can write the inequality as -

c - 6 > 24

Therefore, the given statement in the form of inequality is given as -

c - 6 > 24.

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{Question in english -

Six subtracted from c is greater than 24}

The resulting disjoint sets after the operation union({7, 4}) would be: {5, 7, 9, 1, 11, 4, 2, 3, 6, 8, 10}.

The union of two sets A and B is denoted by A ∪ B and is defined as the set of all elements that are either in A or in B or in both. Therefore, the resulting disjoint sets after the operation union({7, 4}) would be:

{5, 7, 9, 1, 11, 4, 2, 3, 6, 8, 10}.

To calculate the union, we can use the following formula:

A ∪ B = {x : x ∈ A or x ∈ B}

Therefore, the union of {7, 4} can be calculated as:

{7, 4} ∪ {7, 4} = {x : x ∈ {7, 4} or x ∈ {7, 4}}

= {7, 4}

Therefore, the resulting disjoint sets after the operation union({7, 4}) would be: {5, 7, 9, 1, 11, 4, 2, 3, 6, 8, 10}.

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An equation for Windy Kite's total cost, y, in terms of the number of kites purchased, x, is y = 2x + 20.

An equation for Kites-R-Fun's total cost, y, in terms of the number of kites purchased, x, is y = 4x + 8.

Based on the table, if the Alaskan customer wants to buy 4 kites, Kites-R-Fun charges the least.

If the Alaskan customer wants to buy 10 kites, Windy kites charges the least.

The solution to the system of equations is (6, 32)

In order to write a linear equation to describe this situation, we would a assign variable to the number of kites purchased and the total cost respectively, and then translate the word problem into a linear equation as follows:

Since Wendy charges $2 per kite and a flat rate of $20 for shipping, a linear equation that models the total cost is given by:

y = 2x + 20

When x = 4, the total cost for Windy kites is given by:

y = 2(4) + 20

y = $28.

When x = 7, the total cost for Windy kites is given by:

y = 2(7) + 20

y = $34.

When x = 10, the total cost for Windy kites is given by:

y = 2(10) + 20

y = $40.

For Kites-R-Fun, a linear equation that models the total cost is given by:

y = 4x + 8

When x = 4, the total cost for Kites-R-Fun is given by:

y = 4(4) + 8

y = $24.

When x = 7, the total cost for Kites-R-Fun is given by:

y = 4(7) + 8

y = $36.

When x = 10, the total cost for Kites-R-Fun is given by:

y = 4(10) + 8

y = $48.

Lastly, we would use an online graphing calculator to plot the system of linear equations as shown in the graph attached below.

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The investment compounded periodically will be worth $14,054.52, which is $596.10 more than the investment compounded annually.

To calculate the future value of the investment compounded periodically, we need to use the formula:

FV = P * (1 + (r / n))^(n * t)

where:

P = $6,000 (principal)

r = 6% (annual interest rate)

n = 12 (number of interest periods per year)

t = 17 (number of years)

Plugging in the values, we get:

FV = $6,000 * (1 + (0.06 / 12))^(12 * 17) = $6,000 * (1 + 0.005)^204

FV = $6,000 * (1.005)^204

FV = $14,054.52

So, the investment compounded periodically will be worth $14,054.52 after 17 years.

To calculate the future value of the investment compounded annually, we use the same formula but with n = 1 (one interest period per year):

FV = $6,000 * (1 + 0.06)^17

FV = $6,000 * (1.06)^17

FV = $13,458.42

So, the investment compounded annually will be worth $13,458.42 after 17 years.

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The correct association for each correlation coefficient is as follows:

-0.86: Strong association, 0.52: Moderate association, 0.93: Strong association, -0.66: Moderate association, -0.01: Weak association.

Correlation is a statistical concept that measures the relationship between two or more variables. It is a measure of the degree of association between variables, which can range from -1 to 1. If the correlation between two variables is strong and positive, this means that as one variable increases, the other variable also increases. Conversely, if the correlation is strong and negative, then as one variable increases, the other variable decreases. A correlation of 0 means that there is no association between the variables.

In order to calculate the correlation coefficient, statistical methods such as Pearson's correlation or Spearman's rank correlation are used. The correlation coefficient is a single number that indicates the strength and direction of the relationship between the variables. It is important to note that correlation does not imply causation, and it is possible for two variables to be highly correlated without any causal relationship between them.

The correlation coefficient represents the strength of the relationship between two variables. A positive correlation coefficient implies that the two variables have a positive link, whereas a negative correlation value shows that the two variables have a negative association. The size of the correlation coefficient shows its strength: a coefficient of 0.86 suggests a high relationship between the two variables, whilst a coefficient of 0.52 indicates a moderate relationship. A coefficient of 0.93 suggests a stronger relationship, whilst a value of -0.66 shows a somewhat negative relationship between the two variables. Finally, a correlation value of -0.01 shows that the two variables have a very weak relationship.

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Answer:

3.88

Step-by-step explanation:

0.97×4 = 3.88 just multiply

Answer: 3.88

So the grapes on the sale is 0.97 per pound and he wants to purchase 4 pounds. In this situation were going to multiply in order to find how many pounds of grape he spent.

0.97*4=3.88. So he spends 3.88 pounds of grapes.

Step-by-step explanation:  hope this helps!! :)) Mark me brainliest! :))

A set of outcomes from an experiment to which a probability is assigned is called "Event." Therefore, the option d is the correct answer. This term is related to probability.

Probability is a statistic that expresses the results of a specific experiment or activity. A simple experiment is to flip a coin twice. There are some terms related to probability, as below:

Examining a procedure or interviewing a chosen sample of people in order to collect data is known as a survey.

The population is the entire group of participants in research with its characteristics that will be a data source.

The sample space is the set of all possible outcomes. The sample space is indicated with letter S.

S = {H, T}.

Event is a set of outcomes from an experiment to which a probability is assigned. Any subset of the sample space (S) is called an event.

S = {H, T}.

The number of individuals or observations included in a study is referred to as the sample size. Usually, n is used to indicate this number.

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Answer:

Step-by-step explanation:

area of field=1/2(a+b)h

a=12

b=20

h=?

h=pythagoras theorem

a²+b²=c²

a²+8²=17²

a²+64=289

a²=289-64

a²=221

a=√221

a=14.9

area of field=1/2(12+20)14.9

area=238.4m²

£19.75×3=£59.25

Answer:

x = 11√2

Step-by-step explanation:

This is a special right triangle. It is marked with a small box in one angle. That is a right angle. So it is a right triangle. It is also marked on two sides with a single hash mark to show that those two sides are the same. This means that the two smaller angles are the same. This is a 45°-45°-90° triangle.

A 45°-45°-90° triangle has a special pattern for knowing the sides of the triangle. One leg is given that it is 11. So the other leg is also 11. Then you could use Pythagorean theorem to find x. But there is a short cut!

Because this is a 45°-45°-90° triangle the hypotenuse (the long side) is:

hypotenuse = leg√2

hypotenuse = 11√2

x = 11√2

This is a handy shortcut, it works for all 45°-45°-90° triangles.

The probability of a defective rivet be to ensure that only 11% of all seams need reworking must be less than or equal to 11%.

Let's say the probability of a defective rivet is p. The probability of k defective rivets in n seams is given by the binomial distribution:

P(k) = (n choose k) * p^k * (1-p)^(n-k)

where (n choose k) is the number of combinations of n items taken k at a time.

We want to find the smallest value of p such that P(k) <= 0.11 for k = 0, 1, 2, ..., n. In other words, we want the smallest p such that the probability of having 0 to n defective rivets is less than or equal to 11%.

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The correct option Input-Output Tables for Function Rules is

f(x)= 2x +3.

Input (x):       3   6  9   12

Output(f(x)):  9  15 21  27

Give:

Observe the table:

Each pair of numbers in the table is related by the same function rule. That rule is: multiply each input number (x-value) by 2 then add 3 to find each output number (y-value) or f(x). You can use a rule like this to find other values for this function, too.

Now look at how to use a function rule to complete a table.

Input (x) Output (f(x))      Rule : f(x)=2x + 3

3               9                          2x3+3= 9

6                   15                          2x6+3=15

9               21                          2x9+3=21

12              27                          2x12+3=27

So here we can see by using f(x)=2x + 3, we can find the output.

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The mean of the data set is   427.5

We know that the mean of the data set as computed is obtained from; 345+340+400+625/ 4=  427.5

To obtain the variance of the data.

We now have to take the difference of the values and square it.

345-427.5 = -82.5

340-427.5 =-87.5

400-427.5 = -27.5

625-427.5 =197.5

Thus;

Variance=σ2 =(-82.5)^2 + (-87.5)^2 + (-27.5)^2+ (197.5)^2 /4  

σ2=6806.25+7656.25+756.25+39006.25/4

σ2=13556.25

The variance is 13556.2

For  the Standard deviation (S.D) of the data;

σ = √13556.25

σ =116.43

The Standard deviation of the data is 116.4

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A graph of the solution to this system of equations on a coordinate plane is shown in the image attached below.

This system of equations has: A. one solution.

In order to to graph the solution to the given system of equations on a coordinate plane, we would use an online graphing calculator to plot the given system of equations and then take note of the point of intersection;

7x - 6y = -12     ......equation 1.

x - y = -1     ......equation 2.

Based on the graph (see attachment), we can logically deduce that the solution to the given system of equations is the point of intersection of the lines on the graph representing each of them, which lies in Quadrant III and it is given by the ordered pair (-6, -5).

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Mr. Kama and Mrs. Ronoh meet at 26.72 km away from point R.

The relative speed is the net speed of two different objects with respect to each other.

If two objects move in the same direction we take the difference between their speeds.

If two objects move in the opposite direction we take the sum of their speeds.

Given, Mr. Kama left town 'S' at 6:00 am and travels at an average speed of 24 km/hr towards 'R',

And Mrs. Ronoh left town R to town IS 10 minutes later and arrived at

7:00 am.

So, The speed of Mrs. Ronoh is 42 km/hr as the distance between RS is

42 km.

Therefore, The point at which they meet is,

= (42/(24 + 42))×42.

= 0.63×42 = 26.72 km from the point 'R' as Mrs. Ronoh is faster.

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The equation is 230-q=336 which is solved by combining like terms to result in q=-106.

What are like terms?

The term "like terms" in algebra refers to terms that have the same variable raised to the same power. Only the numerical coefficients can vary in terms that are similar to algebra. To make the algebraic formulae simpler, we can combine like terms.

The statement of an equation is given as -

336 is 230 decreased by q.

230 is decreased by q is equivalent to 230 subtracted by q and the number obtained by the above arithmetic operation of subtraction is equal to 336.

The mathematical equation is written as -

230-q=336

Simplify the equation by combining like terms -

-q=336-230

-q=106

q=-106

Therefore, on evaluating the equation the result is -106.

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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."--