Write the three next natural numbers after 10999

The term for the value that occurs most often in a series of numbers is called the mode.

The mode is one of the three main measures of central tendency, along with the mean and the median. It is a useful descriptive statistic that can provide insights into the characteristics of a dataset.

To find the mode of a set of data, you first need to arrange the data in order, either in increasing or decreasing order. Then, you simply identify the most frequent data point, which is the mode. In some cases, there may be more than one mode if multiple data points occur with the same maximum frequency.

The mode is particularly useful when dealing with categorical or nominal data, where there are distinct categories or values that cannot be ordered in a meaningful way. For example, the mode can help identify the most popular color among a group of people or the most common type of car on a given street. It can also be used for continuous data, although it may be less useful in this case than the mean or median.

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Answer:

Reebs have 1 right angle

Step-by-step explanation:

Look at all the reebs. They all have 1 right angle!

Answer:

C

Step-by-step explanation:

Answer:

10,000,000

Step-by-step explanation:

If you convert 100% into a decimal, which would be 1 whole, and multiply that by 10,000,000, you would get the same number.

Answer:

The answer is 10000000

Step-by-step explanation:

0.1*10000000= 1000000

Answer:

Second number line

Step-by-step explanation:

Answer:

$250

Step-by-step explanation:

If they are making 100 burritos, you multiply $1.50 and 100 to get $150, and then $1.00 and 100 to get $100. Add $150 and $100 together to get $250, that is how much it cost to make the burritos. If they sold all 100 burritos, they would gain a profit of $550.

If dr. Robinson rejects the null hypothesis after observing a test statistic that exceeds the critical value at the .05 level, there is a 5% chance that the null hypothesis is actually true.

This refers to the hypothesis that there is no significant difference between specified populations, where any observed difference is due to sampling or experimental error.

Hence, we can see that if dr. Robinson rejects the null hypothesis after observing a test statistic that exceeds the critical value at the .05 level, there is a 5% chance that the null hypothesis is actually true.

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Answer:

a broom handle - line segment

the letter T - perpendicular lines

a sun ray - ray

a cookie crumb - point

the horizon - line

row of seats of airplane -  parallel lines

Step-by-step explanation:

a broom handle is straight and has a beginning and end, same goes for a line segment

the letter T has two lines that intersect with one another, these lines are perpendicular

a sun ray is well, a ray

a cookie crumb is small and round, similar to a point

lines do not have a beginning or end, like the horizon line

and the row of seats on an airplane all line up together like lines that are parallel.

Hope this helps :)

Hey there!

Formula: 1/2 * base * height = area

Equation: 1/2 * 6 * 8

Simplifying:

1/2 * 6 * 8

= 1/2 * 6/1 * 8/1

= 1 * 6 * 8 / 2 * 1 * 1

= 6 * 8 / 2 * 1

= 48 / 2

= 24

Therefore, your answer should be:

24 square units

Good luck on your assignment & enjoy your day!

~Amphitrite1040:)

The value of the definite integral ∫3−3(3x3−2x2 x 1) dx is 0.

The given question asks us to find the definite integral of a polynomial function of degree 3 over the interval [-3, 3]. When we integrate a polynomial function, we get a polynomial function of one degree higher. In this case, we get a degree 4 polynomial function, which we can evaluate at the upper and lower limits of the interval and take the difference to get the definite integral.

After simplifying the expression, we get the definite integral to be 0. This result suggests that the area under the curve of the given polynomial function over the interval [-3, 3] is zero. Definite integrals have many applications in calculus, physics, engineering, and economics, and understanding their properties is crucial in these fields.

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Main Answer: A normalized binary number typically consists of three parts:

Supporting Question and Answer:

What is a sign bit in a normalized binary number?

The sign bit is the leftmost bit of a normalized binary number and indicates whether the number is positive or negative .A value of 0 indicates a positive number, while a value of 1 indicates a negative number.

Body of the Solution: A normalized binary number typically consists of  the following three parts:

Final Answer: A normalized binary number typically consists of three parts:

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The answer is 9.

The median is the central number of a data set. Arrange data points from smallest to largest and locate the central number. This is the median.

Answer:

9

Step-by-step explanation:

Answer:

  x = -9.7 or +5.7

Step-by-step explanation:

You want the approximate solution to x² +4x = 56.

The solution is found easily by rewriting the equation to the form ...

  x² +4x -56 = 0

The solution(s) will be the x-intercept(s) of the graph of x² +4x -56.

The solutions are -9.7 and +5.7.

We can add 4 to both sides of the equation to complete the square. (This added value is the square of half the x-coefficient.)

  x² +4x +4 = 56 +4

  (x +2)² = 60

  x +2 = ±√60 = ±2√15

  x = -2 ±2√15

  x ≈ -2 ± 7.7 = -9.7, +5.7

Answer: 2.5

Step-by-step explanation:

Answer: column A= temperature column B= wind speed. Label A= wind speed label B= Temperature

Step-by-step explanation:

Answer:

Column A =  

✔ temperature

Column B =  

✔ wind speed

Label A =  

✔ wind speed

Label B =  

✔ temperature

Step-by-step explanation: Just did it in the assignment of edge :)

Answer:

5,752÷7 is 821.714285714...

This is a nonterminating repetend decimal

Length of hike = definite integral of velocity from 0 to 10.

What is integral ?

An integral assigns numbers to functions in a way that describes displacement, area, volume, and other concepts that arise by combining infinitesimal data. The process of finding integrals is called integration.

The total length of a piecewise-defined function represents the total distance between points on the curve. To calculate this, one can use calculus techniques, such as integration. The definite integral of the function over an interval represents the total length of the curve on that interval. To find the total length of the mountain hike from x=0 to x=10, one needs to evaluate the definite integral of the function over the interval [0,10]. This can be calculated either analytically, using calculus, or numerically, using numerical integration methods. The exact method to be used would depend on the specifics of the function and the desired level of accuracy.

Length of hike = definite integral of velocity from 0 to 10.

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The solution to the equation b² - 7b + 10 = 0 and x² - 7x - 5 = 0 are b = 5,2 and x =  (7 + √69)/2, (7 - √69)/2 respectively.

Given the equations in the question;

1) b² - 7b + 10 = 0

2) x² - 7x - 5 = 0

To solve the equation b² - 7b + 10 = 0 using completing the square method, we follow these steps:

Move the constant term to the right-hand side:

b² - 7b = -10

Complete the square by adding the square of half the coefficient of the b-term (which is -7/2) to both sides of the equation::

b² - 7b + (49/4) = -10 + (49/4)

Simplify the left-hand side:

(b - 7/2)² = 9/4

Take the square root of both sides:

b - 7/2 = ±3/2

Solve for b:

b = 7/2 ± 3/2

b = 7/2 - 3/2, 7/2 + 3/2,

b = 2, 5

Therefore, the solutions are b = 5 and b = 2.

To solve the equation x² - 7x - 5 = 0 using completing the square method, we follow these steps:

Move the constant term to the right-hand side:

x² - 7x = 5

Complete the square by adding the square of half the coefficient of the x-term (which is -7/2) to both sides of the equation:

x² - 7x + (-7/2)² = 5 + (-7/2)²

Simplifying the right-hand side, we get:

x² - 7x + 49/4 = 5 + 49/4

Simplify the left-hand side:

(x - 7/2)² = 69/4

Take the square root of both sides:

x - 7/2 = ±√(69/4)

Solve for x by adding 7/2 to both sides of the equation:

x = 7/2 ± √(69/4)

Simplifying the square root, we get:

x = 7/2 ± (1/2)√69

Therefore, the solutions to the equation x² - 7x - 5 = 0 are:

x = (7 + √69)/2 and x = (7 - √69)/2.

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Component 3 must be started on day 197 to meet the delivery date of day 200.

To illustrate the backward schedule, we need to start from the delivery date (day 200) and work our way backward, taking into account the lead times and dependencies of each operation.

(a) Backward schedule:

Operation    |  Work Center  |  Time (hours)  |  Start Day

--------------------------------------------------------

Final Assembly |   Work Center 1  |        1       |     200

Sub-assembly 1 |   Work Center 2  |        2       |     199

Component 4     |   Work Center 3  |        3       |     197

Component 2     |   Work Center 4  |        4       |     196

Component 3     |   Work Center 5  |        3       |     ????

(b) To identify when component 3 must be started to meet the delivery date, we need to consider its dependencies and lead times.

From the backward schedule, we see that component 3 is required for sub-assembly 1, which is scheduled to start on day 199. The time required for sub-assembly 1 is 2 hours, which means it should be completed by the end of day 199.

Since component 3 is needed for sub-assembly 1, we can conclude that component 3 must be started at least 2 hours before the start of sub-assembly 1. Therefore, component 3 should be started on day 199 - 2 = 197 to ensure it is completed and ready for sub-assembly 1.

Hence, component 3 must be started on day 197 to meet the delivery date of day 200.

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The length of the hypotenuse, given that x = 10, can be found to be about 90 units .

The hypotenuse can be found by the Pythagorean formula :

Side ² + Side ² = hypotenuse ²

Solving for the hypotenuse, assuming x = 10, gives:

( 7 x + 5 )² + ( 5 x )² = hypotenuse ²

( 7 ( 10 ) + 5 ) ² + ( 5 ( 10 ) ) = hypotenuse ²

8, 125 = hypotenuse ²

Hypotenuse = √ 8, 125

Hypotenuse = 90 units

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Dr. Gavin will need to examine four main effects in a 2 x 4 independent-groups factorial design. This is because a factorial design involves two or more independent variables, each of which has two or more levels or conditions.

There are two independent variables in this situation, each having four levels. Dr. Gavin will need to look at the primary effects of each independent variable in order to determine its consequences.

Regardless of the levels of the other independent variables, the major effects are the total impacts of each independent variable on the dependent variable.

In other words, Dr. Gavin must look at each independent variable's effects independently, without taking into account the impact of the other independent variable. He must therefore consider a total of four key consequences.

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Answer:

A

Step-by-step explanation: gcf = 7

Grouping: 7((x+2)(x-2))

Answer: B

Step-by-step explanation:

Carson Kelly is expected to hit approximately 31 home runs in 2024.

To find how many home runs Carson Kelly is expected to hit in 2024, we can use the formula for compound interest, where the initial amount is the number of home runs he hit in 2019, and the interest rate is the expected growth rate of his home run hitting ability, which is 12 percent or 0.12 as a decimal.

Let H be the number of home runs hit in 2019, and H(n) be the number of home runs hit in year n, then we can write:

H(n) = H * (1 + r)^n

Where r is the growth rate, and n is the number of years into the future.

If we plug in the given values, we can find the number of home runs Carson Kelly is expected to hit in 2024, which is 5 years after 2019.

H = 18 (number of home runs in 2019)

r = 0.12 (growth rate)

n = 5 (number of years into the future)

H(5) = 18 * (1 + 0.12)^5

H(5) = 18 * 1.7623

H(5) = 31.9214

It's important to note that this is simply an estimate based on the given growth rate, and the actual number of home runs he hits in 2024 may vary based on many factors, including injuries, team support, and the skill of opposing pitchers, among others.

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Missing coordinates for the ordered pairs given are A= 4 and B= 18.

An integer pair used to define a point's location on a coordinate plane using the horizontal and vertical separations from the two reference axes Coordinates are two numbers (Cartesian coordinates) or, less frequently, a letter and a number that identify a specific location on a grid, also known as a coordinate plane. They are frequently represented by the x-value and y-value pair (x,y). The x (horizontal) and y (vertical) axes are the two axes of a coordinate plane with four quadrants (vertical)

12/A = 9 / 3

A = 4

Same as above

B/6 = 9/3

B = 18

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\(n = - 1\)

The manager believes the set of integers would be the most appropriate domain for this model.

Time can be fractions and decimals

That time can 5 mins, 5 min and 15 secs, 5 min 50 secs

So the managers assumption is wrong

because there is shoes sold within the hour, therefore it should not be individual integers.

Answer:

\((5,1)\)

Step-by-step explanation:

Hi there!

Midpoint = \(\displaystyle (\frac{x_1+x_2}{2},\frac{y_1+y_2}{2} )\) where the two endpoints are \((x_1,y_1)\) and \((x_2,y_2)\)

Plug in the given information:

Midpoint = (5,3), Endpoint = (5,5)

\((5,3)=\displaystyle (\frac{5+x_2}{2},\frac{5+y_2}{2} )\) where  \((x_2,y_2)\) is the other endpoint

Solve for \(x_2\):

\(\displaystyle \frac{5+x_2}{2} =5\\\\5+x_2 =10\\x_2 =5\)

Solve for \(y_2\):

\(\displaystyle\frac{5+y_2}{2}=3 \\\\{5+y_2}=6\\y_2=1\)

Therefore, the other endpoint \((x_2,y_2)\) is \((5,1)\).

I hope this helps!

Answer:

S(5,1)

Step-by-step explanation:

Midpoint -M(5,3)

\(( \frac{x1 + x2}{2} \frac{y1 + y2}{2} ) \\ m(5 \: 3) \\ 5 = \frac{x1 + x2}{2} \\ 5 = \frac{5 + x2}{2 } \\ 5 \times 2 = 5 + x2 \\ 10 = 5 + x2 \\ 10 - 5 = x2 \\ x2 = 5 \\ 3 = \frac{y1 + y2}{2} \\ 3 = \frac{5 + y2}{2} \\ 3 \times 2 = 5 + y2 \\ 6 = 5 + y2 \\ 6 - 5 = y2 \\ y2 = 1 \\ meaning \: that \: the \: coordinates \: of \: the \: second \: end \: point \: are \: (5 \: 1)\)

hope this helps.

The following equation could be used to represent a function w:

= w(x)=v(x-7)+7

According to the information provided,

The point of discontinuity of rational functions is at x=7.

When a rational function has a point of discontinuity, it generally occurs when,

q(x) = r(x-a), where x = a

In this case, we must pay attention to the following relationship, which is a combination of a parent rational function and a vertical translation:, (2)

If we know that a=7 and k=7.

The equation which can represent w is as follows,

w(x) = v ( x-7 ) + 7

A rational function can be represented as a polynomial split by another polynomial. Because polynomials are defined everywhere, the domain of a rational function is the set of all numbers except the zeros in the denominator.

Example: x = f(x) (x - 3). The denominator, x = 3, has only one zero. Rational functions are no longer defined when the denominator is zero.

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Answer: B) adult ticket: $13, student ticket: $6

Step-by-step explanation:

Let adults tickets be written as a

Let student tickets be written as s

We then use the information given in the question to form equation. This will be:

3a + 7s = 81 .......... equation i

4a + 7s = 94 .......... equation ii

Subtract equation i from ii

a = 13

Adult tickets cost $13

From equation i

3a + 7s = 81

We put the value of a = 13

3(13) + 7s = 81

39 + 7s = 81

7s = 81 - 39

7s = 42

s = 42/7

s = 6

Students ticket cost $6