Please answer correctly !!!! Will mark brainliest !!!!!!!!!!!!!

Answer:

113040

Step-by-step explanation:

Volume of a sphere:

V = 4/3πr³

V = 4/3(3.14)30³

V = 4/3(3.14)27000

V = 113040

The following accounts and balances were taken from the adjusted trial balance of King Merchants as of December 31, 2024: Accounts payable $15,000, Accounts receivable $26,500, Accumulated depreciation $16,200, Buildings $65,000, Cash $19,400, Common stock $30,000, Cost of goods sold $80,000, Depreciation expense $3,000,

Equipment $25,000, Insurance expense $1,500, Interest expense $500, Interest payable $250, Merchandise inventory $24,800, Notes payable $14,000, Prepaid insurance $1,200, Rent expense $6,000, Retained earnings $17,050, Salaries expense $12,000, Salaries payable $2,000, Sales revenue $115,000, Supplies expense $1,800, and Utilities expense $1,000.King Merchants is a perpetual inventory system that uses the revenue recognition earnings approach.

King's adjusted trial balance suggests that the company is well-organized in its bookkeeping and accounting practices.

From the list of accounts provided, it appears that King has a balance of $15,000 in accounts payable, which means the company owes $15,000 to its suppliers for inventory or other goods and services. The company has a balance of $26,500 in accounts receivable, indicating that King is owed $26,500 by its customers for products or services sold on credit.

King's Merchandise inventory account has a balance of $24,800, which shows the cost of goods that King has not yet sold. The company's Sales revenue account has a balance of $115,000, which shows the amount of revenue generated from the sale of goods or services.

Meanwhile, the company's Cost of goods sold account has a balance of $80,000, indicating the cost of goods sold during the period.

King's adjusted trial balance also shows that the company has $65,000 in buildings, $25,000 in equipment, and $1,200 in prepaid insurance. The accumulated depreciation account has a balance of $16,200, indicating the cumulative depreciation that King has taken on its assets, such as buildings and equipment.

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The quadratic equation is solved to find the value of x as

The equation is a quadratic function in standard form:

y = -9x^2 + 36x - 27

To graph this function, we can use the vertex form of a quadratic equation, which is:

y = a(x - h)^2 + k

where (h, k) is the vertex of the parabola.

To convert the equation into vertex form, we need to complete the square:

y = -9(x^2 - 4x + 4) + 36 - 27

y = -9(x - 2)^2 + 9

So the vertex is at (2, 9), and since the coefficient of x^2 is negative, the parabola opens downwards.

To graph the function, we can plot the vertex at (2, 9) and a few other points, and then sketch the parabola passing through those points.

From the graph, the zeros of the function is seen to be

(1, 0) and (3, 0)

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The mean and variance of a geometric distribution in which the probability of success is 0.80 are 1.25 and 0.3125 respectively.

The mean of a geometric distribution is given by:

Mean = 1/p

Here, p is the probability of success on a single trial.

In this case, p = 0.80

So, the mean of the geometric distribution = 1/0.80 = 1.25

The variance of a geometric distribution is given by:

Variance =\((1-p) / p^2\)

By substituting the value of p = 0.80, we get:

Variance = \((1-0.80) / 0.80^2 = 0.20 / 0.64 = 0.3125\)

So the variance of the geometric distribution = 0.3125

Therefore, the mean and variance of a geometric distribution in which the probability of success is 0.80 are 1.25 and 0.3125 respectively.

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Ensuring that data is collected the same way each time it is collected is an example of data consistency.

Therefore, ensuring that data is collected the same way each time it is collected is an example of data consistency.

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Answer:

Third side = 4

Step-by-step explanation:

Use Pythagoras theorem :

C = longer side, a = 10, b ?

\(c^2 = a^2 + b^2\)

\((2 \sqrt{29})^2 = 10^2 + b^2\\\\4 \times 29 = 100 + b^2\\\\116 - 100 = b^2\\\\b^2 = 16 \\\\b = 4\)

Answer:

19:15

Step-by-step explanation:

We know that 1 m = 100 cm = 1000 mm.

So 3 m = 3000 m.

So the ratio is

\(3800:3000\\=38:30\\=19:15\)

Answer:

h = 16 m

Step-by-step explanation:

Given that,

The area of a trapezium, A = 700 m²

The sum of the length of the parallel sides = 70 m

The area of a trapezium is given by :

\(A=\dfrac{1}{2}\times \text{sum of parallel sides}\times height\\\\h=\dfrac{2A}{Sum}\\\\=\dfrac{2\times 700}{70}\\\\=20\ m\)

So, the height of the flower bed is 20 m.

Answer:

12 cubes

Step-by-step explanation:

To find out how many cubes can fit into the rectangular prism, we need to find the volume.

Volume is Length × width × height

\(6\)×\(2\)×\(1=12\)

The volume is 12 units cubed.

We can fit 12 1-centimeter cubes in the rectangular prism.

Hope this helps :)

From the probability, the quantity of various passwords that are conceivable assuming each character might be any lowercase letter or digit is 2,821,109,907,456 passwords

The most effective method to ascertain the probability

The accompanying information can be concluded:

Number of lower case letters = 26

Number of digits = 10

Total Characters = 26 + 10 = 36

Length of secret word = 8

The quantity of various passwords are conceivable assuming each character might be any lowercase letter or digit will be:

= (26+10)⁸ various passwords

= 2,821,109,907,456 passwords

The quantity of various passwords that are conceivable assuming each character might be any lowercase letter or digit, and something like one person should be a digit will be:

= 36⁸ - 26⁸

= 2,612,282,842,880 passwords

Finally, the probability that a substantial secret phrase will be produced will be:

= (36⁸ - 26⁸)/36⁸

= 0.93

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The rectangular forest area measures 3,000 square kilometers and 30,000 hectares.

To find the rectangular area of forest, we need to multiply its length by its width. The length of the forest is given as 10,000 meters, and the width is given as 300,000 meters.

To convert these measurements to kilometers, we divide each value by 1,000 since there are 1,000 meters in a kilometer. This gives us a length of 10 kilometers and a width of 300 kilometers.

To calculate the area in square kilometers, we multiply the length (10 kilometers) by the width (300 kilometers), resulting in an area of 3,000 square kilometers. This means that the rectangular forest covers an area of 3,000 square kilometers.

Now, to convert the area from square kilometers to hectares, we use the conversion factor that 1 square kilometer is equal to 100 hectares. By multiplying the area in square kilometers (3,000 square kilometers) by this conversion factor, we get the area of the forest in hectares. Therefore, the rectangular forest has an area of 300,000 hectares.

In summary, the rectangular forest measures 3,000 square kilometers and 300,000 hectares.

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9514 1404 393

Answer:

Step-by-step explanation:

Corresponding segments of the non-parallel lines are proportional:

  12/15 = 21/y = x/10

Solving for y, we have ...

  y = 21(15/12) = 26.25

Solving for x, we have ...

  x = 10(12/15) = 8

__

Then AB = y-14 = 26.25 -14 = 12.25, and HG = 5x -3 = 5(8) -3 = 37.

The perimeter is ...

  P = AB +BD +DF +FH +HG +GE +EC +CA

  P = 12.25 +15 +26.25 +10 +37 +8 +21 +12

  P = 141.5

The value of y is 26.25.

The value of x is 8.

The perimeter is 141.5.

Answer:

3x=15

Step-by-step explanation:

Here's what I found on google about the distributive property-

To “distribute” means to divide something or give a share or part of something. According to the distributive property, multiplying the sum of two or more addends by a number will give the same result as multiplying each addend individually by the number and then adding the products together.

Now for the math-

3(x+5)

distribute the numbers-  3(x)+3(5)

solve-  3*5=15

3x+15

Answer:

n > -4

General Formulas and Concepts:

Pre-Algebra

Order of Operations: BPEMDAS

Equality Properties

Step-by-step explanation:

Step 1: Define

n - 7 > -11

Step 2: Solve for n

Here we see that any value n greater than -4 would work as a solution.

Answer:

-3.5625

Step-by-step explanation:

You may be able to round your answer, I am not sure.

Explanation:

3/8(0.4)-4.5

First, multiply 8 by 0.4 to get 3.2. Plug in that number to your new equation.

3/3.2-4.5

Now use order of operations (PEMDAS or GEMA) and divide 3 by 3.2.

0.9375-4.5

Subtract (Round that number if needed. If it says round your number, the answer will be different.)

Final Answer: -3.5625

ROUNDED TO THE NEAREST TENTH VERSION:

3/8(0.4)-4.5

First, multiply 8 by 0.4 to get 3.2. Plug in that number to your new equation.

3/3.2-4.5

Now use order of operations (PEMDAS or GEMA) and divide 3 by 3.2. (round to nearest tenth place.)

0.9-4.5

Now subtract

-3.6

Answer:

hey becca did u get yur account thing fixed, ily

Step-by-step explanation:

Answer:

4.1

Step-by-step explanation:

In a 4x3x2x2 factorial experiment, you have 4 independent variables and potentially 4 main effect hypotheses.

The 4 independent variables are represented by the four numbers in the experimental design

(i.e., 4 levels of variable A, 3 levels of variable B, 2 levels of variable C, and 2 levels of variable D).

The potentially 4 main effect hypotheses are one for each independent variable, which states that there is a significant effect of that independent variable on the outcome variable.

A factorial experiment includes multiple factors simultaneously, each consisting of two or more

levels. Many factors simultaneously influence what is studied in a factorial experiment, and

experimenters consider the main effects and interactions between factors.

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This equation represents finding the values of "b" where the function f(x) approaches 2 as x approaches "b".

To find the number of positive values of "b" for which the limit of f(x) as x approaches b is 2, we need to analyze the behavior of the function f(x) near the point where the limit is 2.

The limit of f(x) as x approaches b is 2 can be expressed as:

lim(x→b) f(x) = 2

We can rewrite the function f(x) as:

f(x) = 0.1x^4 - 0.5x^3 - 3.3x^2 + 7.7x - 1.99

To find the positive values of "b" for which the limit is 2, we need to solve the following equation:

lim(x→b) (0.1x^4 - 0.5x^3 - 3.3x^2 + 7.7x - 1.99) = 2

To determine the number of positive solutions, we would need to analyze the behavior of the function near the critical points, where the derivative is zero. By finding the critical points and studying the behavior of the function, we can determine the number of positive values of "b" that satisfy the given condition.

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Given the quadrilateral:

The sum of the internal angles of a quadrilateral is 360°:

Finally, the measures of the two angles are:

The equation in slope-intercept form for the line perpendicular to \(\(y=-4x+1\)\) that passes through the point \(\((-7,1)\)\) is \(\(y = \frac{1}{4}x + \frac{5}{4}\)\).

The given equation represents a line with a slope of -4. To find the slope of a line perpendicular to it, we take the negative reciprocal of the slope, which is \(\(\frac{1}{4}\)\). Using the point-slope form of a line, we can substitute the values of the slope \((\(\frac{1}{4}\))\) and the coordinates of the given point \((\((-7,1)\))\) into the equation. The point-slope form is \(\(y - y_1 = m(x - x_1)\),\) where \(\((x_1, y_1)\)\) represents the coordinates of the point and m is the slope. By substituting the values, we get \(\(y - 1 = \frac{1}{4}(x + 7)\)\). To convert this equation into the slope-intercept form \((\(y = mx + b\))\), we simplify it to \(\(y = \frac{1}{4}x + \frac{5}{4}\)\), where \(\(\frac{5}{4}\)\) is the y-intercept. Thus, the equation in slope-intercept form for the line perpendicular to \(\(y = -4x + 1\)\) that passes through the point -7,1 is \(\(y = \frac{1}{4}x + \frac{5}{4}\)\).

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Answer:

1 2/5

Step-by-step explanation:

1/2 (m+-3/4) = -1 2/5 is your answer

The sample standard deviation of the data set, rounded to two decimal places, is approximately 10.64.

To find the sample standard deviation, we first need to calculate the weighted mean of the data set.

Let's calculate the weighted mean:

Sum of (Data * Frequency) = (5 * 2) + (6 * 9) + (10 * 6) + (13 * 2) + (25 * 8) + (27 * 7) + (29 * 7) + (31 * 3) + (32 * 7)

= 10 + 54 + 60 + 26 + 200 + 189 + 203 + 93 + 224

= 1079

Sum of Frequencies = 2 + 9 + 6 + 2 + 8 + 7 + 7 + 3 + 7

= 51

Weighted Mean = Sum of (Data * Frequency) / Sum of Frequencies

= 1079 / 51

≈ 21.16

Next, we calculate the squared difference for each data value by subtracting the weighted mean from each data value and squaring the result. We then multiply the squared difference by the corresponding frequency and sum the products.

Squared Differences = [(5 - 21.16)² * 2] + [(6 - 21.16)² * 9] + [(10 - 21.16)² * 6] + [(13 - 21.16)² * 2] + [(25 - 21.16)² * 8] + [(27 - 21.16)² * 7] + [(29 - 21.16)² * 7] + [(31 - 21.16)² * 3] + [(32 - 21.16)² * 7]

= 521.6512 + 2065.5371 + 746.0736 + 133.4112 + 117.9648 + 238.7392 + 430.2592 + 290.4768 + 827.7386

= 5662.4615

Finally, we calculate the sample variance by dividing the sum of the squared differences by the total number of observations minus 1 (n - 1).

Sample Variance = Sum of Squared Differences / (Sum of Frequencies - 1)

= 5662.4615 / (51 - 1)

= 113.24923

To find the sample standard deviation, we take the square root of the sample variance.

Sample Standard Deviation ≈ √(113.24923)

≈ 10.64

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Answer:

-25/7

Step-by-step explanation:

x/y + (x-23)/(y+12

x = 3 and y = - 7

3/7 + (3 — 23)/(-712)

= 3/7 + -20/5

= 3/7 -4

= (-4 times 7 plus 3, over 7) = -25/7

Answer:

-71

Step-by-step explanation:

9+10-6*15
19-90=-71

The function f : Z x Z → Z x Z defined by \(f(m,n) = (5m+4n, 4m+3n)\) is bijective, with its inverse given by \(f^{-1}(m,n) = (-3m + 4n, 4m - 5n)\). This means that for every pair of integers (m,n), the function f maps them uniquely to another pair of integers, and the inverse function \(f^{-1}\) maps the resulting pair back to the original pair.

The inverse of the function f(m,n) = (5m+4n, 4m+3n) is \(f^{-1}(m,n) = (-3m + 4n, 4m - 5n)\).

To show that the function f is bijective, we need to prove both injectivity (one-to-one) and surjectivity (onto).

Injectivity:

Assume f(m1, n1) = f(m2, n2), where (m1, n1) and (m2, n2) are distinct elements of Z x Z.

Then, (5m1 + 4n1, 4m1 + 3n1) = (5m2 + 4n2, 4m2 + 3n2).

This implies 5m1 + 4n1 = 5m2 + 4n2 and 4m1 + 3n1 = 4m2 + 3n2.

By solving these equations, we find m1 = m2 and n1 = n2, proving injectivity.

Surjectivity:

Let (a, b) be any element of Z x Z. We need to find (m, n) such that f(m, n) = (a, b).

By solving the equations 5m + 4n = a and 4m + 3n = b, we find m = -3a + 4b and n = 4a - 5b.

Thus, f(-3a + 4b, 4a - 5b) = (5(-3a + 4b) + 4(4a - 5b), 4(-3a + 4b) + 3(4a - 5b)) = (a, b), proving surjectivity.

Since the function f is both injective and surjective, it is bijective. The inverse function \(f^{-1}(m, n) = (-3m + 4n, 4m - 5n)\) is obtained by interchanging the roles of m and n in the original function f.

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Answer:

This expression is missing operators and has no meaning. If you add commas to separate the expressions, and equals signs where appropriate, then assistance can be given.

Assuming that the blank spaces between terms are meant to be plus signs, then the final answer would be 9x.

Step-by-step explanation:

To make some sense of this, let's assume that the operator between "5x-4" and "6x-23" is a plus sign, and that the minus sign on "-2x + 33" is itself the operator there.  If that is the case then this can be solved by simply grouping like terms and summing them up:

\(5x - 4 + 6x - 23 - 2x + 33\)

group like terms:

\(5x + 6x - 2x - 4 - 23 + 33\)

\((5 + 6 - 2)x + (-4 - 29 + 33)\)

The numbers with no coefficient add up to zero:

\(9x + (0)\)

Leaving us with the final answer.

\(9x\)

The simplified form of the given expression is x raise to the power of one-thirty.

Given the indices expression (x^1/2/(x^1/3)^1/5

Using the indices law below:

a^m/a^n = a^m-n

(a^m)^n

Applying the law above to the given equation

(x^1/2/(x^1/3)^1/5 = (x^1/2-1/3)^1/5

(x^1/2/(x^1/3)^1/5 = (x^1/6)^1/5

(x^1/2/(x^1/3)^1/5 = x^1/30

Hence the simplified form of the given expression is x raise to the power of one-thirty.

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The variable y vary directly with respect to x , and the equation to denote this direct variation is y = 1.375 x .

From the table we can see that the values of x are 8 for the y value of 11

Any direct variation is represented by the equation :

y = k x , where k is a constant

now we put the values of x and y in the equation to calculate k

11 = k × 8

or, k = 11 / 8 = 1.375

again , at x = 16 , y is 22

∴ k = 22/16 = 1.375

Hence the equation for direct variation will  be given by

y = kx

or, y = 1.375 x

When one quantity changes directly in reaction to a change in another quantity, this is a type of proportionality known as "direct variation." This implies that if one quantity rises, the other will rise correspondingly as well.

Like in the previous illustration, if one quantity decreases, the other quantity also decreases. Direct variation will have a linear relationship with the graph, resulting in a straight line.

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