Double question, double points!

The proportional relationship modeling the number of eggs needed to make x pies is given as follows:

y = 3x.

A proportional relationship is defined as follows:

y = kx.

In which k is the constant of proportionality.

The variables for this problem are given as follows:

3 large eggs, hence the constant of the proportional relationship is given as follows:

k = 3.

Then the equation of the proportional relationship is given as follows:

y = 3x.

Which is a linear function with a slope of 3 and an intercept of zero.

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You invested $12,000 in the company when you originally started it. Additionally, you borrowed $12,000 for a five-year (long-term) loan and paid back $2,018 of it.

Businesses, a noun in plural. a group of people who are connected or who have joined together. a guest or guests: We're having people over for dinner. a collection of individuals together for social purposes. association, camaraderie, and fellowship She is a lot of joy to be around.

The Old French word "compagnie," which was first used in the Salic code and meaning "one who eats bread with you," is where the English word "company" originates. To describe a "society, friendship, closeness, or body of troops," it was first used in 1150.

You invested $12,000 in the company when you originally started it. Additionally, you borrowed $12,000 for a five-year (long-term) loan and paid back $2,018 of it.

Total Amount to be when start the company is $12000 + $12000

= $24000

Out of which company owns land and a building worth $8,878 and equipment worth $4,230 and have retained $1,291 in earnings to be reinvested in the company, and you decided to put $1,000 of it aside for a long-term investment.

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Answer:

5.2

Step-by-step explanation:

8.6 Pounds + P = 14.2 Pounds

-8.6 Pounds -8.6 Pounds

P = 5.2

Rufus gained 5.6 pounds between his first and second visits to the veterinarian.

We have,

To find the number of pounds Rufus gained between visits, we need to subtract his initial weight from his weight at the second visit.

Therefore, we have:

pounds gained = weight at second visit - weight at the first visit

p = 14.2 - 8.6

p = 5.6

Therefore,

Rufus gained 5.6 pounds between his first and second visits to the veterinarian.

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Answer:

Answer: 0, 1, 1, 2, 2, 4, 5, 6, 7, 0, 8, 9

Step-by-step explanation:

1. Start by writing five digits less than 3: 0, 1, 1, 2, 2

2. Then write four digits greater than 3: 4, 5, 6, 7

3. Finally, add three more digits of any value: 0, 8, 9

Lilianna spend d= 7 minutes total to the park. Therefore, option C is the correct answer.

In mathematics, an equation is a formula that expresses the equality of two expressions, by connecting them with the equals sign =.

The given equation is d(3/4+1)=12 1/4.

Now, d(3/4+1)= 49/4

d(7/4)=49/4

d=49/4 ×4/7

d= 7

Thus, she spent d= 7 minutes total in the park.

Therefore, option C is the correct answer.

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"Your question is incomplete, probably the complete question/missing part is:"

Lilianna uses 3/4 calories per minute just by sitting. She uses 1 more calorie per minute by walking. Liliana uses a total of 12 1/4 calories walking to the park. Lilianna uses the equation, d(3/4+1)=12 1/4 to represent the situation. What does the variable d represent in the equation?

The equation the line is, y = 3/8 *x - 23/8, equation of the line in POINT-SLOPE form that passes through the given points (5,-1) and (-3,-4).

A straight line is an endless one-dimensional figure that has no width. It is a combination of endless points joined both sides of a point and has no curve.

Here, we have to points (5,-1) and (-3,-4)

So, by using the formula of equation of straight line of two-point form, we get,

(y-y_1)/(x-x_1 )=(y_2-y_1)/(x_2-x_1 )

now, solving we get,

3x-8y = 23

equation of the line in POINT-SLOPE form is,

y = 3/8 *x - 23/8

Hence, the required equation is, y = 3/8 *x - 23/8

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Angles in a triangle add to [tex]180^{\circ}[/tex].

[tex]\angle B=180^{\circ}-115.5^{\circ}-27.2^{\circ} \longrightarrow \boxed{\angle B=37.3^{\circ}}[/tex]

Using the Law of Sines:

[tex]\frac{AC}{\sin 37.3^{\circ}}=\frac{76.0}{\sin 115.5^{\circ}}\\\\\boxed{AC=\frac{76\sin 37.3^{\circ}}{\sin 115.5^{\circ}} \text{ ft}}[/tex]

[tex]\frac{BC}{\sin 27.2^{\circ}}=\frac{76.0}{\sin 115.5^{\circ}}\\\\\boxed{BC=\frac{76\sin 27.2^{\circ}}{\sin 115.5^{\circ}} \text{ ft}}[/tex]

sin(A) / a = sin(B) / b = sin(C) / c

where A, B, and C are the angles of the triangle, and a, b, and c are the lengths of the sides opposite those angles.

Answer:

b, education

Sana makatulong

The surface area of the pyramid is 300 square inches.

The surface area of a square pyramid can be calculated by:

The area of the square base is

10 inches * 10 inches = 100 square inches.

Based on the given parameters:

The area of each triangular face is:

(10 inches * 10 inches) / 2 = 50 square inches.

So, the total surface area of the pyramid is:

100 square inches + 4 * 50 square inches = 300 square inches.

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Solution set for y < 3/2 x – 4 is represented by Graph D.

In Mathematics, the relationship between two values that are not equal is defined by inequalities. Inequality means not equal.

Given inequality,

y < 3/2x - 4

Since there is less than sign, the region should be shaded below dotted line.

Equation for the dotted line

y = 3/2x - 4

comparing it with Slope intercept equation,

y = mx + c

slope m = 3/2

y - intercept = - 4 unit.

Only graph D has the shaded part below dotted line.

Hence, Graph D represents  y < 3/2 x – 4.

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The measure of the angle K is equal to 12.2° approximately to the nearest tenth, using the sine rule.

The sine rule is a relationship between the size of an angle in a triangle and the opposing side.

For the triangle KLM, by sine rule;

k/sinK = m/sinM = l/sinL

We first derive the angle K as follows:

5.8/sin28° = 2.6/sinK

sinK = (2.6 × sin28°)/5.8

sin K = 0.2105

K = sin⁻¹(0.2105)

K = 12.1517

Therefore, the measure of the angle K is equal to 12.2° approximately to the nearest tenth, using the sine rule.

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Answer:

The range is -11,-4,3,10

Step-by-step explanation:

Answer:

5

Step-by-step explanation:

Answer: False.

Step-by-step explanation:

A concave polygon is a polygon that has at least one interior angle greater than 180 degrees. This means that the polygon has a "cave" or indentation on its interior. However, the fact that a polygon is concave does not automatically mean that one of its diagonals will be drawn outside the polygon. Whether a diagonal is drawn inside or outside the polygon depends on the specific arrangement of the vertices, and cannot be determined solely based on the fact that the polygon is concave.

The step-by-step process of making simplified algebraic expressions are shown below

Below are six simplified algebraic expressions with step by step solutions:

1. Simplify: 2x + 3x

Step 1: Combine like terms: 2x + 3x = 5x

Step 2: Simplified expression: 5x

2. Simplify: 7x - 4x

Step 1: Combine like terms: 7x - 4x = 3x

Step 2: Simplified expression: 3x

3. Simplify: 5y + 2y + 3y

Step 1: Combine like terms: 5y + 2y + 3y = 10y

Step 2: Simplified expression: 10y

4. Simplify: 8z - 6z

Step 1: Combine like terms: 8z - 6z = 2z

Step 2: Simplified expression: 2z

5. Simplify: 4a + 6a - 3a

Step 1: Combine like terms: 4a + 6a - 3a = 7a

Step 2: Simplified expression: 7a

6. Simplify: 9b - 7b + 5b

Step 1: Combine like terms: 9b - 7b + 5b = 7b

Step 2: Simplified expression: 7b

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20(2/5x+3/4y-1/2) = 2(2x+7), 3x-2x+0.5x = 1/2 (16x+30y-20) corresponding expression from column B for each expression in column A

It is necessary to multiply, distribute, add, or take in mathematics. The following is the way an expression is put next to each other: Number, expression, and logical operator The ingredients of a mathematical expression include numerals, variables, and equations (such as addition, subtraction, multiplication or division etc.) It is conceivable to contrast statements with phrases. An phrase, often known as an arithmetic operation, is any logical statement that abstract, numbers, and a mathematical operation between those. For instance, the word m in the formula given is separated from the terms 4m and 5 by the arithmetic symbol +, as is the variable m in the phrase 4m + 5.

given

3x-2x+0.5x  =  1/2 (16x+30y-20)

6(x+4)-2(x+5)  =  1.5%

3(x+4)-2(x+4) +0.5(x+4) =  1.5

20(2/5x+3/4y-1/2) = 2(2x+7)

20(2/5x+3/4y-1/2) = 2(2x+7), 3x-2x+0.5x = 1/2 (16x+30y-20) corresponding expression from column B for each expression in column A .

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The value of x is approximately 3.875.

Given that angle JKL is inscribed in a circle and the measure of angle JKL is (16x-2)°, we can use the property of inscribed angles to find x. Inscribed angles that subtend the same arc have equal measure.

Let's call the measure of angle JKL "m". Then, the measure of angle JKL = m, the measure of angle KJL = m, and the measure of angle JLK = m.

The sum of the angles in a triangle is 180°, so we have:

m + m + m = 180°

3m = 180°

m = 60°

Substituting the value of m into the equation for the measure of angle JKL:

60° = (16x - 2)°

60 = 16x - 2

62 = 16x

x = 3.875

So, the value of x is approximately 3.875.

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The value of n(B) in the set is 23

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

n(A) = 108, n(A ∪ B) = 160, and n(A ∩ B) = 43,

The value of n(B) is calculated as

n(A u B) = n(A) + n(B) - n(A n B)

Substitute the known values in the above equation, so, we have the following representation

160 = 108 + n(B) - 43

This gives

n(B) = 160 + 43 - 180

Evaluate

n(B) = 23

Hence, the solution is 23

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The cost of the cloth to cover the top surface of the box is 1,750.

The internal angles of a rectangle, which has four sides, are all exactly 90 degrees. At each corner or vertex, the two sides come together at a straight angle. The rectangle differs from a square because its two opposite sides are of equal length.

Given the rectangular wooden box,

length = 7 m

breadth = 5 m

the top surface of the box is in the shape of a rectangle, to cover the surface with cloth we need to calculate the area of the surface to find the total cloth needed to cover,

area of rectangle = l*b

l = length, b = breadth

A = 7*5

A  = 35 m²

area of the cloth needed  is 35 m²

cost of 1 square meter = 50

cost for 35 m² cloth = 50*35

cost for 35 m² cloth =  1,750

Hence the required cost is 1,750.

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Answer:

see below

Step-by-step explanation:

a=50 because it's cut out of a full circle = 360, and it tells you what's left = 310

so 360-310=50

The servings that can be made from two quarts is 24

To convert the recipe's milk measurement from cups to quarts,

We first need to determine how many cups are in a quart.

There are 4 cups in a quart.

So, 3 cups of milk is equivalent to

3 / 4 = 0.75 quarts of milk.

Since the recipe uses 0.75 quarts of milk to make 9 servings,

Then each serving uses 0.75 / 9 = 0.083 quarts of milk.

Now, 2 quarts of milk is equivalent to 2 / 0.083 = 24 servings.

Therefore, from two quarts of milk, 24 servings can be made using this recipe.

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Therefore , the solution of the given problem of percentage comes out to be $387.704 is the weekly unemployment amount.

In mathematics, a percentage is any amount that can be stated as a proportion of 100. Also occasionally used are the abbreviations "pct.," "pct," or "pc." But the "%" mark is usually used to indicate it. The proportional amount is flat and lacks any dimensions. Since percentages have a numerator of 100, they can be thought of as fractions. A number should be preceded by the percent sign (%) to denote it is a percent.

Here,

Given :

A weekly unemployment amount is calculated using the following three components:

1. Determine the quarterly wage total (consecutive)

2. Multiply the sum by 26.

3.Multiplying by the rate of unemployment

Calculate the total of a quarterly salaries first:

=> (12950.80 + 12250.10) / 26

=>  25,200.9/26

=> 969.26 * 40 %

=> 387.704

Therefore , the solution of the given problem of percentage comes out to be $387.704 is the weekly unemployment amount.

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The set of pairs for which x and y vary inversely is given as follows:

{(-1, -2/7), (4, 1/14), (6, 1/21)}

A proportional relationship is defined as follows:

y = kx.

In which k is the constant of proportionality.

For an inverse relation, the relation is modeled as follows:

y = k/x.

Meaning that when x increases, y decreases at a constant rate.

The constant is then given as follows:

k = yx.

Hence the third relation is then the relation for which x and y vary inversely, as:

k = -1 x -2/7 = 4 x 1/14 = 6 x 1/21.

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The surface area of the square pyramid is given by S = 323.6 inches²

The total surface area is the summation of the areas of the base and the three other sides. A = B + ( 1/2 ) ( P x h ), where B is the area of the base of the pyramid, P is the perimeter of the base, and h is the slant height of the pyramid

Surface Area of Pyramid = B + ( 1/2 ) ( P x h )

Given data ,

Let the surface area of the square pyramid be S

Now , the equation will be

The base of the square pyramid a = 10 inches

The height of the lateral face h = 10 inches

The base area of the pyramid = a²

The lateral surface area of the pyramid = 2a √ ( ( a²/4 ) + h² )

So , the total surface area of square pyramid S = a² + 2a √ ( ( a²/4 ) + h² )

Substituting the values in the equation , we get

The base area of the pyramid = 100 inches²

The lateral surface area of the pyramid = 2 ( 10 ) √ ( ( 100/4 ) + 100 )

On simplifying the equation , we get

The lateral surface area of the pyramid = 223.6 inches²

The total surface area of square pyramid S = 100 inches² + 223.6 inches²

The total surface area of square pyramid S = 323.6 inches²

Hence , the surface area of the pyramid is 323.6 inches²

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The graph will be piecewise. Then the graph of the function is given below.

A function is an assertion, concept, or principle that establishes an association between two variables. Functions may be found throughout mathematics and are essential for the development of significant links.

The function is given below.

S(n) = 0.50n + 3.5, if 1 ≤ n ≤ 14

S(n) = 0                 , if n ≥ 15  

The graph will be piecewise. Then the graph of the function is given below.

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Answer:B. 1.50(5) + 2.00m ≤ 19.00

Step-by-step explanation:This inequality can be used to determine the maximum number of milkshakes that Donna can buy with her $19.00. The expression on the left side of the inequality represents the total cost of her purchase and the expression on the right side of the inequality represents the amount of money she has to spend. Since she must buy 5 ice cream cones, that is represented by the 1.50(5) term. The 2.00m term represents the cost of the milkshakes she can buy, with m representing the number of milkshakes. The inequality states that the total cost of her purchase must be less than or equal to the amount of money she has to spend, so the maximum number of milkshakes she can buy can be determined by rearranging the expression.

If Donna buys 5 ice cream cones, that adds up to, £10.00.

She is then left with £9.00.

9 divided by 1.50 = 6.

She is able to buy 6 milkshakes with the money she has left. However, she is now left with no money.

The answer would be B.1.50(5) +2.00m≤19.00

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Due to length restrictions, we kindly invite to read the explanation for further details on how to go across the maze with linear functions.

In this problem we find a maze formed by representations of linear functions on Cartesian plane, of which we must determine the slope of each line until finish is reached. This can be done by understanding the following instructions based on results from secant line formula:

The procedure to go across the maze is shown below:

FAIL

SUCCESS

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The parrot was 12.5 miles from its nest 30 minutes ago.

Average speed is defined as the ratio of the total distance traveled by a body to the total time taken for the body to reach its destination.

Average speed = distance/ time

Since the parrot can fly 5 miles in one hour,

So it can fly 5/2 = 2.5 miles in 30 minutes. (apply the division operation)

So 30 minutes ago, the parrot was 15 - 2.5 = 12.5 (apply the subtraction operation)miles from its nest.

Thus, the parrot was 12.5 miles from its nest.

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The solution of system of equations x is 1 and value of y is 6.

Two or more expressions with an Equal sign is called as Equation.

The  system of equations are y = 2x² - 5x+9 and y = 2x² + 5x - 1

Subtract both the equations

y-y=2x² - 5x+9 -2x² - 5x +1

0=-10x+10

10x=10

Divide both sides by 10

x=1

Now plug in x value in any of the equation.

y=2(1)² - 5(1)+9

y=2-5+9=6

Hence, the solution of system of equations x is 1 and value of y is 6.

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