Identify the horizontal asymptote of each graph.

Answer:

19

Step-by-step explanation:

therefore the answer is 19

Answer:

ok

Step-by-step explanation:

For inequality –3(2x – 5) < 5(2 – x)  the correct option is (–6x + 15 < 10 – 5x).

What is inequality?

An inequality is a mathematical statement that describes a relationship between two values or expressions, indicating that they are not equal.

To solve the inequality –3(2x – 5) < 5(2 – x), we need to simplify the expression first.

Starting with the left-hand side, we can distribute the –3 to get:

–3(2x – 5) = –6x + 15

For the right-hand side, we can distribute the 5 to get:

5(2 – x) = 10 – 5x

Substituting these back into the original inequality, we get:

–6x + 15 < 10 – 5x

To solve for x, we can first move all the x terms to one side by adding 5x to both sides:

–x + 15 < 10

Then, we can move the constant term to the other side by subtracting 15 from both sides:

–x < –5

Finally, we can divide both sides by –1 (remembering to flip the inequality sign since we're dividing by a negative number) to get:

x > 5

So the first correct representation of the inequality is x > 5.

To get the second correct representation, we can also start with the inequality –6x + 15 < 10 – 5x, and move all the x terms to one side:

–6x + 5x < 10 – 15

So second option (–6x + 15 < 10 – 5x) are correct representations of the inequality.

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A rectangular prism has dimensions of 8cm by 9cm by 10cm therefore the volume is 720cm³.

This is referred to as the measure of the space occupied within the boundaries of any three-dimensional solid.

Volume of rectangular prism = l × w × h where l is length, w is width and h is height.

Volume =  8cm × 9cm × 10cm = 720cm³.

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The 90% confidence interval for the difference in the population means is -2.51 to 0.31

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

xˉ₁ = −17.1

s₁² = 8.4

n₁ = 22

​xˉ₂ = −16.0

s₂² = 8.7

n₂ = 24

Calculate the pooled variance using

P = (df₁ * s₁² + df₂ * s₂²)/df

Where

df₁ = 22 - 1 = 21

df₂ = 24 - 1 = 23

df = 22 + 24 - 2 = 44

So, we have

P = (21 * 8.4 + 23 * 8.7)/44

P = 8.56

Also, we have the standard error to be

SE = √(P/n₁ + P/n₂)

So, we have

SE = √(8.56/22 + 8.56/24)

SE = 0.86

The z score at 90% CI is 1.645, and the CI is calculated as

CI =  (x₁ - x₂) ± z * SE

So, we have

CI = (-17.1 + 16.0) ± 1.645 * 0.86

This gives

CI = -1.1 ± 1.41

Expand and evaluate

CI = (-2.51, 0.31)

Hence, the confidence interval is -2.51 to 0.31

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A chart that compares three sets of values in a three-dimension chart is called surface.

A two-dimensional collection of points (flat surface), a three-dimensional collection of points with a curved cross section (curved surface), or the perimeter of any three-dimensional solid are all examples of surfaces in geometry.

A surface is typically a continuous boundary that separates two areas of a three-dimensional space. For instance, a sphere's surface divides its interior from its exterior, and a horizontal plane divides the half-planes above and below it. Despite the fact that regions they contain are three-dimensional and have a volume, surfaces are basically two-dimensional and have an area. Despite this, surfaces are frequently referred to by the names of the regions they surround. Differential geometry studies the characteristics of surfaces, particularly the concept of curvature.

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The required coefficient of determination (R²) for the given sum of squares , SSR , and SSE  is equal to 0.875.

Total sum of squares = 200

Sum of squares due to regression SSR = 175

Sum of squares due to error SSE = 25

The coefficient of determination (R²) is given by the formula,

R² = 1 - (SSE / SST)

The total sum of squares (SST) is 200

and the sum of squares due to error (SSE) is 25,

we can substitute these values into the formula to calculate R².

⇒ R² = 1 - (25 / 200)

⇒ R² = 1 - 0.125

⇒ R² = 0.875

Therefore, the coefficient of determination (R²) is 0.875.

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Answer:

2

Step-by-step explanation:

Answer:

Value of F(2) = 12

Step-by-step explanation:

Given:

F(x) = 7x - 2

Find:

Value of F(2)

Computation:

F(x) = 7x - 2

putting x = 2

f(2) = 7(2) -2

f(2) = 14 - 2

f(2) = 12

So, Value of F(2) = 12

Answer:

25 pieces

Step-by-step explanation:

let c = amt of candy

(c - 10 ) / 5 = 3

cross-multiply:

c-10 = 15

c = 25

Answer:

Every function is a relation.

Step-by-step explanation:

All functions are relations, therefore, the 2nd option is correct.

Cheers!

Answer:

6.5

Step-by-step explanation:

Step-by-step explanation:

84 = 2(l+b)

L+b = 84 / 2

L+b = 42

There fore..

Length is 42 and breadth is 42 - 8

Answer:

D because 1.1% is the smallest percent of them all

Answer:

dbjnjjerf

nsnrjfj

Step-by-step explanation:

drrirurhuririrjdhhejfjsnfdjd kdjd

Answer:

it would be 18

Step-by-step explanation:

Because both 6,9 are factors of 18 and 3 cant do it because its under 6,9 and 12 is a multiple 6 but not 9.

1) The value of the triple integral is -4π.

2) The value of the triple integral is (243π/4)ln((3+√2)/√2) - (27π/√2).

For the first question, we can use the formula for triple integration in spherical coordinates, which is:

∭w f(x,y,z) dv = ∫θ₁ to θ₂ ∫φ₁ to φ₂ ∫r₁ to r₂ f(r,θ,φ) r²sin(φ) dr dφ dθ

Here, we have:

f(x,y,z) = 1/x²+y²+z²

r₁ = 6

since x²+y²+z² = 6 is the equation of a sphere with radius √6.

r₂ = 5

since x²+y²+z² = 25 is the equation of a sphere with radius 5.

θ₁ = 0, θ₂ = 2π

since we integrate over the full circle.

φ₁ = 0, φ₂ = π/2

since the region we integrate over is a hemisphere.

Substituting these values in the formula, we get:

∭w 1/x²y²z² dv

= ∫ 0 to (2π) ∫0 to (π/2) ∫₆⁵ (1/r²sin²(φ)) r²sin(φ) dr dφ dθ

= ∫0 to (2π) ∫0 to (π/2) ∫₆⁵ (1/sin²(φ)) dr dφ dθ

= ∫₀^(2π) ∫₀^(π/2) (r₂-r₁)/sin²(φ) dφ dθ

= ∫₀^(2π) [-(r₂-r₁)/sin(φ)]|₀^(π/2) dθ

= ∫₀^(2π) 2(r₂-r₁) dθ

= 4π(r₂-r₁)

= 4π(5-6)

= -4π

Therefore, the value of the triple integral is -4π.

For the second question, we can use the same formula for triple integration in spherical coordinates, with:

f(x,y,z) = √x²+y²+z²

r² = x²+y²+z²,

so we have r = √(x²+y²+z²)

The region we integrate over is x²+y²z² ≤9z, which in spherical coordinates becomes r²sin²(φ) ≤ 9r*cos(φ), or r ≤ 9cos(φ)/sin(φ) = 9cot(φ).

Since r ≤ 9cot(φ), we have r₁ = 0 and r₂ = 9cot(φ).

Therefore, we get:

∭w √x²+y²+z² dv

= ∫θ₁ to θ₂ ∫φ₁ to φ₂ ∫r₁ to r₂ √(r²) r²sin(φ) dr dφ dθ

= ∫0 to (2π) ∫0 to arctan(3/√2) ∫0 o (9cot(φ)) r³sin(φ) dr dφ dθ

= ∫0 to (2π) ∫0 to arctan(3/√2) [r⁴/4sin(φ)]|0 to (9cot(φ)) dφ dθ

= ∫0 to (2π) ∫0 to arctan(3/√2) (81/4cot³(φ)sin(φ) - 9/4sin(φ)) dφ dθ

= ∫0 to (2π) [(243/8)ln(sin(φ)-cos(φ))|0 to arctan(3/√2) - (9/4)cos(φ)]|0 to arctan(3/√2) dθ

= ∫0 to (2π) [(243/8)ln((3+√2)/√2) - (9/4)(3/√2)] dθ

= (243π/4)ln((3+√2)/√2) - (27π/√2)

Therefore, the value of the triple integral is (243π/4)ln((3+√2)/√2) - (27π/√2).

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Answer:

6

General Formulas and Concepts:

Pre-Algebra

Order of Operations: BPEMDAS

Algebra I

Step-by-step explanation:

Step 1: Define

|bc|

a = 5

b = -3

c = -2

Step 2: Evaluate

Answer:

18 red and 6 other color

Step-by-step explanation:

A box of 24 ornaments contains 3/4 red ornaments. How many red ornaments are in the box? How many ornaments are another color than red?

3/4 × 24 = red ornaments

= 18 red

24 - 18 = 6 other color

The expected value of the bet if the odds that the horse will win are 3 to 12 is $18.8

What is expected value?

Expected value is the predictive value of all the possibilities that occur by multiplying the value by the probability.

Winning probability = odds / total outcomes

= 3 / (3 + 12)

= 3 / 15

= 0.2

Now, we need to calculate expected value.

= winning probability x amount won - losing probability x amount lost

= 0.2 x 110 - (1 - 0.2) x 4

= 22 - 3.2

= 18.8

Thus, the expected value of the bet if the odds that the horse will win are 3 to 12 is $18.8

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For solving the inequalities, there are more than four steps.

The step to solve given inequalities, the first step is to add the same number to both sides, the second step is to  Subtract the same number from both sides and the third step is to  Multiply both sides by the same positive number, and the fourth step is to  Divide both sides by the same positive number, and the fifth step is to Multiply both sides by the same negative number and reverse the sign and the last step is to Divide both sides by the same negative number and reverse the sign. Out of which steps 2,3,4 and 5 are the most important steps.

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Answer:

155.55

Step-by-step explanation:

total = 145*1.07 = 155.55

Answer:

3 with an arrow pointing to the left

Step-by-step explanation:

Answer:

For each sandwich, spread 2 tablespoons peanut butter onto 1 slice of bread. Spread 1 tablespoon jelly onto another slice of bread.

Heat 12-inch skillet or griddle over medium heat.

Place 2 sandwiches into skillet. Cook, turning once, 4-6 minutes or until golden brown and peanut butter is melted.

Step-by-step explanation:

To find the probability that the first guest to arrive is seated at a table with a floral decoration in the center, we need to first find the total number of tables. There are 8 tables with floral decorations and 4 tables with candle decorations, so there are a total of 12 tables.

Since each table has 6 chairs, there are a total of 12 x 6 = 72 chairs.

If the first guest arrives and is seated at one of the 8 tables with floral decorations, there are 8 tables to choose from and each table has 6 chairs. Therefore, the probability that the first guest is seated at a table with a floral decoration is:

P(floral table) = 8/72 = 1/9

So, the answer is option B: 1/9.

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The answer is option B: 1/9. To find the probability that the first guest to arrive is seated at a table with a floral decoration in the center, we need to first find the total number of tables. There are 8 tables with floral decorations and 4 tables with candle decorations, so there are a total of 12 tables.

Since each table has 6 chairs, there are a total of 12 x 6 = 72 chairs.

If the first guest arrives and is seated at one of the 8 tables with floral decorations, there are 8 tables to choose from and each table has 6 chairs. Therefore, the probability that the first guest is seated at a table with a floral decoration is:

P(floral table) = 8/72 = 1/9

So, the answer is option B: 1/9.

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Answer:

w = \(\frac{20}{3}\)

Step-by-step explanation:

\(\frac{3}{5}\) w = 4 ( multiply both sides by 5 to clear the fraction )

3w = 20 ( divide both sides by 3 )

w = \(\frac{20}{3}\)

Answer:

36

Step-by-step explanation:

Answer:

She has 36 10¢ pieces

Step-by-step explanation:

You can multiply 28 and 5 to see how much money she has in nickels.

28x5 is 140.

Now you can subtract the total amount (500) from that value:

500-140=360

now divide 360 by 10 because we are trying to find how much

10¢ coins she has

You will get your final answer as:

36 10¢ coins

The probability θ of teen recidivism based on a study is: the posterior mean is 0.3208. Mode is 0.313 and the standard deviation of the probability estimate is 0.0635.

Probability is the ability to happen. The subject of this area of mathematics is the occurrence of random events. From 0 to 1 is used to express the value. To forecast how probable occurrences are to occur, probability has been introduced in mathematics. The degree to which something is likely to happen is essentially the definition of probability. This is the fundamental theory of probability, which is also applied to the probability distribution, and from which you will discover the likelihood of results for a random experiment.

The posterior mean is given as:

E [Theta| y] = (a + y) / (a + y) + (b + n - y) = 17 /53 = 0.3208.

The mode for the estimate is:

Mode =  (a + y - 1) / (a + y - 1) + (b + n - y -1) = 16/51 = 0.313.

The standard deviation is:

√ (a + y) (b + n - y) / [(a + y) + (b + n - y)]² [(a + y) + (b + n - y) + 1] =  √17(36) / 53(53) (54) = 0.0635.

The plot of the functions are as shown.

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The complete question is:

Answer:

C. -10,000

Step-by-step explanation:

As x approaches zero, f(x) approaches infinity or negative infinity.

Answer: C. -10,000

Answer:

-10,000

Step-by-step explanation: