HELP I WILL GIVE BRANLIEST IF CORRECT The steps to solving the expression the quantity of the sum of seven squared plus three divided by the absolute value of negative 0.5 end quantity minus 18.6 ÷ 6 are listed below.

Part A: Explain what the missing expression should be in Step 4. (6 points)

Part B: Explain what the missing expression should be in Step 6. (6 points)

When a data line on a graph slopes down as it goes to the right, it is depicting that the relationship between the variables on the graph is inverse.

An inverse relationship is a kind of correlation between two variables, in which one variable decreases while the other increases, or vice versa. An inverse relationship happens when one variable increases while the other decreases, or when one variable decreases while the other increases.

On a graph, when a data line slopes down as it goes to the right, this is an indication that the relationship between the variables on the graph is inverse. As the values of x increase, the values of y decrease. Therefore, we can conclude that there is an inverse relationship between x and y.

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Answer:

the answer is 2

Step-by-step explanation:

add -4x and -6x and the answer is -10x bc they are both negative x. then divide both -10x and -20 by -10 so that it is x by itself on one side and 2 on the other so its 2=x :)

The statement "the expected value of an unbiased estimator is equal to the parameter whose value is being estimated" is true.

An estimator is a function of the sample data used to estimate the value of a population parameter. An estimator is said to be unbiased if its expected value is equal to the true value of the population parameter. In other words, if we were to repeatedly take samples from the population and calculate the estimator for each sample, the average value of the estimator over all the samples would be equal to the true value of the population parameter. The expected value of an unbiased estimator is a key property because it ensures that the estimator is not systematically overestimating or underestimating the population parameter. Instead, the estimator provides an unbiased estimate of the population parameter on average across all possible samples. It is important to note that not all estimators are unbiased. Biased estimators may systematically overestimate or underestimate the population parameter, leading to incorrect conclusions. Therefore, unbiasedness is a desirable property for an estimator to have.

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Answer:

-4/5

Step-by-step explanation:

The slope of the graph is -4/5. The slope is the change in y over the change in x. The y-value decreases by 4 and the x-value increases by 5. So the slope is -4/5. One visual way to check this is to remember that slopes that are fractions will make the line flatter, while numbers with absolute values greater than 1 make the slope steeper.

i'm to lazy to bored trying to do my work and I'm also very dumm

x₁ = 6/11

x₂ = - 6/11

Hi there !

x² = 36/121

x² = 6²/11²

x = ±√6²/11²

x = ± 6/11

x₁ = 6/11

x₂ = - 6/11

Good luck !

Answer:

32.94

Step-by-step explanation:

24(.22) [Both Sales tax and tip.] = $5.28 Add to the 27. You get $32.28

Or, you could be estimating based on the delivery fee too. Which the would be this:

27(.22) = 5.94 + 27 = 32.94

Answer:

OB

Step-by-step explanation:

-2+7=-9

negative plus positive equal negative.

I hope this helps a bit

Answer:

The maximum number of rides is 16

Step-by-step explanation:

She has a total of $50 and spends $3 for the cake and $5 for admission. She has to spend $2.50 for every ride.

Your equation would be set up as:

$50=$5+$3+$2.50x

You would combine like terms and get

$50=$8+$2.50x

Subtract the $8 from $50 and you get

$42=$2.50x

Divide each number by 2.50 and you get

16.8=x, you cannot have a decimal as an answer since she cannot ride eight tenths of a ride so the maximum number of rides is 16

We want to find the volume of the sphere with a diameter of 32 mm.

The formule for obtaining the volume of a sphere is;

Where r is the radius, the radius is half of the diameter, so ;

We can now calculate the volume as;

The solution to the system of differential equations is x(t) = -\(3e^{(31t)\) and z(t) = -\(3e^{(31t\)).

To solve the given system of differential equations, we'll begin by finding the eigenvalues and eigenvectors of the coefficient matrix.

The coefficient matrix is A = [[-22, 54], [-9, 23]]. To find the eigenvalues λ, we solve the characteristic equation det(A - λI) = 0, where I is the identity matrix.

det(A - λI) = [[-22 - λ, 54], [-9, 23 - λ]]

=> (-22 - λ)(23 - λ) - (54)(-9) = 0

=> λ^2 - λ(23 + 22) + (22)(23) - (54)(-9) = 0

=> λ^2 - 45λ + 162 = 0

Solving this quadratic equation, we find the eigenvalues:

λ = (-(-45) ± √((-45)^2 - 4(1)(162))) / (2(1))

λ = (45 ± √(2025 - 648)) / 2

λ = (45 ± √1377) / 2

The eigenvalues are λ₁ = (45 + √1377) / 2 and λ₂ = (45 - √1377) / 2.

Next, we'll find the corresponding eigenvectors. For each eigenvalue, we solve the equation (A - λI)v = 0, where v is the eigenvector.

For λ₁ = (45 + √1377) / 2:

(A - λ₁I)v₁ = 0

=> [[-22 - (45 + √1377) / 2, 54], [-9, 23 - (45 + √1377) / 2]]v₁ = 0

Solving this system of equations, we find the eigenvector v₁.

Similarly, for λ₂ = (45 - √1377) / 2, we solve (A - λ₂I)v₂ = 0 to find the eigenvector v₂.

The general solution of the system is x(t) = c₁e(λ₁t)v₁ + c₂e(λ₂t)v₂, where c₁ and c₂ are constants.

Using the initial condition x(0) = -3, we can substitute t = 0 into the general solution and solve for the constants c₁ and c₂.

Finally, substituting the values of c₁ and c₂ into the general solution, we obtain the particular solution for x(t).

Since z(t) = x(t), the solution for z(t) is the same as x(t).

Therefore, the solution to the system of differential equations is x(t) = \(-3e^{(31t)\) and z(t) = -\(3e^{(31t)\).

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the 90% confidence interval estimate for the population mean is approximately (0.333, 1.325).

a. To calculate the sample mean, we sum up all the values in the sample and divide by the sample size (number of data points). Let's perform the calculation:

Sample mean = (0 + 0.8 + 1.8 + 0.8 + 1.1 + 0.9 + 0.4) / 7 = 5.8 / 7 ≈ 0.829

Therefore, the sample mean is approximately 0.829.

b. To calculate the sample standard deviation, we need to find the average deviation of each data point from the sample mean. Here are the steps:

Step 1: Calculate the deviation of each data point from the sample mean:

Deviation = Data point - Sample mean

Step 2: Square each deviation:

Squared Deviation = Deviation^2

Step 3: Calculate the sum of squared deviations:

Sum of Squared Deviations = Σ(Squared Deviation)

Step 4: Calculate the sample variance:

Sample Variance = Sum of Squared Deviations / (Sample Size - 1)

Step 5: Take the square root of the sample variance to obtain the sample standard deviation.

Let's perform the calculations:

Deviation = (0 - 0.829), (0.8 - 0.829), (1.8 - 0.829), (0.8 - 0.829), (1.1 - 0.829), (0.9 - 0.829), (0.4 - 0.829)

Squared Deviation = \(Deviation^2\)

Sum of Squared Deviations = Σ(Squared Deviation) = (Deviation₁^2) + (Deviation₂^2) + ... + (\(Deviation_{7}^2\))

Sample Variance = Sum of Squared Deviations / (Sample Size - 1)

Sample Standard Deviation = √(Sample Variance)

Performing the calculations, we get:

Deviation = -0.829, -0.029, 0.971, -0.029, 0.271, 0.071, -0.429

Squared Deviation = 0.686, 0.001, 0.942, 0.001, 0.073, 0.005, 0.184

Sum of Squared Deviations ≈ 2.892

Sample Variance ≈ 2.892 / (7 - 1) ≈ 0.482

Sample Standard Deviation ≈ √0.482 ≈ 0.695

Therefore, the sample standard deviation is approximately 0.695.

c. To construct a 90% confidence interval estimate for the population mean, we can use the formula:

Confidence Interval = Sample mean ± (Critical value) * (Sample standard deviation / √Sample size)

The critical value depends on the desired confidence level and the sample size. For a 90% confidence level with a sample size of 7, the critical value is 1.894 (obtained from a t-distribution table or calculator).Let's calculate the confidence interval:

Confidence Interval = 0.829 ± (1.894) * (0.695 / √7)

Performing the calculations, we get:

Confidence Interval ≈ 0.829 ± (1.894) * (0.262)

Lower bound = 0.829 - (1.894) * (0.262)

Upper bound = 0.829 + (1.894) * (0.262)

Lower bound ≈ 0.829 - 0.496 ≈ 0.333

Upper bound

≈ 0.829 + 0.496 ≈ 1.325

Therefore, the 90% confidence interval estimate for the population mean is approximately (0.333, 1.325).

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The value of c in the angles (-2c+86)° and (-4c+103)° is 5

The sum of angle at a point is 360°. Angles around a point describes the sum of angles that can be arranged together so that they form a full turn. Angles around a point add to 360 °.

In the diagram the three angles are at a point. This means their sum is 360°. angle EHG = 201. therefore;

201+ (-4c+103)° + (-2c+86)° = 360°

= 201-4c+103-2c+86 = 360

= 390-6c = 360

- 6c = 369-390

-6c = -30

divide both sides by -6

c = 30/6 = 5

therefore the value of c = 5

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Answer:

708 milliliters

Step-by-step explanation:

There are 3 juice boxes and each contain 236 milliliters of juice. So 236 + 236 + 236 = 708

To compute the variance of a geometric distribution with parameter p, we first need to understand the geometric distribution itself.

The geometric distribution represents the number of trials required for the first success in a sequence of Bernoulli trials, where each trial has a success probability of p.

The variance of a geometric distribution with parameter p can be calculated using the formula:

Variance = (1 - p) / p^2

Please note that the Taylor expansion "=1+r+ ir -1" you mentioned does not seem to be relevant to the calculation of the variance of a geometric distribution. The correct formula for the variance is provided above.

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Given that the length of one of the sides of the triangle is the radius, the length of the other leg of the triangle is also 6 units.

Therefore, this is an instance of a 45-45-90 triangle. The value of x can now be solve by

Given that the side length of the 45-45-90 triangle is 6 units, the length of the hypotenuse x is

Answer:

He can type 4.5/5 of a paragraph

Step-by-step explanation: Because there are 60 seconds in a mintune right. 2/3 of an hour=40 seconds. 1.5/5=20 seconds and 60 seconds=4.5/5

The probability of selecting a 7 on the first draw is 1/40, since there are 40 equally likely numbers to choose from. The probability of selecting a 7 on the second draw is 1/10, since there are 10 equally likely numbers to choose from. Since these events are independent, we can multiply the probabilities to find the probability of selecting a 7 both times:

1/40 * 1/10 = 1/400

So the probability of selecting a 7 both times is 1/400, or 0.0025.

To find the probability of selecting a 7 both times, we'll calculate the individual probabilities and then multiply them.

There are 40 numbers from 0 to 39 (inclusive) and only one of them is 7. So, the probability of selecting a 7 in the first draw is 1/40.

There are 10 numbers from 0 to 9 (inclusive) and again only one of them is 7. So, the probability of selecting a 7 in the second draw is 1/10.

Now, multiply the probabilities: (1/40) * (1/10) = 1/400.

The probability of selecting a 7 both times is 1/400.

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The possible observed values of a discrete random variable can be listed in a countable collection. A random variable is a measurement to be taken in a probability experiment.

An observed value of a random variable is the measurement that has been taken. A discrete random variable is a random variable in which there is a countable collection of possible observed values. That is, the discrete random variable can only take on specific values within a given range, and the probability associated with each value can be calculated. This countable collection of possible observed values is finite or countably infinite, and the probabilities sum up to 1.

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Answer:

Less than :)

Step-by-step explanation:

Answer:

I believe 2 would be greater think of a numberline

Step-by-step explanation:

1/2 is like half of a number. On a numberline 2 would come after 1/2

Hope it helps have a good day

Answer:

78 minutes

Step-by-step explanation:

72/12=6

6*13=78

The new equilibrium price is $3.

Given that:

The initial equilibrium price is $7 and at the initial equilibrium, Si intersects with the Dsr curve.

A surge in supply causes the supply curve to move rightward from S1 to S2.

The new short-run equilibrium occurs where S2 intersects the Dsr curve

Therefore, the new equilibrium price is $3.

See attached image below;

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Answer:

14 and 21 is the answer

Step-by-step explanation:

Hope it is helpful for you

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Answer:

\( \boxed{ \boxed{ \huge{ \boxed{ \sf{ \: 14 \: and \: 21}}}}}\)

Step-by-step explanation:

Let the numbers be 2x and 3x

Let's create an equation

\( \sf{2x + 3x = 35}\)

Solve for x.

Collect like terms

\( \dashrightarrow{ \sf{5x = 35}}\)

Divide both side by 5

\( \dashrightarrow{ \sf{ \frac{5x}{5} = \frac{35}{5} }}\)

Calculate

\( \dashrightarrow{ \sf{x = 7}}\)

The value of x is 7.

Now, replacing the value of x in order to find the two numbers :

\( \dashrightarrow{ \sf{2x = 2 \times 7 = 14}}\)

\( \dashrightarrow{ \sf{3x = 3 \times 7 = 21}}\)

The numbers are : 14 and 21

Hope I helped!

Best regards! :D

the correct answer is 4.05

Answer:

THE COMMENT IS CORRECT

Step-by-step explanation:

Thanks, man.

Answer:

Use the given information to complete the sentences.

The constant of the polynomial expression represents the

daily earnings of the amusement park before any $2 increases

in the price of a ticket.

The binomial is a factor of the polynomial expression and represents the

number of tickets sold after x increases of $2

in the price of a ticket.

Step-by-step explanation:

Answer:

Step-by-step explanation:

(12,5)

Answer:

Step-by-step explanation:

p(x) = 8x^2 is an increasing exponential curbed graph which starts from quadrant 2 , passes through the point (0, 8)  on the y axis and rises steeply to the right.

g(x) = x^2 is a parabola ( shaped like a U) which has a minimum value at (0, 0).

and opens upwards either side of the y-axis. This type of curve is called a parabola.

Answer: it is 8.5*10^5 (or third one)