Solve for p . Write your answer in simplest form. 5p=60.


I really need help

This function compare to the logistic mean response function in part is as following:

The equation is, E{Yi} = πi = Fl = (β0 + β1xi)

E{Yi} = Exp(βo + β1Xi) / 1 + Exp(βo + β1Xi)

A) plot the logistic mean response function. When βo = 20 and β1 = -0.2

Let,

E{Yi} = Exp(βo + β1Xi) / 1 + Exp(βo + β1Xi)

where,

βo = 20

β1 = -0.2

E{Yi} = 1/2

Xi = 100

B) = For what value of X is the mean response equal to 0.5

Mean response  = 1/2

= E{Yi} = Exp(βo + β1Xi) / 1 + Exp(βo + β1Xi)

= 1/2

= Exp(βo + β1Xi)

Xi = -βo/β1

c) The odds when x = 125, when x = 126 and the ratio of the odds, when x = 126 to odds when x = 125

Odd = \(e^{\beta o + \beta 1 Xi}\)

Odd(125) = \(e^{\beta o + \beta 1 125}\)

odd(126) = \(e^{\beta o + \beta 1 +126}\)

Rate of odd = Odd126/odd125

Rate of Odd = \(e^{\beta 1}\)

One of the most popular techniques in data mining in general and binary data categorization in particular continues to be logistic regression (LR). The primary goal of this study is to provide an overview of the key LR features when applied to data analysis, specifically from an algorithmic and machine learning standpoint.

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Complete question:

a. Plot the logistic mean response function (14.16) when = 20 and β,--.2

b. For what value of X is the mean response equal to.5:?

c. Find the odds when X 125, when X-126, and the ratio of the odds when X-126 to the odds when X-125. Is the odds ratio equal to exp(B,) as it should be?

Answer:

x < 2

Step-by-step explanation:

the open circle above 2 on the number line indicates that x cannot equal 2

the arrow points left indicating values of x are less than 2 , that is

x < 2

Answer:

linear

Step-by-step explanation:

To complete the sentence:  

because it has a continuous jumps of +2

Answer: 80,000

Step-by-step explanation:

Plug in 50,000 where the x are and then just solve from there

The subshell designated by each set of quantum numbers is as follows:

a) n=3, l=1 -> 3p subshell

b) n=4, l=2 -> 4d subshell

c) n=2, l=0 -> 2s subshell

d) n=5, l=3 -> 5f subshell

In the electron configuration of an atom, each electron is described by a set of four quantum numbers, which includes the principal quantum number (n), the angular momentum quantum number (l), the magnetic quantum number (m), and the spin quantum number (s). The second quantum number (l) determines the shape of the subshell, which in turn influences the energy level and chemical behavior of the atom. The letter designation for each subshell is based on the value of the angular momentum quantum number (l): s (l=0), p (l=1), d (l=2), f (l=3), and so on. Therefore, for a given set of quantum numbers, we can determine the subshell designation by identifying the value of l.

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The operation carried out is divide 5. option B

An algebraic expression is described as an expression consisting of variables, terms, coefficients, constants and factors.

These algebraic expressions are also made of arithmetic or mathematical operations, such as;

From the information given, we have that;

5(x-9) =55

Divide both sides by 5, we have;

x - 9 = 55/5

Find the value

x - 9 = 11

collect like terms

x = 11 + 9

x = 20

Hence, the value is 20

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the measure of ∠bac, which is formed by the radius of the circle and the tangent line, is also 90º. This is because ∠bac and ∠abc are complementary angles, meaning their measures add up to 90º.

When a tangent line is drawn to a circle at a specific point, it forms a right angle with the radius of the circle that passes through that point. In this case, the tangent line ad←→ is drawn to circle b at point c. The angle ∠abc is given as 40º.

Since ∠abc is formed between the tangent line ad←→ and the radius of the circle that passes through point c, it is a right angle. By definition, a right angle measures 90º.

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Answer:

B. The graph of p is less steep than the graph of q.

Step-by-step explanation:

We can start by looking at each equation's y-intercepts, which are both -3/11, eliminating option A.

Next, we take a look at each equation's slope to see which is larger.

5/8 is 0.625 in decimal form. 8/5 is 1.6 in decimal form.

Therefore, q(x) has the larger slope, meaning the graph of p is less steep than the graph of q. (B.)

Answer:

6-20x=7

-20x= 7-6

-20x=14

-20×/20=14/20

×=14/20

The line integral of the given function, ∫_c y²dx+xdy, along the arc of the parabola x = 4 - y² from (-5, -3) to (0, 2), can be evaluated by parameterizing the curve and then calculating the integral using the parameterization.

To evaluate the line integral, we first need to parameterize the given curve. Since the parabola is defined by x = 4 - y², we can choose y as the parameter. Let's denote y as t, where t varies from -3 to 2. Then, we can express x in terms of t as x = 4 - t².

Next, we differentiate the parameterization to obtain dx/dt = -2t and dy/dt = 1. Now, we substitute these values into the line integral expression: ∫_c y²dx + xdy = ∫_c y²(-2t)dt + (4 - t²)dt.

Now, we integrate with respect to t, using the limits of -3 to 2, since those are the parameter values corresponding to the given endpoints. After integrating, we obtain the value of the line integral.

By evaluating the integral, you will find the numerical result for the line integral along the arc of the parabola x = 4 - y² from (-5, -3) to (0, 2), based on the given function ∫_cy²dx + xdy.

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Answer:

soln,

a

y=5/4×-15

Answer:

C: y = -5/4x - 15

Step-by-step explanation:

A perpendicular line is always the negative reciprocal of the slope. In this case, the slope is 4/5. Therefore, the negative reciprocal is -5/4. Only look at the numbers connected to X for the slope, do not look at the constant.

Answer:

12

Step-by-step explanation:

9^2 + b^2 = 15^2

=

81 + b^2 = 225

=

b^2 = \(\sqrt{144}\)

b = 12

Hope this helps :)

Comment of you need mroe help!!

To make a division between two integer, for example -6÷5. The first thing we need to do is:

• Define the sign of the result.

For that we use the law of signs:

• when you divide a negative number by a positive number, the answer will be negative.

• When you divide a positive number by a negative number, the answer will be also negative

• When you divide a negative number by a negative number, the answer will be a positive number.

In this example, we have the first case, so the answer will be negative.

Now we move to making th division between 6 and 5, for that we arrange the numbers as follows:

And we start by finding how many times does the number 5 fits into the number 6. The answer to that is that 5 can fit into 6 one time.

Answer:

\(Pr = \frac{8 - \pi}{8}\)

Step-by-step explanation:

Given

See attachment for square

Required

Probability the \(dart\ lands\) on the shaded region

First, calculate the area of the square.

\(Area = Length^2\)

From the attachment, Length = 6;

So:

\(A_1 = 6^2\)

\(A_1 = 36\)

Next, calculate the area of the unshaded region.

From the attachment, 2 regions are unshaded. Each of this region is quadrant with equal radius.

When the two quadrants are merged together, they form a semi-circle.

So, the area of the unshaded region is the area of the semicircle.

This is calculated as:

\(Area = \frac{1}{2} \pi d\)

Where

\(d = diameter\)

d = Length of the square

\(d =6\)

So, we have:

\(Area = \frac{1}{2} \pi (\frac{d}{2})^2\)

\(Area = \frac{1}{2} \pi (\frac{6}{2})^2\)

\(Area = \frac{1}{2} \pi (3)^2\)

\(Area = \frac{1}{2} \pi *9\)

\(Area = \pi * 4.5\)

\(Area = 4.5\pi\)

The area (A3) of the shaded region is:

\(A_3 = A_1 - A_2\) ---- Complement rule.

\(A_3 = 36 - 4.5\pi\)

So, the probability that a dart lands on the shaded region is:

\(Pr = \frac{A_3}{A_1}\) i.e. Area of shaded region divided by the area of the square

\(Pr = \frac{36 - 4.5\pi}{36}\)

Factorize:

\(Pr = \frac{4.5(8 - \pi)}{36}\)

Simplify

\(Pr = \frac{8 - \pi}{8}\)

Correlation analysis:

a. The variables used in the research study are "age" and "number of times eaten out in an average month." The level of measurement for age is an interval, and the level of measurement for the number of times eaten out is ratio.

b. Pretest Checklist for NormalityAge Histogram Interpretation:

A histogram with a bell curve, skewness equal to 0, and kurtosis equal to 3 indicates normality.

Mean = 45.17, Standard deviation = 14.89, Skewness = -.08, Kurtosis = -0.71.

The histogram for the age of respondents is approximately bell-shaped, indicating normality.

Number of times eaten out Histogram Interpretation:

A histogram with a bell curve, skewness equal to 0, and kurtosis equal to 3 indicates normality.

Mean = 8.38, Standard deviation = 8.77, Skewness = 2.33, Kurtosis = 9.27.

The histogram for the number of times the respondent eats out in an average month is positively skewed and not normally distributed. Therefore, it is not normally distributed.

Linearity:

Age vs. Number of times Eaten Out

Scatterplot Interpretation:

A scatterplot indicates linearity when there is a straight line and all data points are scattered along it. The scatterplot displays that the number of times respondents eat out increases as they get older. The relationship between the variables is linear and positive.

Homoscedasticity:

Age vs. Number of times Eaten OutScatterplot Interpretation: The scatterplot displays no fan-like pattern around the regression line, which indicates that the assumption of homoscedasticity is met.

c. Bivariate Correlation and Descriptive Statistics

Age and the number of times eaten out in an average month have a correlation coefficient of.

150, which is a small positive correlation and statistically insignificant (p = .077). The mean age of the respondents was 45.17 years, with a standard deviation of 14.89. The mean number of times the respondent eats out in an average month was 8.38, with a standard deviation of 8.77.

The scatterplot with regression line shows a positive slope that indicates a small and insignificant correlation between age and the number of times the respondent eats out in an average month.

d. The research study aimed to determine whether there is a correlation between age and the number of meals eaten outside the home. The data were analyzed using a bivariate correlation analysis, scatterplot with regression line, and descriptive statistics. The results indicated a small positive correlation (r = .150), but this correlation was statistically insignificant (p = .077).

The mean age of the respondents was 45.17 years, with a standard deviation of 14.89. The mean number of times the respondent eats out in an average month was 8.38, with a standard deviation of 8.77. The findings showed that there is no correlation between age and the number of times the respondent eats out in an average month.

Therefore, the researcher cannot conclude that age is a significant factor in the number of times a person eats out. The implications of the findings suggest that other factors may influence a person's decision to eat out, such as income, time constraints, and personal preferences. Further research could be done to determine what factors are significant in the decision to eat out.

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Answer:

See below

Step-by-step explanation:

The question is garbled.  I don't see a graph nor can I interpret the list of numbers.  

g(x) = 2x-1+3 can be simplified to:

g(x) = 2x+2

This line is shown in the attached graph.  It has a slope of 2 and a y-intercept of 2.

Answer:

The hypotenuse would be 15ft

Step-by-step explanation:

You would use pythagorean theorum which would make the equation 9²+12²=c²

next step would be to make it √81+144=c²

then you would get √225=c²

then you just calculate the square root of 225 and you have your answer.

Answer:

Simplifying

h(23) = 55

Reorder the terms for easier multiplication:

23h = 55

Solving

23h = 55

Solving for variable 'h'.

Move all terms containing h to the left, all other terms to the right.

Divide each side by '23'.

h = 2.391304348

Simplifying

h = 2.391304348

Step-by-step explanation:

Simplifying

H(4) = k

Reorder the terms for easier multiplication:

4H = k

Solving

4H = k

Solving for variable 'H'.

Move all terms containing H to the left, all other terms to the right.

Divide each side by '4'.

H = 0.25k

Simplifying

H = 0.25k

Answer:

Step-by-step explanation:

57.6

In order to calculate the time it will take for Andrew to settle the loan, we can use the formula for compound interest. So, it will take Andrew approximately 5.22 years to settle the loan.

The formula is given as A = P(1 + r/n)^(nt), Where: A = the final amount, P = the principal (initial amount borrowed), R = the annual interest rate, N = the number of times the interest is compounded in a year, T = the time in years.

We know that Andrew borrowed R200 000 from a bank at an annual interest rate of 5.25% compounded quarterly and that he will make repayments of R6 000 at the end of every 3 months.

Since the first repayment will be made 3 months from now, we can consider that the initial loan repayment is made at time t = 0. This means that we need to calculate the value of t when the total amount repaid is equal to the initial amount borrowed.

Using the formula for compound interest: A = P(1 + r/n)^(nt), We can calculate the quarterly interest rate:r = (5.25/100)/4 = 0.013125We also know that the quarterly repayment amount is R6 000, so the amount borrowed minus the first repayment is the present value of the loan: P = R200 000 - R6 000 = R194 000

We can now substitute these values into the formula and solve for t: R194 000(1 + 0.013125/4)^(4t) = R200 000(1 + 0.013125/4)^(4t-1) + R6 000(1 + 0.013125/4)^(4t-2) + R6 000(1 + 0.013125/4)^(4t-3) + R6 000(1 + 0.013125/4)^(4t)

Rearranging the terms gives us: R194 000(1 + 0.013125/4)^(4t) - R6 000(1 + 0.013125/4)^(4t-1) - R6 000(1 + 0.013125/4)^(4t-2) - R6 000(1 + 0.013125/4)^(4t-3) - R200 000(1 + 0.013125/4)^(4t) = 0

Using trial and error, we can solve this equation to find that t = 5.22 years (rounded to 2 decimal places). Therefore, it will take Andrew approximately 5.22 years to settle the loan.

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Answer: D

I got a 100 on the quiz! sorry if this is somehow wrong but I'm pretty sure of it!

Answer:

\(x = -5\\y = 4\)

Step-by-step explanation:

Not sure I understand that part of your question ...not separate, the xy for both combined.

Here are the solution steps to determine x and y values

Given equations are

\(\begin{amatrix}x-2y=-13 \dots [1] \\\\ y=-2x-6\dots\dots[2]\end{amatrix}\)

In equation [2] get all the variables to the left side and the constant on ther right side:

Let's examine equations [1] and [3]:

\(\begin{aligned}x - 2y &= - 13 \dots [1]\\ 2x + y &= -6\;\;\dots[3]\\\end{aligned}\)

Multiply eq [1], \(x - 2y = -13\)  throughout by \(2\):
\(2(x - 2y) &= 2(- 13) \implies 2x - 4y = -26 \dots[4]\\\)

Subtract the equations:
\(2x+y=-6\\-\\\underline{2x-4y=-26}\\\\5y=20\\\\y = \dfrac{20}{5} = 4\)

\(\mathrm{For\:}2x-4y=-26\mathrm{\:plug\:in\:}y=4\):

\(2x-4\cdot \:4=-26\:\\\\2x - 16 = -26\\\\2x = -26 + 16\\\\2x = -10\\\\x = -10/2 = -5\)

Answer:

Step-by-step explanation:

In an experiment involving rolling a fair sh-sided die, the probability of success (event F occurs) is equal to the probability of failure (event F does not occur). The probability of success is p, and the probability of failure is q. The number of rolls needed to obtain the first four or five is given by X. The probability of the first occurrence of event F on the fourth trial is 8/81.

Given, An experiment of rolling one fair sh-sided die. Let F be the event of rolling a four or a five and You are interested in now many times you need to roll the dit in order to obtain the first four or five as the outcome.

The probability of success (event F occurs) = p and the probability of failure (event F does not occur) = q.

So, p + q = 1.(a) As given,Let X be the number of rolls needed to obtain the first four or five.

Let Ei be the event that the first occurrence of event F is on the ith trial. Then the event E1, E2, ... , Ei, ... are mutually exclusive and exhaustive.

So, P(Ei) = q^(i-1) p for i≥1.(b) The probability of getting the first four or five in exactly k rolls:

P(X = k) = P(Ek) = q^(k-1) p(c)

The probability of getting the first four or five in the first k rolls is:

P(X ≤ k) = P(E1 ∪ E2 ∪ ... ∪ Ek) = P(E1) + P(E2) + ... + P(Ek)= p(1-q^k)/(1-q)(d)

The probability that the first occurrence of event F(rolling a four or five) is on the fourth trial is:

P(E4) = q^3 p= (2/3)^3 × (1/3) = 8/81The value of p and q is:p + q = 1p = 1 - q

The probability of success (event F occurs) = p= 1 - q and The probability of failure (event F does not occur) = q= p - 1Part (c) The probability of getting the first four or five in the first k rolls is:

P(X ≤ k) = P(E1 ∪ E2 ∪ ... ∪ Ek) = P(E1) + P(E2) + ... + P(Ek)= p(1-q^k)/(1-q)

Given that the first occurrence of event F(rolling a four or five) is on the fourth trial.

The probability that the first occurrence of event F(rolling a four or five) is on the fourth trial is:

P(X=4) = P(E4) = q^3

p= (2/3)^3 × (1/3)

= 8/81

Therefore, the probability that the first occurrence of event F(rolling a four or five) is on the fourth trial is 8/81.

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Answer:

61.1m

Step-by-step explanation:

Is your answer