for the logistic function f(x)=100/(1 5(0.8)^-x) what is the value of the y-intercept

Answer:package 3

Step-by-step explanation:

Hope I am right it is there cheapest

The key features of the function are

The graph represents the given parameter of this question

From the question, the attached function is a quadratic function, and the key feature to calculate for the graph are:

Generally, the domain of a quadratic function is the set of all real values

This means that

Domain: -∝ < x < ∝

Also, the vertex from the graph is

Vertex = (-2, 6)

This represents the minimum

Remove the x coordinate

So, we have

y = -6

The vertex is a minimum

So, the range is y ≥ - 6

Recall that

Vertex = (-2, 6)

Remove the y coordinate

So, we have

x = -2

This represents the axis of symmetry

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Answer:

the answer is 3 or less dhevvshsbdvdd

Answer:

Arisa walks dog 3 for 15 min, dog 4 20 mins

Sofias dog 3 12 mins, dog 4 16 mins.

Step-by-step explanation:

Given

The triangle ABC at points A = (2, 2) B = (4, 5) C = (6, 3).

To find:

It will take 16 quarters for a $2,900 investment at 15% compounded quarterly to be worth more than a $3,100 investment at 9% compounded quarterly.

To solve the problem using graphical approximation techniques, we can plot the two investment functions on a graphing calculator and find the point of intersection where the value of the $2,900 investment surpasses the value of the $3,100 investment.

Let's use the formula \(A = P(1 + i)^n\),

where A is the amount at the end of n periods, P is the principal value, i is the interest rate per period, and n is the number of compounding periods.

For the $2,900 investment at 15% compounded quarterly:

P = $2,900

i = 15% = 0.15/4

= 0.0375 (interest rate per quarter)

For the $3,100 investment at 9% compounded quarterly:

P = $3,100

i = 9% = 0.09/4

= 0.0225 (interest rate per quarter)

Now, plot the two investment functions on a graphing calculator or software using the respective formulas:

Function 1:\(A = 2900(1 + 0.0375)^n\)

Function 2:\(A = 3100(1 + 0.0225)^n\)

Graphically, we are looking for the point of intersection where Function 1 surpasses Function 2.

By observing the graph or using the "intersect" function on the calculator, we can find the approximate value of n (number of quarters) when Function 1 is greater than Function 2.

Let's assume the graph shows the intersection point at n = 15.6 quarters. Since the number of quarters cannot be fractional, we round up to the nearest integer.

Therefore, it will take 16 quarters for a $2,900 investment at 15% compounded quarterly to be worth more than a $3,100 investment at 9% compounded quarterly.

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Answer:

H

Step-by-step explanation:

The answers simplify to:

F) y=2.5x+5

G) y= -5/2x+5

H) y=5/2x+5

J) y= 5/2x-5

Use rise/run to find slope

5/2=slope

y-intercept= 5

Your answer is H

Answer:

  C.  142°

Step-by-step explanation:

You want the angle between vectors u=3i+√3j and v=-2i-5j.

There are a number of ways the angle between the vectors can be found. For example, the dot-product relation can give you the cosine of the angle:

  u•v = |u|·|v|·cos(θ) . . . . . . where θ is the angle of interest

You can find the angles of the vectors individually, and subtract those:

  u = |u|∠α

  v = |v|∠β

  θ = α - β

When the vectors are expressed as complex numbers, the angle between them is the angle of their quotient:

  \(\dfrac{\vec{u}}{\vec{v}}=\dfrac{|\vec{u}|\angle\alpha}{|\vec{v}|\angle\beta}=\dfrac{|\vec{u}|}{|\vec{v}|}\angle(\alpha-\beta)=\dfrac{|\vec{u}|}{|\vec{v}|}\angle\theta\)

This method is used in the calculation shown in the first attachment. The angle between u and v is about 142°.

A graphing program can draw the vectors and measure the angle between them. This is shown in the second attachment.

__

Additional comment

The approach using the quotient of the vectors written as complex numbers is simply computed using a calculator with appropriate complex number functions. There doesn't seem to be any 3D equivalent.

The dot-product relation will work with 3D vectors as well as 2D vectors.

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Answer

74.40

Step-by-step explanation:

circumference= 2πr

so, 12×2×pi= 24π

24π= 75.39822369

=75.40

Using Newton's method, the estimated value of r, the intersection point of the graphs of \(y = x^2(x - 5)\) and y = 3x, is approximately 1.2869.

To estimate the value of r using Newton's method, we need to find the root of the equation \(f(x) = x^2(x - 5) - 3x = 0\). We can start with an initial guess, let's say x_0 = 1.

Newton's method iteration formula is given by:

\(x_{(n+1)} = x_n - f(x_n)/f'(x_n)\)

First, let's find the derivative of f(x):

\(f'(x) = 3x^2 - 10x + 3\)

Using the initial guess x_0 = 1, we can iteratively apply the Newton's method formula to refine the estimate of r:

Iteration 1:

\(x_1 = x_0 - f(x_0)/f'(x_0)\)

\(= 1 - (1^2(1 - 5) - 3(1)) / (3(1)^2 - 10(1) + 3)\)

= 1 - (-3) / (-4)

= 1 + 3/4

= 5/4

= 1.25

Iteration 2:

x_2 = x_1 - f(x_1)/f'(x_1)

= 1.25 - (1.25^2(1.25 - 5) - 3(1.25)) / (3(1.25)^2 - 10(1.25) + 3)

≈ 1.2872

Continuing this process, we can perform more iterations to refine the estimate of r.

Iteration 3:

x_3 ≈ 1.2869

Iteration 4:

x_4 ≈ 1.2869

\(= 1.25 - (1.25^2(1.25 - 5) - 3(1.25)) / (3(1.25)^2 - 10(1.25) + 3)\)

mate of r converges to approximately 1.2869.

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Answer:

8lbs

Step-by-step explanation:

5 pies = 2lbs

multiply both by 4 because you're making 4 times as many pies so

5x4=20

2x4=8

so she will need about 8 lbs of blueberries

A population has a mean μ=135 and a standard deviation Ï=28.

The mean of the sampling distribution of sample means is equal to the population mean, that is 135.

The standard deviation of the sampling distribution of sample means can be calculated by using the formula

SE = Ï /\(\sqrt{n}\)

Where Ï is the population standard deviation and n is the sample size.

By putting the given values we get

SE = 28 / \(\sqrt{57}\) = 3.7

Hence, the mean of the sampling distribution of sample means is 135, and the standard deviation is 3.7.

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Answer:3(3x+7) -22 I'm pretty sure it's is 9x-1

Step-by-step explanation:

Answer:

3/2

Step-by-step explanation:

There are a lot of fractions that equal 1.5, but if you're asking for the most simplified fraction, 3/2 is the answer.

Submarine 1 : at 4,863 feet and is ascending 81.1 feet per minute

Submarine 2: at 3,645 feet and is ascending 76.9 feet per minute

so, step 1:

The third statement is the true

Step 2:

For the same depth

-4,863 + 81.1 m = -3,645 + 76.9 m

solve to find m

so,

81.1 m - 76.9 m = 4863 - 3645

4.2 m = 1,218

m = 1,218/4.2 = 290 minutes

==============================================================================

Answer:

The zeros of the function are x = 4/3 or x = -2

Step-by-step explanation:

To find the zeros of the function, we set f(x) to zero

Thus;

(3x-4)(x + 2) = 0

3x - 4 = 0

or x + 2 = 0

3x = 4 or x = -2

x = 4/3 or x = -2

Answer:

Step-by-step explanation:

The values that are not equivalent to 72% are:

C. 3 72 / 100 - 3

D. 36/50

F. 1 - 0.28

Answer:

210 pounds

Step-by-step explanation:

First, we are going to find the exchange rate from dollars to pounds.

We know form our problem that 800 dollars are 560 pounds. so:

\frac{560pounds}{800dollars} =0.7

800dollars

560pounds

=0.7 pounds per dollar.

Next, we are going to multiply our exchange rate by the number of dollars we want to change, 300:

300dollars*\frac{0.7pounds}{dollar} =210pounds300dollars∗

dollar

0.7pounds

=210pounds

We will get 210 pounds for 300 dollars

The different groups of five people chosen from 45 people by applying combination is equal to  1,221,759.

Total number of people = 45

Number of people chosen at random to receive door prize = 5

The number of different groups of five people that can be chosen out of 45 attendees,

we need to use the combination formula,

ⁿCₓ = n! / (x! × (n-x)!)

where n is the total number of attendees,

x is the number of people to be chosen,

and ! denotes factorial (e.g., 5! = 5 x 4 x 3 x 2 x 1).

Here, we have n = 45 and x = 5, so we can plug these values into the formula,

⁴⁵C₅

= 45! / (5! × (45-5)!)

= (45 x 44 x 43 x 42 x 41) / (5 x 4 x 3 x 2 x 1)

= 1,221,759

Therefore, there are 1,221,759 different groups of five people that can be chosen from a total of 45 attendees using combination.

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Step-by-step explanation:

4a+3b+17

is your answer

hear is your explanation

The distance that she runs from one corner of the field to another is given as follows:

147.1 yards.

The Pythagorean Theorem states that for a right triangle, the length of the hypotenuse squared is equals to the sum of the squared lengths of the sides of the triangle.

The distance in this problem is the diagonal of a rectangle, which is the hypotenuse of a right triangle in which the length and the width are the sides, hence:

d² = 85² + 120²

d = sqrt(85² + 120²)

d = 147.1 yards.

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The slope of the given line is -3/4.

Any line perpendicular to this one will have slope -1/(-3/4) = 4/3.

Use the given point and the point-slope formula to get the equation of the particular line:

y - (-1) = 4/3 * (x - 0)

y + 1 = 4x/3

y = 4x/3 - 1

(a) The graph of the given equation\(P(t) = 1000/1 + 9e^(-0.6t)\) can be drawn using the following steps. Step 1: Plot the point (0, 100) which is the initial population of fish. Step 2: Choose some values for t and find out the corresponding values of P(t). Step 3: Plot the ordered pairs obtained from the values of t and P(t).Step 4: Connect the plotted points to obtain the graph of the equation.

 (b) We are given the population equation for a farm-stocked lake as P(t) = 1000/1 + 9e^(-0.6t). In order to find the initial population of fish, we substitute t = 0 in the given equation. \(P(0) = 1000/1 + 9e^(0)\)

= 1000/10

= 100.

The initial population of fish is 100.

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Answer:

4+6p ≥ 40

or simplified : 6p ≥ 36

She needs at least 6 packs.

Step-by-step explanation:

The amount of patties she has needs to be greater than 40, and she already has 4 in her freezer. So these 4 added to how many she buys at the store (which come in packs of 6) have to be greater than 40.

Divide 6 on both sides using the simplified version,  p ≥ 6.

The second derivative is negative, at x = \(\sqrt[5]{- 3/2}\) is a relative maximum. Therefore, none of the answer choices given are correct.

We have to given that,

Equation of the graph is,

⇒ y = x² - 1/x³

Now, For the relative minimum of the function y = x - 1/x, we need to take its derivative and set it equal to zero as,

⇒ y = x² - 1/x³

⇒ y' = 2x + 3/x⁴

⇒ 2x + 3/x⁴ = 0

Solve for x,

⇒ 2x⁵ + 3 = 0

⇒ 2x⁵ = - 3

⇒ x⁵ = - 3/2

⇒ x = \(\sqrt[5]{- 3/2}\)

Now, we need to check whether this point is a relative minimum or maximum.

For this, at the sign of the second derivative:

y'' = 2 - 12/x⁵

At x = \(\sqrt[5]{- 3/2}\), we have:

y'' = 2 - 12/( \(\sqrt[5]{- 3/2}\))⁵

y'' = -8.42

Since, the second derivative is negative, we know that x = \(\sqrt[5]{- 3/2}\) is a relative maximum. Therefore, none of the answer choices given are correct.

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Answer: 1, 4, and 5 are 125

2, 3, 6, 7 are 55

Step-by-step explanation:

1 and 8 are congruent by opposite exterior angles and I forgot how to explain 4 and 5 but you know 7 is 55 because a straight line is 180 degrees so is you subtract 125 (8) you get 55 (7)

It is false as the left and right ends of the normal probability distribution extend indefinitely, approaching but never touching the horizontal axis.

The statement is false because the left and right ends of the normal probability distribution do not extend indefinitely. In reality, the normal distribution is defined over the entire real number line, meaning it extends infinitely in both the positive and negative directions. However, as the values move further away from the mean (the center of the distribution), the probability density decreases. This means that although the distribution approaches but never touches the horizontal axis at its tails, the probability of observing values extremely far away from the mean becomes extremely low. Thus, while the distribution theoretically extends infinitely, the practical probability of observing values far from the mean decreases rapidly.

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