An animal reserve has 24,000 elks. The population increases by 12% a year. How long until the population is equal to 96,000,000

The graph of the function f(x) = -|0.75 + 1.5| has no vertex

From the question, the definition of the function is given as

f(x) = -|0.75 + 1.5|

From the above definition, we can see that:

The expression of the function f(x) has no occurrence of x

i.e. there is no presence of x in the expression -|0.75 + 1.5|

This means that the function is a linear function

Linear functions do not have vertices

Hence, there are no vertices in the function f(x)

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Answer:

C

Step-by-step explanation:

parallel means no matter how far you stretch it the 2 lines will never touch and these 2 lines won’t EF and CD

Hopes this helps please mark brainliest

Answer:3.6

Step-by-step explanation:

Step 1: Calculate

We calculate the square root of 13

√13 = 3.60555127546399

Step 2: simplify

Reduce the tail of the answer above to two numbers after the decimal point which is :

3.60

Step 3: Round

Round 3.60 so you only have one digit after the decimal point to get the answer:

3.6

The desired inequalities are given as follows:

A. A. x > x + 1. because solving it yields an inequality that is False for all real numbers x.

B. D. x < x + 1, because solving it yields an inequality that is True for all real numbers x.

For graph A, as nothing is plotted on the line, we have a inequality with no solution.

The successor of a number(number plus 1), will always be greater than the number, hence the inequality that has no solution is:

A. x > x + 1. because solving it yields an inequality that is False for all real numbers x.

For graph B, as the entire line is plotted, we have a inequality with all real values as solution.

From the same logic above, of the successor, the correct option is:

D. x < x + 1, because solving it yields an inequality that is True for all real numbers x.

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Answer:

23.5kg

Step-by-step explanation:

the total mass of the things he bought is what we are asked to find.

13kg of onions+3.5kg of potatoes+7kg of cabbage is the total mass he carried home.

=23.5kg

Explanation:

Given the functions

f(x) = x-5

G(x) = x^2

We are to find the composite function G(f(x))

Using mathematical operations, the greatest number of songs Aerabella can play at her Sweet 16 party is 106.

The number of songs Aerabella can play is determined by subtracting the fixed charge for the day from her spending budget and dividing the difference by the unit charge per song.

Subtraction and division operations are two of the four basic mathematical operations, including addition and multiplication.

The total spending budget = $130

The fixed rental charge for a DJ = $50

The charge per song (unit rate) = $0.75

The variable cost for the party = $80 ($130 - $50)

The number of songs Aerabella can play = 106.67 ($80 ÷ $0.75)

= 106

Thus, based on the mathematical operations of subtraction and division, and given the fixed cost of hiring a DJ, the highest number of songs Aerabella can play for her Sweet 16 party is 106.

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Answer:

between $10 and $20 for undecorated cookies; or between $12 and $25 for cookies

Step-by-step explanation:

If the statement "No sting operations are cases of entrapment" is true, then the truth values of the following statements are as follows:

a. All sting operations are cases of entrapment: F

b. Some sting operations are cases of entrapment: T

c. Some sting operations are not cases of entrapment: T

This is determined by using the traditional square of opposition.

The traditional square of opposition is a diagram that represents the logical relationships between different types of categorical propositions. Each corner of the square represents a different type of proposition, and the lines connecting the corners indicate the logical relationships between the propositions.

In this case, the statement "No sting operations are cases of entrapment" is a universal negative proposition. According to the traditional square of opposition, the truth value of the other statements can be determined as follows:

a. All sting operations are cases of entrapment. This statement is a universal affirmative proposition, and it is contradictory to the given statement. Therefore, its truth value is false (F).

b. Some sting operations are cases of entrapment. This statement is a particular affirmative proposition, and it is contrary to the given statement. Therefore, its truth value is false (F).

c. Some sting operations are not cases of entrapment. This statement is a particular negative proposition, and it is subcontrary to the given statement. Therefore, its truth value is true (T).

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The required general solution of the differential equation in implicit form y = \([(3/2) * (15x + C) * x^{-3}]^{-3/2}\).

The differential equation is a nonlinear equation and cannot be solved exactly by standard methods. One way to approach a solution is to try to find a substitution that transforms the equation into a separable form, where the variables can be separated and integrated separately. A common approach is to make the substitution y = v^(-2/3), which transforms the equation into:

3x^2 * (2/3) * v^(-5/3) * v' + 6x * v^(-2/3) = 15 * v^(-5/3)

Dividing both sides by v^(-5/3), we get:

3x^2 * (2/3) * v' + 6x * 3 * (2/3) * v^(1/3) = 15

This is now a separable differential equation, and we can integrate both sides to find the general solution:

∫(3x^2 * (2/3) * v' dx) = ∫(15 dx) + C

(2/3) * x^3 * v = 15x + C

v = (3/2) * (15x + C) * x^(-3)

Finally, substituting back for y = v^(-2/3), we get the general solution:

y = \([(3/2) * (15x + C) * x^{-3}]^{-3/2}\)

This is the general solution of the differential equation in implicit form. To find an explicit form, one could solve for C using initial or boundary conditions.

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The ponderal index cannot be computed without the value of the constant "a" in the formula. Therefore, the ponderal index for a person who is 76 inches tall and weighs 192 pounds cannot be determined.

To compute the ponderal index, we need the formula and the value of the constant "a."

a) The formula for the ponderal index is given as I = a, where I represents the ponderal index and a is a constant. However, the value of the constant "a" is missing in the provided information. Without knowing the value of "a," we cannot compute the ponderal index for a person who is 76 inches tall and weighs 192 pounds.

b) Similarly, without knowing the value of the constant "a," we cannot determine the weight of a man who is 77 inches tall and has a ponderal index of 11.56.

To compute the ponderal index or determine the weight, we need the specific value of the constant "a" in the given formula.

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Answer:

answer

Step-by-step explanation:

=convert 3.8 into mixed number

=3 4/5

=1 3/10+3 4/5

=5.1 in mixed fraction

=5 1/10

if i got it wrong i am seriously sorry!

Answer:

x = 2.1

Step-by-step explanation:

We have:

=

=> sin38 × x = sin90 × 1.3

=> x = 1.3 ÷ sin38

=> x = 2.11155001... = 2.1

<3 Have a nice day!!

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The length of IKE is 2x - 12.

A condition on a variable that is true for just one value of the variable is called an equation.

Since KITE is a kite, we know that KT = IT and KE = IE. Let's call the length of these diagonals d. Then we have:

KT + TI = d

KE + EI = d

Substituting in the given values, we get:

x + 6 + 2x = d

2x + IE = d

Solving for d in the first equation, we get:

3x + 6 = d

Substituting this into the second equation, we get:

2x + IE = 3x + 6

Solving for IE, we get:

IE = x + 6

Therefore, IKE is equal to:

IKE = IT - IE

IKE = (d - KT) - (x + 6)

IKE = (3x + 6 - x - 6) - (x + 6)

IKE = 2x - 12

So, the length of IKE is 2x - 12.

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Answer:

Here is the answer and explanation all together

The largest area of an isosceles triangle that is inscribed in a circle of radius 3 units is 3.897 sq. units approx.

To find the maximum of a continuous and twice differentiable function f(x), we can firstly differentiate it with respect to x and equating it to 0 will give us critical points.

Putting those values of x in the second rate of function, if results in negative output, then at that point, there is maxima. If the output is positive then its minima and if its 0, then we will have to find the third derivative (if it exists) and so on.

For this case, we can construct a general circle and a variable isosceles triangle in it.

Let the radius of the circle be 'r' units.

For isosceles triangle inscribed in that circle, its vertex(intersection of two congruent sides) be fixed, and other two vertex are allowed to move equally on both the sides of that first vertex.

Those rest two vertices make a chord in that circle. Let the perpendicular distance from the center be 'd' units of that chord.

Then, by Pythagoras theorem for triangle OBD, we get:

\(|OB|^2 = |OD|^2 + |BD|^2\\|BD| = \sqrt{|OB|^2 - |OD|^2}\\|BD| = \sqrt{r^2 - d^2} \: \rm units\)

Thus, as perpendicular from center to a chord bisects it, we get:

\(|BC| = |BD| + |DC| = |BD| + |BD| = 2\sqrt{r^2 - d^2}\)

The distance from the first vertex (A) to the mid of the line segment BC is: r - d units.

Thus, area of the considered isosceles triangle is:

\(A = f(r,d) = \dfrac{1}{2} \times (r - d) \times 2\sqrt{r^2 - d^2} = (r-d)^{1.5}(r+d)^{0.5}\)

At r = 3 units, we get:

\(f(3,d) = g(d) = (3-d)^{1.5}(3+d)^{0.5}\)

Finding the value of 'd' for which the function g(d) becomes maximum will give us the maximum area.

Finding first and second derivative of g(d) with respect to 'd', we get:

\(g(d) = (3-d)^{1.5}(3+d)^{0.5}\\g'(d) = -1.5(3-d)^{0.5}(3+d)^{0.5} + 0.5(3+d)^{-0.5}(3-d)^{1.5}\\g''(d) = -1.5[-0.5(3-d)^{-0.5}(3+d)^{0.5}] + 0.5[-0.5(3+d)^{-1.5}(3-d)^{1.5}]\\\)

Putting first rate = 0 to find the critical points, we get:

\(g'(d) =- 1.5(3-d)^{0.5}(3+d)^{0.5} + 0.5(3+d)^{-0.5}(3-d)^{1.5} = 0\\3(3-d)^{0.5}(3+d)^{0.5} = (3+d)^{-0.5}(3-d)^{1.5}\\3(3+d) = (3-d)\\9 + 3d = 3 - d\\d = 1.5\)

At d = 1.5,  the second rate of g(d) evaluates to:

\(g''(1.5) = -1.5[-0.5(3-1.5)^{-0.5}(3+1.5)^{0.5}] + 0.5[-0.5(3+1.5)^{-1.5}(3-1.5)^{1.5}]\\g''(5) = 0.75(1.5)^{1.5}(4.5)^{0.5} -0.25(4.5)^{-1.5}(1.5)^{1.5}\\g''(5) =\)

The area of the isosceles triangle is maximum, and is evaluated as:

\(A_{max} = f(3,1.5) = g(1.5) = (3-1.5)^{1.5}(3+1.5)^{0.5} \approx 3.897 \: \rm unit^2\)

Thus, the largest area of an isosceles triangle that is inscribed in a circle of radius 3 units is 3.897 sq. units approx.

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86 liters of 35% salt solution should be added to 20 liters of an 70% salt solution so that the resulting solution contains 45% salt solution .

For given question,

Let x be the quantity ( in liters ) of 35 percent salt solution added to 20 liters of an 70 percent salt solution so that the resulting solution contains 45 percent salt,

Thus,

Quantity of salt solution in 20 liters + Quantity of salt solution in x

= Quantity of salt solution in resultant mixture.

⇒ 70% of 20 + 35% of x = 45% of (20 + x )

⇒ 14 + (0.35x) = 0.45 × ( 12 + x )

⇒ 14 + 0.35x = 5.4 + 0.45x

⇒ 14 - 5.4 = 0.45x - 0.35x

⇒ 8.6 = 0.10x

⇒ x = 86 liters

Therefore, 86 liters of 35% salt solution should be added to 20 liters of an 70% salt solution so that the resulting solution contains 45% salt solution .

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Answer:

Step-by-step explanation:

measure of angle d is 39 and the reasoning is well first the angle angle angle postulate which allows you to get e then use it agian to get d

Let x be the volume of the 14% HCl solution and y the volume of the 19% HCl solution, in mililiters.

Since the total volume (in mililiters) of the mix should be 330, then:

The total amount of HCl on the first mix is (14/100), on the second mix is (19/100)y and on the final mix, is (17/100)(330). Then:

Isolate x from the first equation and substitute the resulting expression into the second one. Then, solve for y and go back to the first equation with the value of y to find the value of x:

Therefore, 132 ml of 14% HCl solution and 198 ml of 19% HCl solution are needed to create 330 ml of 17% HCl solution.

Answer:

whats the problem

Step-by-step explanation:

Answer:

6

Step-by-step explanation:

Melanie has 3 posters she wants to hang on the wall. so, the number of ways f hang the posters will be gotten by the factorial method is 6.

Factorial of a positive integer is the result of the repeated multiplication of all the integers from 1 to that considered integer.

Thus, if we want to take factorial of 'n',(n being a positive integer), then:

\(n! = 1 \times 2 \times \cdots \times (n-1) \times n\)

The points are to be arranged in the room without any definite pattern or configuration.

Since there is no definite pattern or configuration to hang the posters, the number of ways f hang the posters will be gotten by the factorial method.

A number of ways = 3!

= \(3\times 2\times 1\\\\ 6\\\)

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Answer:

  32 students in each row

Step-by-step explanation:

  1024 = 32^2

An arrangement of 32 rows of 32 chairs each will have equal rows and columns.

Answer: 112

Step-by-step explanation:

Answer:

x=5

Step-by-step explanation:

solution;

6=3x-9(carry alike terms to the same side that'd be +6-9)

+9+6=3x

15=3x(divide both sides by 3)

5=x

(thanks,sorry and welcome)

The solution to the given equation 6 = 3x - 9 would be variable x = 5.

The equation is defined as a mathematical statement that has a minimum of two terms containing variables or numbers that are equal.

To determine a solution for the variable in equation 6 = 3x - 9, we can begin by isolating the variable on one side of the equation. To do this, we can add 9 to both sides, giving us:

6 + 9 = 3x

This simplifies to:

15 = 3x

The next step is to divide both sides of the equation by 3, which will give us the value of x.

15/3 = 3x/3

Simplifying we get

5 = x

Thus, the solution for the variable is x = 5.

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Because backpropogation cannot flow via random nodes, it is difficult to design encoders and decoders as neural networks. In order to get around this limitation, we employ the reparameterization approach.

Thus, the "reconstruction term" (on the final layer), which strives to make the encoding-decoding scheme as performant as feasible, and the "regularisation term" (on the latent layer), which tends to regularise the organisation of the latent space by making...

Latent vectors are output by the encoder in the AE. The VAE encoder produces parameters of a pre-defined distribution in the latent space for each input rather than vectors in the latent space.

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Answer:

true, both sides are divisible by 5

Step-by-step explanation:

5x=-20

÷5 ÷5

x= -4

Answer: False

Step-by-step explanation: In this equation, the Multiplication Property of Equality wouldn't help us because it tells us we can always multiply the same quantity times both sides of an equation.

Since we want to be able to get x by itself, multiplying both sides

of the equation by the same quantity wouldn't help us.

Instead, we would use the Division Property of Equality.

In order to get from the statement 5x = -20  to the statement where x

is isolated, we must divide both sides of the statement, 5x = -20, by 5.

So we have x = -4.

So this statement uses the Division Property of Equality.

Answer:

hiiiiii

Step-by-step explanation:

Answer:

this question makes no sense but imma go with 5135

Step-by-step explanation:

Answer:

y=4/3x+4

Step-by-step explanation:

Slope intercept form is y=mx+b

m is always the slope and b is always the y-intercept

These are the steps to find the equation of any graph:

First, fine the y-intercept. That's the point where the graph crosses the y-axis (the line going up and down). So b=4

Then, to find the slope, you literally count how many you go up or down (rise) and left or right (run) to get to another point. You can choose any point on the graph you want. I'll choose the point (-3,0). So you start at (0,4) and you go down 4 and left 3 to get to the second point. So the slope = rise/run = -4/-3 so m=4/3

Now plug the slope (m) and y-intercept (b) into the slope-intercept equation

y=mx+b

y=4/3x+4

Follow these steps for any similar problem, just start with the y-intercept and count the rise over run to find the slope, then plug in the slope and the y-intercept.

Answer: 60000

Step-by-step explanation:

The ten thousands place is the 5th digit from the right. Because the digit in the thousands place is less than 5, round down to 60000.

The probability that a randomly selected value is between 139.9 and 155.1 in a normal distribution with mean 138 and standard deviation 19 is approximately 0.2817.

To find the probability that a randomly selected value is between 139.9 and 155.1 in a normal distribution with a mean of 138 and a standard deviation of 19, we need to calculate the z-scores for both values and then find the area under the normal curve between those z-scores.

The z-score for 139.9 is calculated as (139.9 - 138) / 19 = 0.0947.

The z-score for 155.1 is calculated as (155.1 - 138) / 19 = 0.9053.

Using a standard normal distribution table or calculator, we can find the area under the curve between these two z-scores.

The probability can be calculated as P(139.9 < X < 155.1) = P(0.0947 < Z < 0.9053).

Looking up the z-scores in the standard normal distribution table, we find that the area to the left of 0.0947 is approximately 0.5369 and the area to the left of 0.9053 is approximately 0.8186.

Therefore, the probability is approximately 0.8186 - 0.5369 = 0.2817 (rounded to 4 decimal places).

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