what is the area of the figure below? Equation below v

Answer: I dont know what the fill in the blank would be, but simply make any number not negative

Step-by-step explanation: Example |-3| = 3

there are always positive

We find that the dimensions of the rectangular sheep pen are L = 100 feet and W = 260 feet.To find the dimensions of the rectangular sheep pen, we need to solve for the length and width of the pen.

Let's assume the length of the pen is L and the width is W.

We know that the area of a rectangle is calculated by multiplying the length and width: Area = Length * Width.

Given that the area of the pen must be 26000 square feet, we have the equation L * W = 26000.

We also know that we only need to build three sides of the pen, so the total length of the fence used will be the sum of the three sides: L + W + L = 2L + W.

Given that we have a total of 460 feet of fence to use, we have the equation 2L + W = 460.

Now we have a system of two equations with two variables. We can solve this system to find the values of L and W.

Using these two equations:
L * W = 26000
2L + W = 460

We can substitute the value of W from the second equation into the first equation:
L * (460 - 2L) = 26000.

By simplifying and rearranging, we get:
-2\(L^2\)+ 460L - 26000 = 0.

This equation can be solved by factoring or using the quadratic formula. After solving, we find that the dimensions of the rectangular sheep pen are L = 100 feet and W = 260 feet.

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The best answer regarding the effects of carbon monoxide is option c, CO results in less oxygen loading hemoglobin but unloading is not changed.

Carbon monoxide binds up more tightly to the hemoglobin as compared to the oxygen molecules. This reduces the oxygen-carrying capacity of the blood and results in less oxygen loading onto hemoglobin.

However, once oxygen is already bound to hemoglobin, CO does not significantly affect its release or unloading. Therefore, option c is the most accurate statement among the given choices.

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Answer:

D. x =9, angle measure is 27°.

Step-by-step explanation:

3x° = 27° (vertical angles)

x° = 27°/3

x° = 9°

x = 9

3x° = 3*9° = 27°

So, x =9, angle measure is 27°.

The amount of the money after 7 years with a rate of 13% with an initial amount of $400 will be $ 941.04.

Compound interest is the interest on a loan or deposit calculated based on the initial principal and the accumulated interest from the previous period.

Tanvi opened a savings account and deposited $400.00 as principal.

The account earns 13% interest, compounded annually.

Then the balance after 7 years will be

We know the compound interest formula.

A = P (1 + r)ⁿ

We have

P = $ 400

r = 13%

n = 7 years

Then we have

A = 400 x (1 + 0.13)⁷

A = 400 x 1.13⁷

A = 400 x 2.3526

A = $ 941.04

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Answer:

B. The function shown on the graph has a smaller rate of change but a higher starting point

Step-by-step explanation:

Question options obtained from a similar question are;

A. The function shown on the graph has a greater rate of change and a higher starting point

B. The function shown on the graph has a smaller rate of change but a higher starting point

C. The function shown on the graph has a greater rate of change but a lower starting point

The function shown on the graph has a smaller rate of change but a higher starting point

Explanation;

The given function with which the graph is compared is y = 4·x + 2

From the given function, we have;

The rate of change of the function is the coefficient of 'x', therefore, the rate of change of the function = 4

When y = 0, 4·x + 2 = 0,

∴ x = -2/4 = -0.5

The y-intercept is given when x = 0

∴ The y-intercept, y = 4 × 0 + 2 = 2

The starting point of the function, is (0, 2)

From the graph, we have;

The y-intercept = (0, 4)

Therefore, the starting point of the line, the y-intercept, (0, 4), is higher than the starting point of the given function, (0, 2)

The coordinates of two (clear) points on the line in the graph are (0, 4) and (-2, -2)

The rate of change of the line, m = (4 - (-2))/(0 - (-2)) = 3

Therefore, the graph has a lesser rate of change, 3, than the rate of change of the given function, 4

When compared with the given function, 'the function shown on the graph has a smaller rate of change and a higher starting point'.

Answer:

The '=' sign.

Step-by-step explanation:

The equals sign ( = ). for example:

3x + 1 = 8.

The  equals sign was invented by Robert Recorde of Tenby, South Wales, UK in the early part of the 16th century.

Answer and Step-by-step explanation:

A rectangle is a parallelogram with four right angles, so all rectangles are also parallelograms and quadrilaterals. On the other hand, not all quadrilaterals and parallelograms are rectangles. A rectangle has all the properties of a parallelogram, plus the following: The diagonals are congruent.

Definition 1: A parallelogram is a four sided figure where the opposite sides are parallel.

Theorem 1: In a parallelogram, the opposite sides are of equal length.

Theorem 2: If the opposite sides in a quadrilateral are the same length, then the figure is a parallelogram.

Theorem 3: A quadrilateral is a parallelogram if and only if the diagonals bisect each other.

Theorem 4: If one pair of opposite sides in a four sided figure are both opposite and parallel, then the figure is a parallelogram.

Definition 2: A rectangle is a quadrilateral where all four angles are the same size.

Theorem 5: A rectangle is a parallelogram.

Theorem 6: A rectangle is a parallelogram if and only if the diagonals are the same length.

Definition 3: A rhombus is a quadrilateral where all four sides have the same length.

Theorem 7: A rhombus is a parallelogram.

Theorem 8: A quadrilateral is a rhombus if and only if the diagonals are perpendicular bisectors of each other.

Theorem 9: A quadrilateral is a rhombus if and only if the diagonals bisect all the vertex angles.

#teamtrees #PAW (Plant And Water)

Number of roots in the RHP of the complex plane: 31.2. Number of roots in the RHP of the complex plane: 0

The Routh-Hurwitz stability criterion is a technique for deciding the stability of linear time-invariant systems.

The Routh-Hurwitz criteria are a collection of necessary and sufficient conditions for the stability of a polynomial whose coefficients are real numbers.

It can be used to calculate the location of the roots of a polynomial's characteristic equation. Below are the solutions to the given polynomial equations:

Solution 1: Using Routh-Hurwitz criterion for s⁵ + 3s⁴ + 9s³ + 8s² + 65 + 4= 0:

Routh table is given below: s⁵ = 1 3 4 0 0

s⁴ = 3 8 65 0

s³ = 2.36 16.6 0

s² = 8.9 65 0

s¹ = 68 0

s⁰ = 4

There are three poles in the right half plane (RHP) of the complex plane for the given equation.

Hence, the system is unstable.

Solution 2: Using Routh-Hurwitz criterion for s⁵ + 6s³ + 5s² + 8s + 20=0:

Routh table is given below: 

s⁵ = 1 5

s⁴ = 6 8

s³ = 2 20

s² = 4 -20

s¹ = -10

s⁰ = 20

There are no poles in the RHP of the complex plane for the given equation.

Therefore, the system is stable.

Hence, the answer is:1.1

Note: When the roots of the characteristic equation are located on the imaginary axis, the Routh-Hurwitz criteria fail.

A little change in the equation coefficients leads to no information on stability.

Hence, we cannot conclude the stability of the system.

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Answer:

What is the factors of leading coefficient?

Each rational zero of a polynomial function with integer coefficients will be equal to a factor of the constant term divided by a factor of the leading coefficient. When the leading coefficient is 1, the possible rational zeros are the factors of the constant term.

Step-by-step explanation:

Answer:

516

Step-by-step explanation:

to solve this equation, multiply both sides by 4

a/4 * 4 = 129 * 4

a = 516

Answer:

a= 516

Step-by-step explanation:

a= 129*4

4*129 = 516

To run this code, you need a C compiler installed on your machine. You can copy the code into a file with a ".c" extension (e.g., "logarithm.c"), compile it, and then execute the compiled program. Make sure to capture a screenshot of both the code and the output screen.

Here's the C programming code to calculate the logarithm base 10 of a decimal number:

```c

#include <stdio.h>

#include <math.h>

int main() {

   double number, result;

       printf("Enter a number: ");

   scanf("%lf", &number);

       result = log10(number);

       printf("Logarithm base 10 of %.3lf: %.4lf\n", number, result);

       return 0;

}

```

To run this code, you need a C compiler installed on your machine. You can copy the code into a file with a ".c" extension (e.g., "logarithm.c"), compile it, and then execute the compiled program. Make sure to capture a screenshot of both the code and the output screen.

Please note that I am unable to directly receive or view any files you upload. If you have any questions or need further assistance while running the code, feel free to ask.

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Answer:

Step-by-step explanation:

= factorial of n= real or complex number= nth derivative of f evaluated at the point a

Answer:

D.120

Step-by-step explanation:

The sides AB and AC are equal and thus the angles they form with BC should be equal . Since now angle ABC is 30 then application of sum of angles in a triangle as a constant(180 degrees) we can subtract 60 degrees from it which gives 120

The height of the skyscraper is approximately 156.25 feet

First of all, let's recall some trigonometric functions that are used in the given problem:

tanθ = Perpendicular/Base

or tan θ = Opposite/Adjacent

where θ is the angle of elevation.

We have given the length of the shadow, which is the base.

We have to determine the height of the skyscraper, which is the perpendicular.

We can calculate the angle of elevation using the following formula:

θ = tan⁻¹(opposite/adjacent)

Here, opposite is the height of the skyscraper, and adjacent is the length of the shadow.

We can calculate the value of θ as:θ = tan⁻¹(h/200) .... (1)

According to the problem, θ = 38.

We can substitute the value of θ in equation (1) and find the value of h:

h = 200 tan(38°)h

= 200 × 0.78125h

= 156.25 feet.

We can check our answer using the Pythagorean theorem:

Height² + Base² = Hypotenuse²h² + 200²

= (200/tan(38°))²h² + 40000

= 29554.45²h²

= 29554.45² - 40000h²

≈ 24589.59h

≈ 156.26 approximately .

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Answer:

I would think the answer is 0

Step-by-step explanation:

this is a sort of division and any number divided by itself is always 0

The required value of the perimeter of the floor will be equal to 4x + 12.

What is area of rectangle ?

Area of rectangle is the region occupied by a rectangle within its four sides or boundaries.

It is given that the floor has an area of x² + 6x + 8.

We know that area of rectangle is given by :

A = Length × Width

Let's simplify the expression x² + 6x + 8.

x² + 6x + 8

= x² + 4x + 2x + 8

= x (x + 4) + 2(x + 4)

or

x² + 6x + 8 = (x + 2) (x + 4)

Let's compare this with the formula for area of rectangle , which is A = L × B. So , we get :

Length = (x + 2)

Width = (x + 4)

We know that the perimeter of a rectangle is given by formula :

P = 2 (L + B)

or

P = 2(x + 2 + x + 4)

P = 2( 2x + 6)

P = 4x + 12

Therefore , the perimeter of the floor will be equal to 4x + 12.

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The distance between the given points is 13 units.

We have two coordinate points  A(8, -4) and B(3, 8).​

We have to determine the distance between these two points.

The distance between two points -

\(d = \sqrt {\left( {x_1 - x_2 } \right)^2 + \left( {y_1 - y_2 } \right)^2 }\)

According to the question, we have -

Coordinates of 1st point -  A(8, -4)

Coordinates of 2nd point -  B(3, 8)

Using the distance formula given -

d = \(\sqrt{(3-8)^{2} + (8-(-4)^{2} }\)

d = \(\sqrt{(-5)\times (-5) + (12)\times (12)}\)

d = \(\sqrt{25 + 144}\)

d = \(\sqrt{169}\)

d = 13 units

Therefore, the distance between the given points is 13 units.

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If the mean weight of 4 backfield members on the football team is 211lb and the mean weight of the 7 other players is 203lb, the mean weight of the 11-person team is 206lb.

The mean refers to the average of the data value.

The mean can be computed as the quotient of the total value divided by the number of items in the data set.

The mean weight of 4 backfield members on the football team = 211lb

The total weight of the 4 backfield members = 844lb (211 x 4)

mean weight of the 7 other players on the football team = 203lb

The total weight of the 7 other players = 1,421lb (203 x 7)

The total weight of the 11 football team members = 2,265lb (844 + 1,421)

The average or mean weight of the 11 members = 205.9lb (2,265 ÷ 11)

= 206lb

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Answer:

9

Step-by-step explanation:

See the pattern answer.

Answer:

The value of f(-3)=-6

Step-by-step explanation:

Find f(-3) if f(x) = x times 2

we need to find f(-3)

f(-3) means the value of x is -3

So to find f(-3) we plug in -3 for x in given f(x)

The value of f(-3)= -6

The value for h(-1) is 4

The value for  h'(-1) is 1

Given the tangent line to the graph of y=h(x) at the point (-1,4) passes through (3,6), to get h(-1) and h'(-1), we should calculate the following:

Gradient of the tangent line:

Gradient=change in y axis/change in x axis=Δy/Δx

Using the x and y coordinates (-1,4) and (3,6)

Gradient=(6-4)/(3--1)

             =2/4

            =1/2

Gradient=1/2 or 0.5

Equation of the tangent line:

This should be in the form of y=mx+c, where m is the gradient of the line

We use the gradient and one of the x and y coordinates get the equation of the tangent line

Gradient=change in y axis/change in x axis=Δy/Δx, and gradient was found as 1/2

Δy/Δx=1/2

(y-4)/(x--1)=1/2

(y-4)/(x+1)=1/2

2y-8=x+1

y=(1/2)x+4.5

Equation of the tangent line is y=(1/2)x+4.5 or y=0.5x+4.5

And y=h(x)

So, h(x)=0.5x+4.5

Calculate h(-1), here x=-1:

h(x)=0.5x+4.5

h(-1)=(0.5*-1)+4.5

      =4

h(-1)=4

Calculate h'(-1), x=-1:

Here we get the derivative of the equation of the tangent line h(x)=0.5x+4.5,

h'(x)=0.5x^0+0

h'(-1)=1+0

h'(-1)=1

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Y varies directly as the square of x with a constant of variation k = 6. When x = 5, y = 150.

Using the given information that y varies directly as the square of x, we can find the unknown value of y when x = 5. When x = 4, y = 96.

When a variable y varies directly as the square of another variable x, we can express this relationship as y = kx^2, where k is the constant of variation.

To find the value of k, we can substitute the values of x and y when x = 4 and y = 96 into the equation. Thus, we have 96 = k * 4^2, which simplifies to 96 = 16k. Solving for k, we divide both sides by 16, yielding k = 6.

Now that we know k, we can find the value of y when x = 5. Substituting x = 5 and k = 6 into the equation y = kx^2, we have y = 6 * 5^2, which simplifies to y = 6 * 25 = 150.

Therefore, when x = 5, y = 150 based on the given information.

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Answer:

1/2 of a meter

1 quarter= 1/4 so 4 1/8 would be 4/8 making it 1/2

Step-by-step explanation:

Answer:

4/8 = 1/2 a meter per minute

Step-by-step explanation:

1/8+1/8+1/8+1/8= 4/8

because it take 1/4 of a minute to move 1/8

Answer:

13.22875655532295...

Step-by-step explanation:

not a perfect square so... yea

brainliest pls

Answer:

\(5\sqrt{7}\)

Step-by-step explanation:

\(\sqrt{175}=\sqrt{7\cdot 25}=\sqrt{7}\cdot \sqrt{25}=\sqrt{7} \cdot 5=5\sqrt{7}\). Hope this helps!

Answer:

Just put 4 basketballs and 5 baseballs in each one

Step-by-step explanation:

If you think about it you will know that each ratio there is the same. So, you do the same thing each time.

All you have to do now is read. It says put 4 basketballs and 5 baseballs.

I hope this helped ;)