Write four hundred seventy-six thousandths as a decimal number.

Brainliest if correct answer (maybe)

The two boats are mathematically similar, which means that their corresponding dimensions are in proportion. In other words, if the length of the smaller boat is 5 cm, then the length of the larger boat is 4 times larger, or 20 cm.

We can use this to calculate the volume of the larger boat. The volume of the smaller boat is 60 cm³, so the volume of the larger boat is 4 * 60 cm³ = 240 cm³.

To 1 decimal place, the volume of the larger boat is 240.0 cm³.

Here is the calculation in a simpler form:

Volume of larger boat = 4 * volume of smaller boat

= 4 * 60 cm³

= 240 cm³

Answer:

Step-by-step explanation:

17 is the answer:

9+3*4-1*4=

9+12-4=

21-4=17

The relative maximum point is (0, 3) and the relative minimum points are (-1, 2) and (1, 2).

To find the relative maximum and minimum points of the function f(x) = x^4 - 2x^2 + 3, we need to find the values of x where f'(x) = 0.

f'(x) = 4x^3 - 4x = 4x(x^2 - 1)

Setting f'(x) = 0, we get x = 0, ±1 as critical points.

To determine the nature of these critical points, we need to use the second derivative test.

f''(x) = 12x^2 - 4

At x = 0, f''(0) = -4 < 0, so this critical point is a relative maximum.

At x = 1, f''(1) = 8 > 0, so this critical point is a relative minimum.

At x = -1, f''(-1) = 8 > 0, so this critical point is also a relative minimum.

Therefore, the relative maximum point is (0, 3) and the relative minimum points are (-1, 2) and (1, 2).

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Answer:

hope it helps.

Answer: Francisco is correct

Step-by-step explanation:

Positive 4 and positive 7

Negative 3 and negative 2

4 * 7 = 28

-3 * -2 = 6

Answer:

$79.98-$75.02=$04.96

Answer:

$04.96 is right answer am I right or wrong hope I am right

The coordinates of an undefined slope are points that are either the same or have no x-value. In both cases, the slope of a line between these points would be undefined because it would involve dividing by 0, which is not allowed in mathematics. This is because the slope of a line is calculated by dividing the difference in y-coordinates by the difference in x-coordinates, and if the x-coordinates are the same or do not exist, this division would result in an undefined value.

The probability that the person is over 40 given that he or she is a root beer drinker is 62.75%

The fact that

The ratio of the event space's size to the sample space's size represents an event's probability.

The total number of outcomes equals the size of the sample space.

The number of outcomes in the event you are interested in is the event space.

so

P = event space size divided by sample space size

step 1

determine the likelihood that the person is over 40 years old.

The sample size is 255.

event space size = 85

P=85/255------> P=1/3

step 2

determine the likelihood that they consume root beer.

The sample size is 255.

event space size = 75

P=75/255------> P=5/17

step 3

determine the likelihood that the individual is over 40 years old or that

They consume root beer.

so

P=(1/3)+(5/17)——-> P=(17*1+3*5)/51------> P=32/51-----> 0.6275——> 62.75%

therefore, the response is

32/51 or 62.75%

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a) 20 people travel more than 30 miles to work.

b) Sam travels 20 miles .

Given,

In the question:

From the graph:

The histogram shows information about how 550 people travel to work.

To find the how many people travel more than 30 miles to work?

Now, According to the question:

Observe the Graph :

a)  How many people travel more than 30 miles to work

5 x 4 = 20 people

b) 205 of the 550 people travel further than Sam . Estimate how far Sam travel?

Now, According to the question:

205 of the 550 people travel further than Sam,

Sam travels 20 miles .

Hence, a) 20 people travel more than 30 miles to work.

b) Sam travels 20 miles .

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Answer:

x = 1

y = -1

Step-by-step explanation:

3x + 5y = -2

7x - 8y = 15

=> -8y = 15 - 7x

=> -y = 15/8 - 7/8x

=> y = -15/8 + 7/8x

3x + 5(-15/8 + 7/8x) = -2

=> 3x -75/8 + 35/8x = -2

=> 24/8x - 75/8 + 35/8x = -16/8

=> 59/8x - 75/8 = -16/8

=> 59/8x = 59/8

=> x = 59/8 x 8/59

=> x = 472/472

=> x = 1

x = 1

So, 3x + 5y = -2

=> 3 (1) + 5y = -2

=> 3 + 5y = -2

=> 5y = -5

=> y = -5/5

=> y = -1

So, x = 1

=>  y = -1

The function f(x) = -2|x - 3| + 2 involves a horizontal shift of 3 units to the right, a vertical reflection, and a downward stretch. Its domain is all real numbers, and its range is all real numbers less than or equal to 2.

The function f(x) = -2|x - 3| + 2 is a transformation of the basic absolute value function f(x) = |x|. Let's analyze the transformations and then graph both functions.Transformations:

1. Shifting: The function f(x) = -2|x - 3| + 2 involves a horizontal shift of the absolute value function f(x) = |x|. The term (x - 3) inside the absolute value causes a shift of 3 units to the right.

2. Reflecting: The negative sign in front of the absolute value function reflects the graph across the x-axis. It causes the function to be reflected vertically.

3. Compressing or stretching: There is no compression or stretching factor present in this particular function.

Graph of the basic function f(x) = |x|:

The graph of the basic function f(x) = |x| is a V-shaped graph that passes through the origin (0, 0). It has symmetry with respect to the y-axis.Graph of the given function f(x) = -2|x - 3| + 2:

To graph the given function, we start with the basic absolute value function f(x) = |x| and apply the transformations: a horizontal shift of 3 units to the right and a vertical reflection. The negative coefficient (-2) affects the amplitude, making the graph steeper.

Domain of f(x) = -2|x - 3| + 2:

The domain of the given function is all real numbers since there are no restrictions on the input values of x.

Range of f(x) = -2|x - 3| + 2:

The range of the given function is the set of all real numbers less than or equal to 2, as the vertical reflection and the coefficient (-2) cause the graph to be reflected and stretched downward.

Note: Without specific constraints on the values of x, the domain and range of the given function follow the typical domain and range of absolute value functions.

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Answer:

❌First option (A): there is no way a minus sign will be in the numerator and denominator, If so they would cancel out to be a positive number.

❌second option(B): there is no way a minus sign would stay in the denominator, it always stays in the numerator (even if it's in the denominator you take it up to the numerator).

❌ Fourth option (D): again no way a minus sign stays in the denominator so this option is wrong.

✅ Option (C): The minus sign is in the right place which is the numerator.

you see how I solved this problem without writing on paper or anything like that, sometimes you can find your answers by spotting abnormalities in the options you're given.

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:

154.94 cm or 155 cm rounded to the nearest tens

Answer:

15.42

Step-by-step explanation:

The formula for finding the perimeter of a semicircle: r(π+2)

Therefore, 3(π+2)

9.42+6 = 15.42

The number of combinations of 6 boys and 20 girls that can exist among 26 children born in a hospital on a given day is 230,230.

]To calculate the number of combinations, we can use the concept of binomial coefficients. The formula for calculating the number of combinations is C(n, k) = n! / (k!(n-k)!), where n is the total number of objects and k is the number of objects we want to select.

In this case, we have 26 children in total, and we want to select 6 boys and 20 girls. Plugging these values into the formula, we get C(26, 6) = 26! / (6!(26-6)!) = 230,230. Therefore, there are 230,230 different combinations of 6 boys and 20 girls that can exist among the 26 children born in the hospital on that given day.

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Answer:

  (x, y) = (4, 3)

Step-by-step explanation:

The first step in solving any math problem is to read and understand what is given and what is asked.

Two linear equations are given, each in standard form. The coefficients of y are the same in the two equations, and both coefficients are 1 in the first equation.

You are asked to "solve" this system of equations. That means you want an (x, y) ordered pair that will satisfy both equations. On a graph, these are the coordinates of the point where the lines cross.

There are many ways to solve a system of linear equations. In this case, the y-coefficients being the same suggests that "elimination" or "linear combination" would be a good choice of solution method.

We note that the coefficients in the second equation are generally larger than those in the first equation. Subtracting the first equation from the second equation will generally leave positive coefficients, making the arithmetic less error-prone.

  (3x +y) -(x +y) = (15) -(7) . . . . . . subtract the first equation from the second

  2x = 8 . . . . . . simplify

  x = 4 . . . . . . divide by 2

Using this value in the first equation, we can find y:

  4 +y = 7

  y = 3 . . . . . . subtract 4

The solution to this pair of equations is (x, y) = (4, 3).

__

Additional comment

A graphical solution is attached.

Either equation can be solved for y, and that expression substituted into the other. Solving the first equation for y gives ...

  y = 7 -x

Substituting that into the second equation, we have ...

  3x +(7 -x) = 15

  2x = 8 . . . . . . . subtract 7

  x = 4 . . . . . . divide by 2

  y = 7-4 = 3

(x, y) = (4, 3) is the solution.

We have shown 3 methods of solving the given system of equations. There are other methods that can be used, too, including matrix methods and methods that make use of arrays of the coefficients.

(a) In the Solow growth model, the marginal product of capital (MPK) represents the additional output produced by an additional unit of capital. To determine which country will have the higher initial MPK, we need to compare the initial capital stocks in both countries.

Assuming country A has an initial capital stock of Ka and country B has an initial capital stock of Kb, with Ka > Kb, and both values below the steady-state level k∗, we can analyze the MPK.
The MPK is calculated as the partial derivative of the production function with respect to capital (K):
MPK = ∂F/∂K = 0.3K^(-0.7)N^0.7

Since the production function does not explicitly include capital, we need to substitute it in terms of N (labor):K = sY = sF(K, N) = sK^0.3N^0.7

Now we can substitute this expression for K into the MPK equation:
MPK = 0.3(sK^0.3N^0.7)^(-0.7)N^0.7

Simplifying the equation, we get:
MPK = 0.3(s^(-0.7))N^(-0.49)

From this equation, we can see that MPK is inversely related to N (labor). Therefore, the higher the value of N, the lower the MPK.

Since country A has a higher initial capital stock (Ka > Kb) and all other aspects are identical, country A will have a lower value of N compared to country B. As a result, country A will have a higher initial MPK.

(b) To determine which country will have the higher growth rate for k, we need to consider the equation for the change in capital stock (∆K):

∆K = sY - δK
where ∆K represents the change in capital stock, s represents the savings rate, Y represents output, and δ represents the depreciation rate of capital.
Since country A and country B have the same savings rate, technology, and other aspects except for their initial values of k, the difference in growth rates will depend on the initial capital stock.
Given that Ka > Kb, country A has a higher initial capital stock. As a result, country A will have a higher ∆K and, therefore, a higher growth rate for k compared to country B.

In conclusion, country A will have a higher initial MPK due to its higher initial capital stock, and country A will also have a higher growth rate for k due to its higher initial capital stock.

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Answer:

t = 6.3

Step-by-step explanation:

t = 13\(\frac{3}{4}\) - 7.45

t = \(\frac{55}{4}\)-7.45

t= 13.75 - 7.45

t = 6.3

Answer:

T would equal 6.3

Step-by-step explanation:

You can start out by converting 13 3/4 to a decimal, which would be 13.75.

Therefore leaving you with this equation:

t + 7.45 = 13.75

Next, you subtract.

t + 7.45 = 13.75

   -7.45    -7.45

---------------------------

Therefore leaving you with your answer of 6.3 or 6 3/10. I hope this helps!  :)

The value of the expression (3x^5 + y^2)^2 is 9x^10 + 6x^5y^2 + y^4

The expression is given as:

(3x^5 + y^2)^2

Expand the expression

So, we have

(3x^5 + y^2)^2 = (3x^5 + y^2)(3x^5 + y^2)

Expand the bracket

(3x^5 + y^2)^2 = 9x^10 + 3x^5y^2 + 3x^5y^2 + y^4

Evaluate the sum

(3x^5 + y^2)^2 = 9x^10 + 6x^5y^2 + y^4

Hence, the value of the expression (3x^5 + y^2)^2 is 9x^10 + 6x^5y^2 + y^4

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Answer:

C.

Step-by-step explanation:

5 divided by 2 is the same as 5 times 1/2

\(\frac{5}{1} * \frac{1}{2} =\frac{5}{2} =5/2\)

1) The wavelength of A is equal to 6.98 × \(10^{-8}\)meters

2) The wavelength of B is equal to 3.45 × \(10^{-11}\) meters

Since we know that the wavelength = speed of light / frequency

The speed of light is 3.00 × \(10^8\) meters per second.

For light sample A with a frequency of 4.30 × 10^15 Hz can be calculated as;

wavelength of A = (3.00 ×  \(10^8\)  m/s) / (4.30 × 10^15 Hz)

wavelength of A = 6.98 ×  \(10^{-8}\) meters

For light sample B with a frequency of 8.70 × \(10^18\) Hz can be calculated as;

wavelength of B = (3.00 ×  \(10^8\) m/s) / (8.70 ×\(10^18\) Hz)

wavelength of B = 3.45 ×  \(10^{-11}\)  meters

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Answer:

Splash Mountain = $7.25

Centrifugal Chamber= $5.25

Step-by-step explanation:

Click On Link For Work

Among the provided answer options, the closest value to -0.555 is -0.55, which is option c. Therefore, option c (-0.55) is the value of c that satisfies P(Z ? c) = 0.71.

The notation P(Z ? c) represents the probability that a standard normal random variable Z is less than or equal to c. To find the value of c that corresponds to P(Z ? c) = 0.71, we need to determine the Z-score associated with this probability.

Using a standard normal distribution table or a calculator, we can find that a Z-score of approximately 0.555 corresponds to a cumulative probability of 0.71. However, since we are looking for the value of c in P(Z ? c), we need to consider the opposite inequality.

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Answer:

Step-by-step explanation:

A triangle has two sides of length 14 and 5. What is the largest possible whole-number length for the third side?

Answer:

11 units

Step-by-step explanation:

Between 18-8 = 10 and 18+8 = 26, the smallest integer number INSIDE this interval is 11.

The code efficiently identifies prime numbers using the ancient Greek algorithm. It initializes an array, marks the multiples of each prime number as non-prime, and then prints the prime numbers.

This algorithm demonstrates a straightforward and efficient method for finding prime numbers within a given range.The ancient Greek algorithm for finding prime numbers less than or equal to a given number is implemented in the provided Python code. The algorithm follows a simple approach of marking numbers as prime or non-prime.

It starts by assuming all numbers as prime and then proceeds to mark the multiples of each prime number as non-prime. The code initializes an array where each element represents a number and marks them all as prime initially. Then, it iterates over each number from 2 to the given number, checking if it is marked as prime. If it is, the algorithm crosses out all its multiples as non-prime. Finally, it prints the numbers that remain marked as prime.

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Answer:

r = 6

Step-by-step explanation:

The equation is 3r + 18=6 + 5r. First, you have to get the coefficient on one side because it will be easier to solve. In order to do so, I subtract 3r from both sides. The equation is now 18=6 + 2r. The next step is to get the constant which is 6 to the left side. You subtract 6 from both sides. You are left with 12=2r. All you have to do now is to get r alone. In order to do that you have to divide both sides by 2. The answer would be 6. Hope you find this helpful!

Answer:

x = 111; y =36; z = 76

Step-by-step explanation:

The sum of the interior angles of a triangle will add up to zero and a line that divides a straight line into to parts will have a sum of angles of 180 degrees. Use this information to add and subtract the angles to find x, y, and z.

The statement which is true for finding the solution of the equation

-2/3x=4 is by multiplying both sides by 3 and then divide both sides by -2.

Given the equation be -2/3x=4

We are required to pick one statement which shows the way of finding the solution of the given equation.

Equation is like the relationship between two or more variables that are expressed in equal to form. Equation of two variables look like ax+by=c. It  may be linear equation, quadratic equation, cubic equation and many more depending on the power of the variable present in the equation.

The equation is -2/3x=4.

-2/3x=4

Multiply both sides by 3.

-2/3 *3x=4*3

-2x=12

Now divide both sides by -2.

x=-6

Hence the statement which is true for finding the solution of the equation -2/3x=4 is by multiplying both sides by 3 and then divide both sides by -2.

Question is incomplete. The question should include the following equation:

-2/3x=4

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