33.
The number of people who voted for the Green Party in an election was 1500.
The number of people who voted for the Blue Party was 9000.
Write the ratio of Green Party voters to Blue Party voters in the form 1:n

it is not possible for det A to equal 3 if the entries of both A and A^-1 are integers.

The determinant of a matrix and its inverse are multiplicative inverses of each other, meaning that det(A)det(A^-1) = 1. If det A = 3, then det(A^-1) = 1/3. However, since the entries of both A and A^-1 are integers, this is a contradiction, as the determinant of a matrix with integer entries must also be an integer. Therefore, it is impossible for det A to equal 3 in this scenario.

it explains the reasoning behind the solution and provides a deeper understanding of the concept of determinants.

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♥️♥️♥️♥️♥️♥️♥️♥️♥️♥️♥️♥️

I don't know what grade u are buddy but the slope actually equals (( ∞ ))

But for u it's undefined.

♥️♥️♥️♥️♥️♥️♥️♥️♥️♥️♥️♥️

Answer:

161ft^2 is answer

Step-by-step explanation:

area of rectangle = l ×b

=7ft ×23ft

=161ft^2

Answer: 67.1375

Step-by-step explanation:

I just used a calculator:)

The following values are as follows: a) Mean = 0.6, b) standard deviation = 0.073 and c) Probability is 0.0855

a) As the number of samples is large enough which is up to 30 then the mean of the average number of moths in 30 traps is given as 0.6, given from the central limit theorem.

b) The population deviation divided by the square root of the sample size gives the standard deviation value.

standard derivation = σ/ \(\sqrt{n}\) = 0.4 / \(\sqrt{30}\) = 0.4/ 5.477 = 0.073

c) The probability that an approximately normally distributed data with the standard deviation, σ, with a sample size of n is greater than a number, x, and a mean, μ, is given by

1 - P (X < x)= P (X > x)

= 1 - P(z< x- µ/ σ/\(\sqrt{n}\))

Thus, given that the mean is 0.6 and the standard deviation is 0.4, the probability that the average number of moths in 30 traps is greater than 0.7 is given by:

1 -P (X - 0.7) = P (X > 0.7)

= 1 - P(z < \(\frac{0.7-0.6}{0.073}\)) = 1 - P(z < 1.369)

= 1 - 0.91455 = 0.0855

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Answer:

how do you want me to help you?

;)

how can I help you help tell me

Muscular Endurance - The ability of a skeletal muscle or group of muscles to continue contracting over a long period.

Step-by-step explanation:

I hope it'll help you...

Answer:

Muscular endurance is the ability of a muscle or group of muscles to sustain repeated contractions against a resistance for an extended period of time.

Step-by-step explanation:

:)

Answer:

8.075 original, rounded 8.01

Step-by-step explanation:

8.5%=0.085 x 95 = 8.075 or 8.01 rounded

The man's rowing speed in still water is 8 miles per hour.

Let's assume the speed of the man in still water is represented by "x" miles per hour. Since the man is rowing downstream, his effective speed is increased by the speed of the current (2 miles per hour), resulting in a speed of (x + 2) miles per hour.

The distance traveled downstream is 30 miles, and the time taken to travel this distance can be calculated using the formula:

time = distance / speed

So, the time taken downstream is 30 / (x + 2) hours.

When the man turns around and rows upstream, his effective speed is reduced by the speed of the current (2 miles per hour), resulting in a speed of (x - 2) miles per hour.

The distance traveled upstream is also 30 miles, and the time taken to travel this distance can be calculated in the same way:

time = distance / speed

So, the time taken upstream is 30 / (x - 2) hours.

According to the problem, the total trip took 8 hours, so we can write the equation:

time downstream + time upstream = total time

30 / (x + 2) + 30 / (x - 2) = 8

To solve this equation and find the value of "x," we can multiply both sides of the equation by (x + 2)(x - 2) to eliminate the denominators:

30(x - 2) + 30(x + 2) = 8(x + 2)(x - 2)

Simplifying the equation:

\(30x - 60 + 30x + 60 = 8(x^2 - 4)\)

Combining like terms:

\(60x = 8x^2 - 32\)

Rearranging the equation:

\(8x^2 - 60x - 32 = 0\)

Now, we can solve this quadratic equation. However, since the equation is not easily factorable, we can use the quadratic formula:

x = (-b ± \(\sqrt{(b^2 - 4ac)}\)) / (2a)

For this equation, a = 8, b = -60, and c = -32. Plugging these values into the quadratic formula:

x = (-(-60) ± \(\sqrt{(-60)^2 - 4 * 8 * -32)}\)) / (2 * 8)

x = (60 ± \(\sqrt{(3600 + 1024)}\)) / 16

x = (60 ± \(\sqrt{4624}\)) / 16

x = (60 ± 68) / 16

Simplifying further:

x = (60 + 68) / 16 or x = (60 - 68) / 16

x = 128 / 16 or x = -8 / 16

x = 8 or x = -0.5

The negative value, x = -0.5, doesn't make sense in the context of rowing speed, so the man's rowing speed in still water is 8 miles per hour.

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Answer:

1208.9

Step-by-step explanation:

To figure out the answer we have to separate it two parts

So the surface area of the piñata is

=The surface area of first cone + the area of the second second cone

=π×r×(r+s)+π×r×(r+s)

=3.14×7×(7+24)+3.14×7×(7+17)

=3.14×7×31+3.14×7×24

=681.38+527.52

=1208.9

Note:I am not sure so if you have any doubts. You can go with others

The number of permutations grows very quickly as n increases as the equation formed is n² (n² - 1) (n² - 2) ... (n² - n + 1).

The number of permutations that can be formed from n objects of type 1 and n²  objects of type 2 can be calculated using the concept of permutations with repetition.

First, we can consider the objects of type 1 as identical, so there is only one way to arrange them.

Next, we can consider the objects of type 2 as distinct. We have n² objects of type 2 to choose from and we need to choose n objects from them, with order mattering.

This can be done in n²Pn ways, where P denotes the permutation function.

Therefore, the total number of permutations is:

1 x n²Pn = n²Pn = n²! / (n² - n)!

where the exclamation mark denotes the factorial function.

This can also be written as n² (n² - 1) (n² - 2) ... (n² - n + 1), which shows that the number of permutations grows very quickly as n increases.
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Answer:

n = 8, -6

Step-by-step explanation:

If this does not help, let me know and I can edit my answer

Answer:

A D E

Step-by-step explanation:

i did the test

Answer:d

Step-by-step explanation:

The answer is d. None of the above is true.

To calculate velocity, we need to use the equation:

Velocity = M * P / Y

Given:

M = 1,000

P = 2.25

Y = 2,000

Plugging in the values:

Velocity = 1,000 * 2.25 / 2,000

Simplifying:

Velocity = 2.25 / 2

The result is:

Velocity = 1.125

Therefore, the correct answer is: d. None of the above is true.

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The general solution is;y = C₁e^(x) cos x + C₂e^(x) sin x + C₃e^(-x) cos x + C₄e^(-x) sin x + (3/2)e^(-x)

Using the method of undetermined coefficients find the general solution of the differential equation yⁱᵛ-2y''+2y''=3e⁻ˣ+3e⁻ˣ+e⁻ˣsinx.Method of undetermined coefficients:Undetermined coefficients method is a technique that is used to find the particular solution of non-homogeneous equations. We assume the solution to be the same as the non-homogeneous terms by multiplying it by an unknown constant or a function, and then differentiate this product until the left-hand side becomes zero.In the given equation yⁱᵛ-2y''+2y''=3e⁻ˣ+3e⁻ˣ+e⁻ˣsinx

Let's solve the differential equation as follows;yⁱᵛ-2y''+2y''=3e⁻ˣ+3e⁻ˣ+e⁻ˣsinxThe characteristic equation is r⁴-2r²+2=0We obtain roots as, r = ± 1 ± iThen, general solution to the homogeneous equation isy_h = C₁e^(x) cos x + C₂e^(x) sin x + C₃e^(-x) cos x + C₄e^(-x) sin xTo find the particular solution; we must consider the different terms separately.3e⁻ˣThe function 3e⁻ˣ is not affected by differentiation. The equation for this term is:y_p = Ae^(-x)We take the derivative of this term, which is; (-Ae^(-x)). Substituting these values in the given equation, we get;-2Ae^(-x) + 2Ae^(-x) = 3e⁻ˣThe terms on the left-hand side cancel out, and we get:A = -3/(-2) = 3/2Therefore, the particular solution is:y_p = (3/2)e^(-x)

Now, the third term in the given equation is:e^-xsinx The function is sin(x) when differentiated twice, yields -sin(x)Therefore, we assume the solution to be;yₚ = A⁻ᵢⁿᵢt cos x + B⁻ᵢⁿᵢt sin x Differentiating the function;y'_p = (-Ae^(-x) + Be^(-x)) sin x + A⁻ᵢⁿᵢt cos x + B⁻ᵢⁿᵢt sin x Differentiating the function again;y''ₚ = (-2Ae^(-x) + 2 Be^(-x) - A⁻ᵢⁿᵢt sin x + B⁻ᵢⁿᵢt cos x)Therefore, substituting the values in the given equation;y''ₚ - 2y''ₚ + 2yₚ = e^(-x)sinx2 (-2Ae^(-x) + 2 Be^(-x) - A⁻ᵢⁿᵢt sin x + B⁻ᵢⁿᵢt cos x) - 2(-Ae^(-x) + Be^(-x)) + 2(A⁻ᵢⁿᵢt cos x + B⁻ᵢⁿᵢt sin x) = e^(-x) sinx The terms in the equation simplify to give;-6Ae^(-x) + 6 Be^(-x) + 2A⁻ᵢⁿᵢt cos x + 2B⁻ᵢⁿᵢt sin x = e^(-x) sinx Comparing the coefficients, we have 2 A⁻ᵢⁿᵢt cos x + 2B⁻ᵢⁿᵢt sin x = 0-6 Ae^(-x) + 6Be^(-x) = 0 Therefore,A = 0, B = 0 General solution to the non-homogeneous differential equation;y = y_h + y_ py = C₁e^(x) cos x + C₂e^(x) sin x + C₃e^(-x) cos x + C₄e^(-x) sin x + (3/2)e^(-x)

Therefore, the general solution is;y = C₁e^(x) cos x + C₂e^(x) sin x + C₃e^(-x) cos x + C₄e^(-x) sin x + (3/2)e^(-x).

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The total value of a triangle's angles is 180*

so x=180-y-z

x=180-76-41

x=63*

hope it helps

Answer:

Step-by-step explanation:

ur mom

Answer:

op 2

Step-by-step explanation:

the Answer is b

hope this helps

Answer:13 miles over the speed limit

Step-by-step explanation:

Answer:

H

Step-by-step explanation:

The fine for speeding is $17 mile per hour. Thus, for speeding for a total of x miles per hour above the posted speed limit of 30 mile per hour, there will be a fine of: 17(x - 30)

X in the equation is the speed of the driver and the negative sign in the equation shows that the driver was traveling at a total speed greater than the posted speed limit (thus, x - 30 is the speed above the posted speed limit in which the driver will be fined for).

Since the driver was fined $221, the equation becomes:

17(x - 30) = 221

divide both sides by 17

x - 30 = 221/17

x - 30 = 13

x = 13 + 30

x = 43

The driver was fined for travelling at a speed of 43 miles per hour which is 13 greater than the posted speed limit.

Answer:

x = 5

Step-by-step explanation:

... -6+5 = 1

..... you can draw a number line and move ( -6) 5 units to the right and you'll get (-1).