Here awnser this and get a good amount of points 600 x 500 x 300 x 2 DIVIDED BY 2

Answer:

Step-by-step explanation:

the "n" is the offset from zero.   In this case it's -6

n = -6  

:)

Answer:

no

Step-by-step explanation:

Answer:

I got -1 + 11 i

PLZ CORRECT ME IF I AM WRONG PLZ AND THANK YOU

Step-by-step explanation:

Answer:

The value of x is 16

Step-by-step explanation:

x=16

Answer:

I cant see the problems

Step-by-step explanation:

Answer:

B, the second answer choice

Step-by-step explanation:

Hope this helped! Please mark me as brainliest if you can!

Answer:

6>18.12>24

Since the inequality can never be true, there is no solution.

Step-by-step explanation:

Answer:

x<-2

Step-by-step explanation:

The capitalized cost for the solid waste treatment plant, based on a 6% MARR, is approximately $579 million.

To calculate the capitalized cost for the solid waste treatment plant, we need to determine the present value of all the costs over the project's lifespan.

The costs involved in the project are as follows:

Initial installation cost: $35 million.

Minor repair and renovation (R&R) after 10 years: $14 million.

Major R&R after 20 years: $18 million.

Operating and maintenance (O&M) costs each year, increasing at a compound rate of 6% per year.

First, let's calculate the present value of the O&M costs over the 20-year period: Using the TVM Factor Table calculator, the present value factor for a 6% MARR and 20 years is 10.206.

The total O&M costs over 20 years can be calculated as follows: O&M costs for the first year: $3 million. O&M costs for the subsequent years: $3 million * (1 + 0.06) + $3 million * (1 + 0.06)^2 + ... + $3 million * (1 + 0.06)^19.

Using the formula for the sum of a geometric series, the O&M costs over the 20-year period can be calculated as: O&M costs = $3 million * (1 - (1 + 0.06)^20) / (1 - (1 + 0.06)) = $3 million * (1 - 1.418519) / (-0.06) = $3 million * (-0.418519) / (-0.06) = $2.91038 million.

Now, let's calculate the present value of the costs: Present value of the initial installation cost: $35 million.

Present value of the minor R&R cost after 10 years: $14 million * 10.206 (present value factor for 6% MARR and 10 years) = $142.884 million. Present value of the major R&R cost after 20 years: $18 million * 10.206^2 (present value factor for 6% MARR and 20 years) = $371.001 million.

Present value of the O&M costs: $2.91038 million * 10.206 = $29.721 million. Finally, the capitalized cost of the solid waste treatment plant is the sum of all the present values: Capitalized cost = $35 million + $142.884 million + $371.001 million + $29.721 million = $578.606 million.

Rounding the final answer to the nearest whole number, the capitalized cost for the solid waste treatment plant is $579 million.

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The complete question is:

A new solid waste treatment plant is to be constructed in Washington County. The initial installation will cost $35 million (M). After 10 years, minor repair and renovation (R&R) will occur at a cost of $14M will be required; after 20 years, a major R&R costing $18M will be required. The investment pattern will repeat every 20 years. Each year during the 20 -year period, operating and maintenance (O\&M) costs will occur. The first year, O\&M costs will total $3M. Thereafter, O\&M costs will increase at a compound rate of 6% per year. Based on a 6% MARR, what is the capitalized cost for the solid waste treatment plant? Click here to access the TVM Factor Table calculator. $ Carry all interim calculations to 5 decimal places and then round your final answer to a whole number. The tolerance is ±25,000.

The exponential function that would be a good model for the bouncing ball is [ 60 * \(0.6^{x}\)] .

Given : height = 5 feet

            rebound on first bounce = 35 inches

            rebound on second bounce = 21.5 inches

To find :  exponential function that would be a good model for the                      bouncing ball

Calculation :

at x = 0

ht. = 5 feet = 60 inches

at x = 1

ht. = 35 inches

at x = 2

ht. = 21.5 inches

( 21. 5 / 35 ) * 100 = 60 % approx.

Since , the ht. rebounded is about 60% of the previous ht. rebounded , the exponential function that would be used would be of the form y = a * ( \(b^{x}\) ) .

Therefore , the exponential function that would be a good model for the bouncing ball is [ 60 * \(0.6^{x}\)] .

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If Kira had not have any discount, she would have bought the product at the normal selling price.

But that product was given a \(45\)% discount on its regular price.

If the product had cost $\(100\), the discount would have been $\(45\).

So how many dollars would the discount be if it was $\(93\)? We can determine this using a proportion.

Kira will therefore be able to buy this product at a \(45\)% discount for only;

A relation in math is a set of ordered pairs containing two elements, one from each set. The first element is from the domain and the second from the range.

Relations can be expressed as a set of ordered pairs, as a graph, or as a mapping diagram. A function is a special type of relation in which, for every element in the domain, there is one and only one element in the range. This is expressed mathematically by stating that for every x in the domain, there is one and only one y in the range such that y = f(x). To calculate a relation, the domain and range values are paired with each other, and the ordered pairs are written down. For example, if the domain is {2,3,4,5} and the range is {7,8,9,10}, then the relation would be {(2,7),(3,8),(4,9),(5,10)}.

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Answer: Law of Association

Step-by-step explanation:

The Law of Association states that [(p + q) + r] = [p + (q +r)]

Replace p with 6, q with 1 and r with 8.

[(6 + 1) + 8] = [6 + (1 + 8)]

-or-

(6 + 1) + 8 = 6 + (1 + 8)

This is 15=15 ,which is a correct equation.

By applying the Kuhn-Tucker theorem, the maximum value of xy is: 18/25

The constraints are:-4x² - 2xy - 4y²x + 2y ≤ 22x - y ≤ -1

Let us solve this problem by applying the Kuhn-Tucker theorem.

Let us first write down the Lagrangian function:

L = xy + λ₁(-4x² - 2xy - 4y²x + 2y - 2) + λ₂(2x - y + 1)

Then, we find the first order conditions for a maximum:

Lx = y - 8λ₁x - 2λ₁y + 2λ₂ = 0

Ly = x - 8λ₁y - 2λ₁x = 0

Lλ₁ = -4x² - 2xy - 4y²x + 2y - 2 = 0

Lλ₂ = 2x - y + 1 = 0

The complementary slackness conditions are:

λ₁(-4x² - 2xy - 4y²x + 2y - 2) = 0

λ₂(2x - y + 1) = 0

Now, we solve for the above equations one by one:

From equation (3), we can write 2x - y + 1 = 0, which implies:y = 2x + 1

Substitute this in equation (1), we get:

8λ₁x + 2λ₁(2x + 1) - 2λ₂ - x = 0

Simplifying, we get:

10λ₁x + 2λ₁ - 2λ₂ = 0 ... (4)

From equation (2), we can write x = 8λ₁y + 2λ₁x

Substitute this in equation (1), we get:

8λ₁(8λ₁y + 2λ₁x)y + 2λ₁y - 2λ₂ - 8λ₁y - 2λ₁x = 0

Simplifying, we get:

-64λ₁²y² + (16λ₁² - 10λ₁)y - 2λ₂ = 0 ... (5)

Solving equations (4) and (5) for λ₁ and λ₂, we get:

λ₁ = 1/20 and λ₂ = 9/100

Then, substituting these values in the first order conditions, we get:

x = 2/5 and y = 9/5

Therefore, the maximum value of xy is:

2/5 x 9/5 = 18/25

Hence, the required answer is 18/25.

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Answer:

The answer is 12,0!

Step-by-step explanation:

In this case, the experimental probability is D. 0.860

First, note that Experimental probability, also known as Empirical probability, is founded on real experiments and adequate documentation of events.

In the table we can see that he rolled the cube 1000 times, and he recorded that 140 of those times he rolled a 5.

Then, the probability of rolling a 5 will be equal to:

P1 = 140/1000 = 0.14

Now, the probabilty of NOT rolling a 5, is equal to the rest of the probabilities, this is:

P2 = 1 - 0.14 = 0.86

then the correct option is D

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Full Question:

Although part of your question is missing, you might be referring to this full question:

Jimmy rolls a number cube multiple times and records the data in the table above. At the end of the experiment, he counts that he had rolled 140 fives. Find the experimental probability of not rolling a five, based in Jimmy’s experiment. Round the answer to the nearest thousandth.

A. 0.140

B. 0.167

C. 0.667

D. 0.860

Answer:

what do you mean

Step-by-step explanation:

Answer:

hol up let me doit

v

Step-by-step explanation:

The value of 'x' is not same in both cases, so this is a empty set.

step1

Because here square of element of set should be 4 then element should be 2 or -2 but when 2 or -2 multiplied by 3 gives 6 or - 6 which is not equal to 9. So, no element exists which can satisfy both conditions.

A={x x 2}=4 and 3x=9 is not empty set because there is no element we can say that is an empty set but there is an element, so it is not an empty set.

step2

X^2=4

Therefore only 2's square is 4

In first equation X=2

But in second equation

3x=9

Therefore here X=3

One variable has only one value

Therefore it is an empty set

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Answer:

y=-38

Step-by-step explanation:

First we have to put the x value in

2(-10)-18=y

-20-18=y

-38=y

Answer:

rational

Step-by-step explanation:

A power function with an even-negative exponent and a positive leading coefficient has a domain of all real numbers, a vertical asymptote at x = 0, and a range of all positive real numbers. It crosses the y-axis at a positive value of y, and as x goes to infinity, y goes to zero.

A power function with an even-negative exponent can be expressed in the form f(x) = a\(x^n\), where a is a positive leading coefficient and n is a negative even number. In this case, the function has a domain of all real numbers since there are no restrictions on x.

Since the exponent is negative and even, the power function has a vertical asymptote at x = 0. As x approaches 0 from either the positive or negative side, the function approaches infinity or negative infinity, respectively.

The range of the function consists of all positive real numbers because the leading coefficient is positive. As x increases or decreases without bound, the function approaches zero. This means that as x goes to infinity, y approaches zero. The power function crosses the y-axis at a positive value of y because the leading coefficient is positive, indicating a positive y-intercept.

In conclusion, a power function with an even-negative exponent and a positive leading coefficient has a domain of all real numbers, a vertical asymptote at x = 0, a range of all positive real numbers, and crosses the y-axis at a positive value of y. Additionally, as x approaches infinity, y approaches zero.

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Answer:

\(\frac{5.39}{0.31} X100= \frac{539}{31}\)≈\(17.388\) (expand this equation by multiplying both numerator and denominator by 100

Step-by-step explanation:

Answer:

4 inches

Step-by-step explanation:

W×L=A

3×L=12

L=4

Answer: 4

Step-by-step explanation

Area of square = width ×lenght

12 = 3 × lenght

Lenght = 12÷3

Lenght = 4

Answer:

1 inch

Step-by-step explanation:

It's 1 inch because you minus 20 inch by 19 inch and get 1 inch

Answer:

Step-by-step explanation:

Notice that the dividend has tree terms with , , c

Now, to divided our dividend by the monomial (single term) , the easiest thing to do is divide each term of the dividend by the monomial:

÷ =

After performing the division we get that now and

We can conclude that the correct answer is a = 2y and b = –3

The current price of the clarinet and the various discounts and markups illustrate that the amount the store paid was $90.

First find out the selling price of the clarinet:

= Discounted price / ( 1 - discount rate)

= 93.60 / ( 1 - 20%)

= $117

This selling price is 30% more than what the store paid so the price the store paid was:

= Selling price / ( 1 + rate of increase)

= 117 / ( 1 + 30%)

= $90

In conclusion, the amount the store paid was $90.

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Complete question

A music store buys instruments and then sells them for 30% more than they paid. During a 20% off sale, the store offers a clarinet for $93.60.

How much did the store pay for the clarinet?

Answer:

{2, 6}

Step-by-step explanation:

Subset: A subset is a set of which all the element are contained or can be find in the universal set.

From the question above,

μ = {1,2,4,5,6}

* The first option {0,1,2} is wrong because  0 is not contained in the universal set.

* The second option {3,4} is wrong because, 3 is not contained in the universal set.

* The third option {5,6,7} is wrong because 7 is not contained in the universal set.

* The last option {2,6} is correct because all of the element of the set are contained in the universal set, and as such makes it a subset.

Hence the subset of {1,2,4,5,6} is {2, 6}