The graph of which inequality has its vertex at (2 1/2, 5)?
The correct answer to this is y>|2x-5|+5.
My question is where did the 2 1/2 come from in the vertex?

The value of SSY is given as 800

We have the formula as

SSY = SSY' + SSE

SSY = 300 + 500

this is from the values that we have in the question

ssy = 800

This is used to refer to the sum of squares of y. It is the sum of the squares of the y derivatives that are gotten from the mean of the y variables.

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Answer:

24

Step-by-step explanation:

18 * 4 /3 = 72/3 = 24

Answer: 25.12 and 12.56

Step-by-step explanation:

in the formula, you will notice that you are trying to identify the base(b) and calculate the volume(V). and they are written at the top of the page, 12.56 cm^2 and 25.12cm^3. so the missing things are 25.12 and 12.56.

Answer:

1/5 cup of grapes for each cup of apples

Step-by-step explanation:

Divide: 3 divided by 15=0.2

0.2 as a fraction is 2/10

2/10 simplified=1/5

(I was gonna put picture of my work, but I'm too lazy, lol)

Hope this helped!! :)

Stay safe and have a wonderful day/night!!!!!

Brainliest?!?!

Answer:

Answers actually (1,3)

Step-by-step explanation:

Just took the test on edge

Answer:

2.4 miles

Step-by-step explanation:

Set the ratios:

\(\frac{3 miles}{25 minutes} = \frac{x miles }{20 minutes}\)

Cross multiply:

3 * 20 = 25x

60 = 25x

Isolate the variable, x. Note the equal side, what you do to one side, you do to the other. Divide 25 from both sides:

(60)/25 = (25x)/25

x = 60/25

x = 2.4

2.4 miles is your answer.

~

Answer:

Answer 1 is 3712000000

answer 2 is 8.624X10^10

answer 3 is 820

answer 4 is 380

answer 9 is 9200

answer 10 is 400

answer 11 is 8832000000

answer 12 is 1.3104X10^10

\(\huge\text{Hey there!}\)

\(\large\text{Your Prime Factorization for the given number is}\downarrow\)

\(\mathsf{2\times2\times2\times2\times2\times2\times3\times3}\)

\(\large\text{The number of 2s you have in the factorization tree is about 6}\)

\(\large\text{The number of 3s you have in the factorization tree is about 2}\)

\(\large\text{So, your \bf exponential formation}\large\text{ should look like} \downarrow\)

\(\mathsf{2^6\times3^2}\)

\(\large\text{The CSV Formation}\downarrow\)

\(\mathsf{2, 2, 2, 2, 2, 2, 3, \& \ 3}\)

\(\boxed{\boxed{\large\text{Answer: }\bf 2^6\times3^2}}\huge\checkmark\)

\(\text{Good luck on your assignment and enjoy your day!}\)

~\(\frak{Amphitrite1040:)}\)

Answer:

It's 10

Step-by-step explanation:

It's 10 because 7x is congruent to 70 and 7 times 10 equals 70 :))

Answer:

It's 10

Step-by-step explanation:

It's 10 buddy lol

45 billion Korean Won is equal to 45 million US Dollars.

The formula for  (USD) is USD = KRW / 1000. To calculate 45 billion won in USD, we must first convert KRW to USD. 45 billion KRW is equal to 45,000,000,000 KRW. Using the formula above, we can calculate the amount of USD:

USD = 45,000,000,000 KRW / 1000

USD = 45,000,000 USD

Therefore, 45 billion won is equal to 45 million US Dollars.

To better understand this conversion, it is important to remember that one US Dollar is equal to 1000 Korean Won. As an example, if you have 10,000 Korean Won, you can convert that to USD by dividing 10,000 by 1000, which equals 10 USD. The same concept applies when converting larger numbers. To convert 45 billion KRW to USD, we must divide 45,000,000,000 by 1000, which equals 45,000,000 USD.

In conclusion, 45 billion Korean Won is equal to 45 million US Dollars.

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20 oz soda bottle for $1.80

Explanation

to solve this , find the unit rate and compare

Step 1

unit rate 1

then

Let

total cost=$1.80

number of ounces=20

replace

Step 2

now, for option 2

Let

cost=1.25 dollars

number of ounces=12

replace

the better deal is teh cheapest option,

Hence, the better deal is option one

20 oz soda bottle for $1.80

I hope this helps you

From the given diagram, the size of side BC is 19.4 rounded to 3 significant figures

From the given diagram, the size of side BC is 19.4 rounded to 3 significant figures

Given

The right angle triangle with a side and an angle

We must find out the hypotenuse BC

We are given with adjacent side AB

Let's use trigonometric ratio

\($&\cos (B)=\frac{\text { adjacent }}{\text { hypotenuse }} \\\)

\($&\cos (71)=\frac{A B}{B C} \\\)

\($&\cos (71)=\frac{6.3}{B C} \\\)

\($&B C \cos (71)=6.3 \\\)

\($&B C=\frac{6.3}{\cos (71)}\)

Use the calculator to find out BC

BC=19.3508

Round the answer to 3 significant figures

So BC= 19.4

Length of side BC = 19.4

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The probability will be b) 4/(52 13)

In a standard deck, there are four suits (hearts, diamonds, clubs, and spades), each containing 13 cards. To find the probability of obtaining a bridge hand with all 13 cards of the same suit, we need to determine the number of favorable outcomes (hands with all 13 cards of the same suit) and divide it by the total number of possible outcomes (all possible bridge hands).

Calculate the number of favorable outcomes

There are four suits, so for each suit, we can choose 13 cards out of 13 in that suit. Therefore, there is only one favorable outcome for each suit.

Calculate the total number of possible outcomes

To determine the total number of possible bridge hands, we need to calculate the number of ways to choose 13 cards out of 52. This can be represented as "52 choose 13" or (52 13) using the combination formula.

Calculate the probability

The probability is given by the ratio of the number of favorable outcomes to the total number of possible outcomes. Since there is one favorable outcome for each suit and a total of 4 suits, the probability is 4 divided by the total number of possible outcomes.

Therefore, the probability that a bridge hand will contain all 13 cards of the same suit is 4/(52 13).

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Part c: -3x + 5 + 5x - 1 = 0;  x = 2 is incorrect.

Part d: -(x -1) = 4x -5 - 3x ; x = 3 is correct.

For the given equations,

Part c: -3x + 5 + 5x - 1 = 0.

Simplify the equation.

-3x + 5 + 5x - 1 = 0

2x + 4 = 0

x = -4/2

x = -2

Thus, the given value x = 2 is incorrect.

Part d: -(x -1) = 4x -5 - 3x

Simplify the equation.

-(x -1) = 4x -5 - 3x

-x + 1 = x - 5

2x = 6

x= 3

Thus, the given value x = 3 is correct.

Thus, the given conditions for the equation is found.

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Step-by-step explanation:

I think...

18×9=9×18

hope it helps

Answer:

25% = 25/100 = .25

25% of 130 = .25(130) = $32.50

$32.50

if thats what you were saying

Step-by-step explanation:

Answer:

He will have deposited $32.50 and kept $97.50

Step-by-step explanation:

There are 1,08,108 different committees that are possible.

Combinations are selections made by taking some or all of a number of objects, irrespective of their arrangements. The number of combinations of n different things taken r at a time, denoted by \(^nC_r\).

The general formula for combination is:

\(^nC_r=\frac{n!}{r!(n-r)!}\)  ,where 0 ≤ r ≤ n.

In a committee, we can choose 13 men from 5 men in ¹³C₅ ways. similarly, we can choose 3 women from 9 women in ⁹C₃ ways.

total ways in which we can choose 13 men and 9 women to form a committee= ¹³C₅*⁹C₃

\(\frac{13*12*11*10*9}{5*4*3*2*1} *\frac{9*8*7}{3*2*1}\)

⇒154440/120*504/6

⇒1287*84

⇒108180

Hence, there are 1,08,180 committees are possible.

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Answer:Both A and C

Step-by-step explanation:

Four friends want to take a vacation together, so each one gets a part-time job. Each person has 8 weeks to save $720 for the vacation. Analyze the four individual plans below and decide which of the four people will reach his or her goal of saving $720 for vacation.

Friend A: Works 13 hours per week at $6.95 per hour.

Friend B: Works 15 hours per week at $5.85 per hour.

Friend C: Works 18 hours per week at $5.25 per hour.

Friend D: Works 11 hours per week at $7.80 per hour.  there!

The true statements among the given options are:

- 2 log a​(n) = Θ(log b​(n))

- 2n+1 = O(2 n)

- 10n²⋅2 log₂(n) = O(2 n)

- x = Θ(x²(2+sin(x)))

- f(n) + g(n) = O(max(f(n), g(n)))

- f(n) + g(n) = O(f(n) + g(n))

- f(n) + g(n) = Ω(max(f(n), g(n)))

- f(n) + g(n) = Ω(f(n) + g(n))

The true statements involve equivalences, upper bounds, and lower bounds between various functions in terms of their asymptotic growth rates.

Among the given options:

1. 2 log a​(n) = Θ(log b​(n)) is true. It indicates that logarithms with different bases are asymptotically equivalent.

2. (2n) = O(2 n)² is false. The correct relationship would be (2n) = Θ(2 n), indicating that both functions have the same asymptotic growth.

3. 2n+1 = O(2 n) is true. It implies that an exponential function with a higher exponent is bounded by another exponential function with a lower exponent.

4. (n+a)6 = Θ(n6) is false. The correct relationship would be (n+a)6 = Θ(n6+a), indicating that the constant factor a can affect the growth rate.

5. 10n²⋅2 log₂(n) = O(2 n) is true. It shows that a polynomial function multiplied by a logarithmic function is bounded by an exponential function.

For Q6:

- x = O(x²(2+sin(x))) is false.

- x = Θ(x²(2+sin(x))) is true. It indicates that x and x²(2+sin(x)) have the same asymptotic growth rate.

- x = Ω(x²(2+sin(x))) is false.

- x = ω(x²(2+sin(x))) is false.

- x = o(x²(2+sin(x))) is false.

For Q7:

- f(n) + g(n) = O(max(f(n), g(n))) is true. The sum of two functions is bounded by the maximum of the two functions.

- f(n) + g(n) = O(min(f(n), g(n))) is false. The correct relationship would be f(n) + g(n) = Ω(min(f(n), g(n))).

- f(n) + g(n) = O(f(n) + g(n)) is true. It indicates that the sum of two functions is bounded by their sum itself.

- f(n) + g(n) = Ω(max(f(n), g(n))) is true. The sum of two functions is lower bounded by the maximum of the two functions.

- f(n) + g(n) = Ω(min(f(n), g(n))) is false. The correct relationship would be f(n) + g(n) = O(min(f(n), g(n))).

- f(n) + g(n) = Ω(f(n) + g(n)) is true. It indicates that the sum of two functions is lower bounded by their sum itself.

Therefore, the true statements are:

- 2 log a​(n) = Θ(log b​(n))

- 2n+1 = O(2 n)

- 10n²⋅2 log₂(n) = O(2 n)

- x = Θ(x²(2+sin(x)))

- f(n) + g(n) = O(max(f(n), g(n)))

- f(n) + g(n) = O(f(n) + g(n))

- f(n) + g(n) = Ω(max(f(n), g(n)))

- f(n) + g(n) = Ω(f(n) + g(n))

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Complete Question:

Answer:

your answer would be 7.8 feet

Answer:

Should be the first one. You have $5 flat fee and an additional 10 cents per text. Then you have a $10 flat fee and an additional 5 cents per text. so the first equation would be 0.1x + 5 and the second one would be 0.05x + 10

yes

pLS MARK ME AS BRAINLIEST :)

For a right triangle, use the Pythagorean Theorem.

The length of a triangle’s third side must always be between (but not equal to) the sum and difference of its other two sides. Take, for example, the numbers 2, 6, and 7. As a result, the length of the third side must be larger than 4 but less than 8.

Use the Pythagorean Theorem to get the area of a right triangle. Use the area formula for an isosceles triangle to calculate the area of an isosceles triangle. Use the law of cosines or the law of sines if you know some of the angles and other side lengths.

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The only statements that is false is A. I only: 1. We use one-sample procedures when our samples are equal in size but aren't independent.

A one-sample procedure is used when we want to compare a sample mean to a known population mean or when we want to estimate a population mean using a sample mean. In a one-sample procedure, the sample is selected independently and is typically assumed to be random. So, independence of the sample is a requirement for one-sample procedure.

While statement II and III are true.

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The rate at which the dam is filling is provided, along with the initial amount of water in the dam and the dimensions of the dam.

(1) The maximum capacity of the dam can be calculated by finding the volume of the dam. Using the given dimensions (60m length, 10m width, and 5m depth), we can multiply these values to find the volume in cubic meters.

(2) To find the function that represents the number of litres in the dam at time t, we integrate the given rate of filling the dam with respect to time. By integrating the expression 360(6+2t) with respect to t, we obtain the function that gives the amount of water in the dam at any given time t.

(3) To determine the time when the dam will be full, we set up an equation where the amount of water in the dam is equal to its maximum capacity. We substitute the maximum capacity into the function obtained in step (2) and solve for the time t.

In conclusion, by calculating the maximum capacity of the dam, setting up and solving an integration problem to find the function representing the amount of water in the dam, and solving for the time when the dam reaches capacity, we can provide the required answers to the given problem.

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Answer:

Marco had been saving for 367 days.

Step-by-step explanation:

If Marco started with no money and put $0.25 into a jar a day, then you just have to divide the total amount of money he has by 0.25.

91.75/.25 = 367

Step-by-step explanation:

Examples of like terms in math are x, 4x, -2x, and 7x. These are like terms because they all contain the same variable, x. The terms 8y2, y2, and -2y2 are like terms as well. These all contain the same variable, y, raised to the second power.

True.

if y is not the zero vector, then there exists a non-zero vector v in the original vector space that is orthogonal to y.

If y is in a subspace W as well as its orthogonal complement Wâ¥, then y is orthogonal to every vector in W as well as every vector in Wâ¥. Since W and W⥠are complements, every vector in the original vector space can be written uniquely as the sum of a vector in W and a vector in Wâ¥. Since y is orthogonal to every vector in W and every vector in Wâ¥, it must be orthogonal to every vector in the original vector space.

Therefore, if y is not the zero vector, then there exists a non-zero vector v in the original vector space that is orthogonal to y. But then v would belong to both W and Wâ¥, which is impossible since W and W⥠are orthogonal complements and their intersection is only the zero vector.

Hence, it follows that if y is in a subspace W as well as its orthogonal complement Wâ¥, then y must be the zero vector.

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