PLEASEEEEE HELP THIS IS DUE SOON

Answer:

24 is the answer.

Step-by-step explanation:

The LCM of two non-zero integers, x(3) and y(8), is the smallest positive integer m(24) that is divisible by both x(3) and y(8) without any remainder.

Answer:

24 is the answer

Step-by-step explanation:

I can't upload the photo sorry

Answer:

Angles in ascending order:

Q, R, S

Step-by-step explanation:

The side with the biggest number also has the biggest angle degree. The side with the smallest number also has the smallest angle degree.

Answer:

200

Step-by-step explanation:

C

Therefore, The p-value is the probability of obtaining a test statistic as extreme or more extreme than the observed value, assuming the null hypothesis is true. If the p-value is less than the significance level, reject the null hypothesis; otherwise, fail to reject it.

To find the p-value from the t statistic on TI-84, you will need to perform a hypothesis test. Here are the steps:1. Enter your data into the calculator and choose the appropriate test.2. Calculate the t statistic by dividing the sample mean by the standard error.3. Determine the degrees of freedom. This is n-1 for a one-sample t-test or n1+n2-2 for a two-sample t-test. 4. Use the t-distribution table to find the critical value for your test.5. Calculate the p-value using the t-distribution function on the calculator.6. Compare the p-value to the significance level (usually 0.05) to determine whether to reject or fail to reject the null hypothesis.7.

Therefore, The p-value is the probability of obtaining a test statistic as extreme or more extreme than the observed value, assuming the null hypothesis is true. If the p-value is less than the significance level, reject the null hypothesis; otherwise, fail to reject it.

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Answer:

Robbie's glider

Step-by-step explanation:

Robbie reaches the greater maximum altitude in the first 6 seconds after launch option (C) Robbie's glider is correct.

It is defined as a special type of relationship, and they have a predefined domain and range according to the function every value in the domain is related to exactly one value in the range.

The question is incomplete.

The complete question is in the picture, please refer to the attached picture.

It is given that:

Melissa and Robbie are flying remote control gliders.

The altitude of Melissa's glider, h(s), in feet, is modeled by this function:

m(s) = 0.4(s³ - 11s² + 31s - 1)

Plug s = 6 seconds in the function m(s)

m(6) = 0.4(6³ - 11(6)² + 31(6) - 1)

m(6) = 0.4(216 - 396 + 186 - 1)

m(6) = 0.4(5)

m(6) = 2 feet

From the graph of Robbie:

At s = 6 seconds

Altitude = 13 feet (approximately)

Thus, Robbie reaches the greater maximum altitude in the first 6 seconds after launch option (C) Robbie's glider is correct.

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Given

To find the LCD, we find the LCM of the denominators. Find the LCM of 28 and 56:

So:

Next, to write 5/28 as a fraction with a common denominator we will multiply the denominator and numerator by 2. This is:

And to write 3/56 as a fraction with a common denominator we will multiply the denominator and numerator by 1. So:

Answer:

Answer:

I think it’s 30%

Step-by-step explanation:

Answer: x= 6

Step-by-step explanation:

Since the shape is a parallelogram, the angles will either be equal to each other or add up to 180.  

You can see they do not look the same so they add up to equal 180

12x + 3 +105 = 180

12x + 108 = 180

12x = 72

x = 6

The probability of selecting three packages that are satisfactory is 0.729.

we need to find the probability of selecting three packages that are satisfactory from the given satisfactory weight probability. P(satisfactory) = 90.0/100 = 0.9So, the probability of selecting the first satisfactory package is 0.9, for the second package is also 0.9, and for the third package is also 0.9.

∴ The probability of selecting three packages that are satisfactory P(3 satisfactory) = P(Satisfactory) × P(Satisfactory) × P(Satisfactory)P(3 satisfactory) = (0.9)³P(3 satisfactory) = 0.729.

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The probability of getting a flush when selecting 5 cards from a standard 52-card deck is about 0.198%.

Hi! To calculate the probability of getting a flush (all 5 cards from the same suit) when selecting 5 cards from a standard 52-card deck, follow these steps:

1. Calculate the total number of ways to choose 5 cards from a 52-card deck. This can be computed using combinations: C(52, 5) = 52! / (5! * (52-5)!), where ! denotes a factorial. C(52, 5) = 2,598,960.

2. Calculate the total number of ways to get a flush. There are 4 suits in a deck, and you need all 5 cards to be from the same suit. For each suit, you can choose 5 cards from the 13 available in that suit: C(13, 5) = 1,287. Since there are 4 suits, the total number of flushes is 4 * C(13, 5) = 4 * 1,287 = 5,148.

3. Compute the probability of getting a flush by dividing the total number of flushes by the total number of ways to choose 5 cards: probability = 5,148 / 2,598,960 = 0.00198, or approximately 0.198%.

So, the probability of getting a flush when selecting 5 cards from a standard 52-card deck is about 0.198%.

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The probability of getting a flush is quite low, but it is still possible.

The probability of getting a flush (all 5 cards from the same suit) if you select 5 cards from a standard 52 card deck can be calculated as follows:

There are 4 suits (clubs, diamonds, hearts, and spades) in a standard deck of cards, each with 13 cards (Ace, 2, 3, 4, 5, 6, 7, 8, 9, 10, Jack, Queen, King).

The number of ways to select 5 cards from a deck of 52 cards is given by the combination formula:

\(C(52,5) = 52! / (5! \times (52-5)!) = 2,598,960\)

The number of ways to get a flush.

We can choose any one of the 4 suits for our flush, and then we need to select 5 cards from that suit.

C(13,5) ways to select 5 cards from a suit with 13 cards.

So, the total number of ways to get a flush is:

\(4 \times C(13,5) = 4 \times (13! / (5! \times (13-5)!)) = 4 \times 1,287 = 5,148\)

The probability of getting a flush when selecting 5 cards from a standard 52 card deck is:

\(P = number of ways to get a flush / total number of ways to select 5 cards\)

\(P = 5,148 / 2,598,960\)

\(P = 0.00198 or approximately 0.2\%\)

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There are 55 ways to form a train consisting of tank cars, boxcars, and flatcars by using concept of combinations.

If there are t tank cars, b boxcars, and f flatcars in the train yard, then the number of ways to form a train by selecting some of these cars is the same as the number of ways to distribute n = t + b + f identical objects into three distinct boxes, such that each box may receive any number of objects (including zero). The solution is given by the combination formula:

C(n + k - 1, k - 1)

where k is the number of boxes (in this case, k = 3). Therefore, the number of ways to form a train from t tank cars, b boxcars, and f flatcars is:

C(t + b + f + 3 - 1, 3 - 1) = C(t + b + f + 2, 2) = (t + b + f + 2)! / ((t + b + f)! * 2!)

There are 4 tank cars, 3 boxcars, and 2 flatcars in the train yard, then the number of ways to form a train is:

C(4 + 3 + 2 + 2, 2) = C(11, 2) = 55

Therefore, there are 55 ways to form a train consisting of tank cars, boxcars, and flatcars

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The logistic equation, P′(t) = CP - P^2, can be solved for C = 15 and an initial condition of P(0) = 3. The solution to the equation is P(t) = 15 / (1 + 4e^(-15t)), where P(t) represents the population at time t.

Explanation:

To solve the logistic equation P′(t) = CP - P^2, we can use separation of variables. Rearranging the equation, we have P′(t) = CP - P^2 as P′(t) = CP(1 - P/C).

Now, we can separate the variables by dividing both sides by P(1 - P/C):

1 / (P(1 - P/C)) dP = C dt

Integrating both sides, we get:

∫ (1 / (P(1 - P/C))) dP = ∫ C dt

To simplify the left-hand side, we use partial fraction decomposition. We write 1 / (P(1 - P/C)) as A / P + B / (1 - P/C), where A and B are constants. Multiplying through by the denominator, we have:

1 = A(1 - P/C) + BP

Expanding and collecting like terms, we get:

1 = A - AP/C + BP

Matching coefficients, we have:

A + B = 0 (coefficient of P^1)

-A/C = 0 (coefficient of P^0)

From the second equation, we find A = 0. Substituting A = 0 into the first equation, we get B = 0 as well. Therefore, our partial fraction decomposition becomes 1 / (P(1 - P/C)) = 0 / P + 0 / (1 - P/C), which simplifies to:

1 / (P(1 - P/C)) = 0

Integrating both sides, we have:

∫ (1 / (P(1 - P/C))) dP = ∫ 0 dt

The integral on the left-hand side becomes:

∫ (1 / (P(1 - P/C))) dP = 0

And the integral on the right-hand side becomes:

∫ 0 dt = C

Therefore, we have:

0 = C

This implies that the constant C must be zero, which contradicts the given value C = 15. Hence, there is no solution to the logistic equation for C = 15 and an initial condition of P(0) = 3.

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Answer:

Below

Step-by-step explanation:

4 [x-3] + 2    = y    is not discontinuous anywhere

However    4 / [x-3]  + 2   DOES have a discontinuity at x = 3 because this would cause the denominator to be zero <===NOT allowed !!

There is enough evidence to suggest p>0.5

What is hypothesis in statistics?

A type of statistical analysis called hypothesis testing involves testing your presumptions regarding a population parameter. It is used to estimate the relationship between 2 statistical variables.

Thus, a hypothesis is a set of possible explanations or resolutions applicable to a situation. In other words, the hypotheses pose different scenarios in which the aim is to explain the origin and eventual resolution of the problem.

Let's discuss few examples of statistical hypothesis from real-life -

We are testing :

H0: p <= 0.5

H1: p > 0.5

Test statistic:

Z = [(364/562) - 0.5] / √[0.5(1-0.5)] / 562

= 7.00

P-value = P(Z>7.00) = 0.0000

Hence, there is enough evidence to suggest p>0.5.

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Answer:

11.39

Step-by-step explanation:

Have a great day! :)

Answer:

y = 1/3x - 3

Step-by-step explanation:

First, find the slope using the formula y2 - y2 / x2 - x1

-2 (-3) / 3-0 = m

1/3 = m

Plug this into the y = mx + b, and solve for b.

(Let's use (0, -3) for values x and y)

-3 = 1/2 (0) + b

-3 = 0 + b

-3 = b

Let's plug in both m and b for the final answer.

y = mx + b

y = 1/3x + -3

y = 1/3x - 3

Answer:

12

Step-by-step explanation:

Answer:

12

Step-by-step explanation:

The volume of Miriam's container is approximately 58.22 cubic inches

A square prism is simply a three-dimensional solid shape which has six faces that are rectangles.

The volume of a square prism is expressed as;

V = l × l × h

Where l is the side length, h is height.

We know that the height of the container is 11.5 inches.

We also know that the side length of the base is 2.25 inches, which means that the length and width of the base are also 2.25 inches.

Therefore, we can plug in the values into the formula and get:

V = 2.25 × 2.25 × 11.5

V = 58.22 cubic inches

Therefore, the volume is approximately 58.22 in³.

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It is given that a single die is used.

It is required to find the probability of rolling a number less than or equal to 6.

Recall that the probability of an event is given by the formula:

The sample space of a single die is:

Hence, the total number of possible outcomes is 6.

The numbers less than or equal to 6 are:

Hence, the number of favorable outcomes is 6.

Substitute these values into the probability formula:

The answer is D.

Answer:

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Step-by-step explanation:

Answer:

where is Point or picture

Answer:525 to find area multpi all sides

Step-by-step explanation: can i have brainlst since i helped you

Answer: d.

Step-by-step explanation: 7x15= 105x5= 525

Answer:

4

Step-by-step explanation:

because 2 1/2 times 4=10

The total amount of money earned over 12 years would be $483,732.

Amount is a word used to describe a numerical value or quantity. It is commonly used in mathematics, finance, and economics in order to identify the size or magnitude of something. Within those contexts, it is often used to refer to the total sum of money, goods, or services that are available or being exchanged.

To calculate this, we can use the formula for compound interest:
A = \(P(1 + r/n)^{(nt)\)
Where A is the total amount, P is the principal (initial amount), r is the interest rate (4% per year in this case), n is the number of times the interest is compounded per year (1 for annually) and t is the time (12 years in this case).
Plugging in the values, we get:
A = \(\$36,500 (1 + 0.04/1)^{(1\times 12)\)
A = $483,732.
Therefore, the total amount of money earned over 12 years would be $483,732.

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The total amount of money earned over 12 years would be $483,732.

Amount is a word used to describe a numerical value or quantity. It is commonly used in mathematics, finance, and economics in order to identify the size or magnitude of something. Within those contexts, it is often used to refer to the total sum of money, goods, or services that are available or being exchanged.

To calculate this, we can use the formula for compound interest:
A = \(P(1 + r/n)^{(nt)\)
Where A is the total amount, P is the principal (initial amount), r is the interest rate (4% per year in this case), n is the number of times the interest is compounded per year (1 for annually) and t is the time (12 years in this case).
Plugging in the values, we get:
A = \(\$36,500 (1 + 0.04/1)^{(1\times 12)\)
A = $483,732.
Therefore, the total amount of money earned over 12 years would be $483,732.

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the role of auditor is in management skill.

What is accounting?

Accounting, conjointly referred to as business, is that the activity, processing, and communication monetary|of monetary|of economic} and non financial data concerning economic entities like businesses and companies.

Main body:

The role of the auditor or reviewer is to relinquish knowledgeable and freelance on these monetary statements. The review or audit of associate association’s monetary report will guarantee larger responsible to the members and supply associate assurance that every one funds received by the organisation are properly accounted for.

therefore the role of auditor is in management skill.

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Answer:

We can use exponential decay formula to solve this problem:

N(t) = N0 * e^(-kt)

where N(t) is the number of employees with petrol cars at time t, N0 is the initial number of employees with petrol cars (in 2013), k is the decay constant, and e is the base of the natural logarithm.

We need to find N(2019), the number of employees with petrol cars in 2019. We know that N0 = 1536, and we need to find k.

Let's assume that the number of employees with petrol cars decreases by 5% each year. This means that the ratio of the number of employees with petrol cars in two consecutive years is:

0.95

Therefore, we can write:

N(2019) = 1536 * 0.95^(2019-2013)

N(2019) = 1536 * 0.95^6

N(2019) = 1133.76

Rounding to the nearest integer, we get:

N(2019) = 1134

Therefore, we can estimate that about 1134 employees owned a petrol car in 2019, assuming that the number of employees with petrol cars decreases exponentially at a rate of 5% per year.

Answer:

The volume of a cone is:

V=(hπr^2)/3, where h=height and r=radius  

V=(7π4^2)/3

V=112π/3 ft^3

V≈117.29 ft^3  (to nearest hundredth of a cubic foot)

Step-by-step explanation:

Yes, you are correct!

8x⁴-6x³+2/2x²+3

= 4x² + -6x³-12x²+2/2x²+3

= 4x² - 3x + -12x²+9x+2/2x²+2

= 4x² - 3x - 6 + 9x+20/2x²+3

Best of Luck!

Answer: a. 0 ≤ t ≤ 4.25

Step-by-step explanation: To determine the practical domain in this situation, we need to consider the physical constraints of the problem. The practical domain refers to the range of values for the independent variable, t, that makes sense in the given context.

In this case, since we are modeling the height of a ball kicked upward, time (t) cannot be negative because it represents the duration since the ball was kicked. Therefore, the value of t must be non-negative.

Additionally, to find the time it takes for the ball to reach its maximum height and fall back to the ground, we can set the equation h = 0 and solve for t.

Using the given equation: h = -16t^2 + 68t

0 = -16t^2 + 68t

Dividing the equation by 4 gives us:

0 = -4t^2 + 17t

Factoring out t, we get:

0 = t(-4t + 17)

From this equation, we can see that one solution is t = 0, which represents the starting point when the ball is kicked.

The other solution is obtained when -4t + 17 = 0:

4t = 17

t = 17/4

t = 4.25

Therefore, the ball reaches the ground again at t = 4.25 seconds.

Considering the physical context, we can conclude that the practical domain for this situation is:

0 ≤ t ≤ 4.25

This corresponds to option (a) 0 ≤ t ≤ 4.25.