Which expression is equivalent to (StartFraction (3 x y Superscript negative 5 Baseline) cubed Over (x Superscript negative 2 Baseline y squared) Superscript negative 4 Baseline) EndFraction) Superscript negative 2? Assume StartFraction x Superscript 10 Baseline y Superscript 14 Baseline Over 729 EndFraction.
StartFraction x Superscript 10 Baseline y Superscript 14 Baseline Over 729 EndFraction
StartFraction x Superscript 22 Baseline Over 18 y Superscript 46 Baseline EndFraction
StartFraction 729 Over x Superscript 10 Baseline y Superscript 14 Baseline EndFraction
StartFraction 18 y Superscript 46 Baseline Over x Superscript 22 Baseline EndFraction

Answer:

fromfromfromfromfromfromfromfromfromfromfromfromfromfromfromfromfrom

Step-by-step explanation:

9514 1404 393

Answer:

  k = 2

Step-by-step explanation:

Find a coordinate of a point and its image. k is the ratio of those.

Here, it is easy to use the y-coordinate of J and J'.

  Jy = -1

  J'y = -2

k = J'y/Jy = -2/-1 = 2

The scale factor k is 2.

No. of par-3 holes be represented by = 5

No. of par-4 holes be represented by = 8

No. of par-5 holes are represented by = 5

Total number of courses in the club= 18 (given in the question)

Total shot taken by golfer=72 (given in the question)

Let par-3 holes be represented by t

Let par-4 holes be represented by f

Let par-5 holes be represented by v

forming equations:

f+2=2v

t=v

f + v + t = 18

f+2=2v

f=2v-2 -(i)

t=v -(ii)

f + t + v=18

putting values from (i) and (ii)

(2v-2) + v + v=18

2v-2+2v=18

4v=18+2

4v=20

v=20/4

v=5

Number of par-5 holes=5

from (i)

f=2v-2

putting value

f=2(5)-2

f=10-2

f=8

Number of par-4 holes=8

from (i)

t=v-

putting value

t=5

t=5

Number of par-3 holes=5

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Answer:

the 1. is y = (5/4)x + 6 and 2 . is y = 20x+10, so you are right, both of them correct

Answer:

x = (23 + √ 497 / 8) ,  (23 − √ 497  /8)

x=5.66168710

Step-by-step explanation:

im too lazy. use math-way

The given expression, cos(pi/12)cos(5pi/12) + sin(pi/12)sin(5pi/12), is equivalent to 1/2.

The given expression is:

cos(pi/12)cos(5pi/12) + sin(pi/12)sin(5pi/12)

To find an equivalent expression, we can use the trigonometric identity for the cosine of the difference of two angles:

cos(A - B) = cos(A)cos(B) + sin(A)sin(B)

Comparing this identity to the given expression, we can see that A = pi/12 and B = 5pi/12. So we can rewrite the given expression as:

cos(pi/12)cos(5pi/12) + sin(pi/12)sin(5pi/12) = cos(pi/12 - 5pi/12)

Using the trigonometric identity, we can simplify the expression further:

cos(pi/12 - 5pi/12) = cos(-4pi/12) = cos(-pi/3)

Now, using the cosine of a negative angle identity:

cos(-A) = cos(A)

We can simplify the expression even more:

cos(-pi/3) = cos(pi/3)

Finally, using the value of cosine(pi/3) = 1/2, we have:

cos(pi/3) = 1/2

So, the equivalent expression is 1/2.

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Answer:

$875

Step-by-step explanation:

take the 700 mulitple it by.25. you should get the answer 175. add 175 to 700 and you get your whole which is 875.

Answer:

The answer is 71.67

Step-by-step explanation:

I=PRT

P=2500

r=4.3%

t=8months which is two thirds of a year

2500×4.3%×2/3

I=71.67

The value of the given integral is: v = [(4√(3) - 5)π/3]

To evaluate the given integral, let's calculate it step by step:

First, let's integrate with respect to z from 1 to √(4 - x² - y²):

∫[1, √(4 - x² - y²)] dz = √(4 - x² - y²) - 1

Next, let's integrate the above expression with respect to y from -√(3 - x²) to √(3 - x²):

∫[-√(3 - x²), √(3 - x²)] (√(4 - x² - y²) - 1) dy

To simplify the integration, let's convert to polar coordinates:

x = r cosθ

y = r sinθ

The bounds of integration in polar coordinates will be:

r: 0 to √(3)

θ: 0 to 2π

Now, we can rewrite the integral in terms of polar coordinates:

∫[0, 2π] ∫[0, √(3)] (√(4 - r²) - 1) r dr dθ

Evaluating the inner integral with respect to r:

∫[0, 2π] [(-1/3) (4 - r²)\(^{3/2}\) - (1/2) r²] | [0, √(3)] dθ

∫[0, 2π] [(2√(3)/3) - (1/3)(4 - 3)\(^{3/2}\) - (1/2)(√(3))²] dθ

Simplifying further:

∫[0, 2π] [(2√(3)/3) - (1/3) - (3/2)] dθ

∫[0, 2π] [(2√(3)/3) - (5/6)] dθ

Now, integrating with respect to θ:

[(2√(3)/3)θ - (5/6)θ] | [0, 2π]

[(2√(3)/3)(2π) - (5/6)(2π)] - [(2√(3)/3)(0) - (5/6)(0)]

[(4√(3)/3)π - (5/3)π] = [(4√(3) - 5)π/3]

Therefore, the value of the given integral is: v = [(4√(3) - 5)π/3]

Complete Question:

Evaluate the integral:

v = ∫∫∫ [−√3, √3] [−√(3−x²), √(3−x²)] [1, √(4−x²−y²)] dz dy dx

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Answer:

20

Step-by-step explanation:

We can use the z-score formula to help us with this.Using the standard normal distribution, we can calculate the z-score for 1321:

The z-score formula is:
z = (X - μ) / σ
Where z is the z-score, X is the value we want to find the percentage for, μ is the mean, and σ is the standard deviation.

Step 1: Calculate the z-score.
z = (1321 - 1496) / 292
z = (-175) / 292
z ≈ -0.60

Step 2: Find the proportion of students with a z-score below -0.60. You can use a z-table or an online calculator for this. For z = -0.60, the proportion is approximately 0.2743.

Step 3: Convert the proportion to a percentage.
0.2743 * 100 = 27.43%

Step 4: Round the percentage using the appropriate rounding rule. In this case, let's round to two decimal places.
27.43% ≈ 27.43%

So, approximately 27.43% of students from this high school earn scores that fail to satisfy the admission requirement of the local college.

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Answer:

1000

Step-by-step explanation:

Answer:

If this is a parallelogram:

∠y = 112°

corners opposite the 112° corners = 68°      [(360° - 112° - 112°)/2 = 68°]

∠z = 68° - 40° = 28°

∠x = ∠z = 28°

Answer:

x = 28°, y = 112°, z = 28°

Step-by-step explanation:

suppose it's a parallelogram,

in a parallelogram, opposite angles are congruent: y = 112°

40 + 112 + x = 180

=> x = 28°

If 2 lines are cut by a transversal, then the alternate interior angles are congruent: x = z => 28° = z

A chart that is recommended as an alternative to a pie chart is a - stacked column chart. A chart that is recommended as an alternative to a pie chart is a stacked column chart. Question 24: A data visualization tool that updates in real time and gives multiple outputs is called - a data dashboard.

A data visualization tool that updates in real time and gives multiple outputs is called a data dashboard. What is a scatter plot? A scatter plot is a type of diagram used to display two variables on a two-dimensional plot. The positioning of data points on a scatter plot graphically depicts the correlation between the two variables. To construct a scatter plot, two variables (independent and dependent variables) are plotted on a graph.

The independent variable is plotted on the horizontal (x) axis and the dependent variable is plotted on the vertical (y) axis. A point is plotted for each pair of values, and the pattern of the points suggests a relationship between the two variables.A scatter plot is useful in displaying the correlation between two variables. The correlation is positive if the points are in an upward direction. The correlation is negative if the points are in a downward direction. A lack of correlation, or random points, is suggested by a scatter plot with no apparent pattern.

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Answer:

12.21

Step-by-step explanation:

Explanation:

This is a right triangle, so the Pythagorean Theorem applies.

The Pythagorean Theorem states that the sum of the squared legs of a triangle is equal to the squared hypotenuse.

The legs of a triangle are the sides that form the right angle.

The hypotenuse of a triangle is the longest side.

Formula/solve:

\(a^2+b^2=c^2\)

\(a,b-legs\)

\(c-hypotenuse\)

Here, I am solving for the hypotenuse.

\(7^2+10^2=c^2\)

\(49+100=c^2\)

\(149=c^2\)

Conclude:

The last step is the cancel out c² by finding the square root of 149.

149 is not a perfect square, so I must round the square root to the nearest hundredth.

\(12.2065556157\) ≈ \(12.21\)

I, therefore, believe the length of the hypotenuse is 12.21 feet.

Answer:

It's the last one...I think... I'm 99.99% sure...

Step-by-step explanation:

Quadrant IV

Answer:

B

Step-by-step explanation:

19/8 ÷ 5/4 = 19/8 ⋅ 4/5

19/8 ⋅ 4/5 = 19/10

19/10 = 1 9/10

The instructor can conclude that the class performed around the average and that the distribution of grades is likely to be symmetrical. This can also imply that there is no skewness or bias in the data. Answer more than 100 words:When an instructor notes that the mean, median, and mode are all exactly 76.00, it can be inferred that the distribution of grades in the class is roughly symmetrical. This indicates that there are nearly equal numbers of students above and below the average grade.

The mean, median, and mode are three measures of central tendency that are used to summarize the distribution of a dataset. The mean is calculated by adding all the values in the dataset and dividing by the number of observations, while the median is the middle value when the dataset is ordered from smallest to largest. The mode is the value that occurs most frequently in the dataset. When all three measures of central tendency are equal, as in this case, it means that the dataset is roughly symmetrical and there is no skewness or bias. This can also indicate that the dataset is normally distributed, which means that it follows a bell-shaped curve.The instructor can conclude that the class performed around the average, as the mean, median, and mode are all 76.00.

However, it is important to note that this does not give any information about the spread of the dataset. In other words, the instructor cannot tell from this information alone whether the grades were tightly clustered around the average or widely dispersed. For this reason, it may be useful to calculate additional measures of spread, such as the range or standard deviation, to get a better understanding of the distribution.

The instructor can conclude that the class performed around the average and that the distribution of grades is likely to be symmetrical, with no skewness or bias. However, it is important to remember that this information alone does not provide any insight into the spread of the dataset. Additional measures of spread would need to be calculated to determine the degree of variability in the grades.

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Answer:

I think its 1/6

Step-by-step explanation:

cause there are six numbers so the probility is out of six

that could be wrong not 100% sure its been a while  

Answer: B

Step-by-step explanation:

Answer:

16

Step-by-step explanation:

32 / 2 = 16

(Just and Example so it'll kinda explain it.)

Example A

How many ways can 5 students sit in a row?

Solution: If we consider the students sitting in one of five seats, then we have 5 students to choose from for the first seat, four remaining to choose from for the second seat and so on until all the seats are filled.

5–×4–×3–×2–×1–=120 So there are 120 ways to seat the students.

More Guidance

The way we just wrote out 5–×4–×3–×2–×1– can also be expressed as a factorial. A factorial is the product of a number with each number less than itself. We use the notation, 5!, which is read as “five factorial” to represent the expression 5–×4–×3–×2–×1–. It is important to note that 0!=1!=1. Students are often perplexed that both zero and one factorial are equal to one but think back to the context for illustration. If you want to arrange zero items, how many ways can you do it? If you want to arrange one item, how many ways can you do it? There is only one way to “arrange” zero or one item.

To evaluate a factorial on the TI-83 or 84 graphing calculator, type in the number, then press MATH→NUM, 4!. Press ENTER to evaluate.

Answer:

there are 276 guests

Step-by-step explanation:

add dem all up = 276

Answer:

Step-by-step explanation:

Find the distance to walk along the arc NQ

Find the area inside one of the 4 sectors

⇒ Circle area = π * r² = π * 36 [cm²] ≈ 113.1 [cm²]

π ≈ 3.14159265 ≈ 3.14

d = r * 2 = 6 [cm] * 2 = 12 [cm]

Find the distance to walk along the following path: Start at point P and go to R then to Q and over to N then back to P:

The probability of exactly nine letters being inserted correctly out of ten letters in envelopes is approximately 0.00000028, indicating a very low likelihood of this specific outcome.

Given that Santa has written 10 letters and gives them to each of his elves to insert into their corresponding envelope. We need to find the probability that exactly nine letters were inserted in the proper envelope.

There are 10 letters and they are supposed to be inserted into their corresponding envelopes.

Let us say the letter 1 is supposed to be in the envelope 1 and so on. And the elves have to insert each letter into their correct envelopes.

The probability of the first letter being inserted into the correct envelope is 10 since there is only one way to insert it in the correct envelope out of ten envelopes.

The probability of the second letter being inserted into the correct envelope is 1/2, since there are only two choices of envelopes left, and one of them is the correct envelope.

The probability of the third letter being inserted into the correct envelope is 1/3, since there are only three choices of envelopes left, and one of them is the correct envelope.

The probability of the last letter being inserted into the correct envelope is 1/10, since there are ten choices of envelopes left, and one of them is the correct envelope.

The probability that exactly nine letters are in the proper envelope and one is not in the correct envelope is

10/10! = 1/362880 = 0.0000028.

Hence, the required probability is 0.0000028 or 1/362880.

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the exact formula for X(n) is given by the sum of i from 1 to 4n + 1. The closed-form formula for X(n) is (4n + 1)(4n + 2)/2, expressed as a polynomial function. The asymptotic value of X(n) is approximately 4n^2, representing the growth rate as n approaches infinity.

(i) The exact formula for X(n) can be determined by analyzing the procedure PrintXs(n) and counting the number of times the letter "X" is printed. In this case, the outer loop runs for 4n + 1 iterations, and for each iteration, the inner loop runs i times. Thus, the total number of "X" letters printed is given by the sum of i from 1 to 4n + 1.

(ii) To express X(n) as a closed-form polynomial function, we can simplify the sum mentioned above. By using the formula for the sum of an arithmetic series, the closed-form formula for X(n) can be written as X(n) = (4n + 1)(4n + 2)/2.

(iii) The asymptotic value of X(n) can be expressed using the e-notation, which represents an estimate of the growth rate. In this case, as n approaches infinity, the dominant term in the expression (4n + 1)(4n + 2)/2 is 4n^2. Therefore, we can express the asymptotic value of X(n) as X(n) ~ 4n^2.

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Answer:

To calculate the total amount, first find out how much you contribute and then add the amount your employer contributes.

Your contribution: 10% of $50,000

= ($50,000 * 10) / 100

= $5,000

Employer's contribution: 3% of $50,000

= ($50,000 * 3) / 100

= $1,500

Total contribution:

= Your contribution + Employer's contribution

= $5,000 + $1,500

= $6,500

So, the total amount being put away in your account each year is $6,500.

Step-by-step explanation: