Answer: A) the number of CDs Ahmed has.
Step-by-step explanation:
There are 79 students at arlington high school who play a winter sport of those athletes 11 are on the hockey team. what is the probability that a randomly selected winter athlete is on the ice hockey team?
In this case, the probability that a randomly selected winter athlete is on the ice hockey team is equal to `11/79`, which can be expressed as a fraction or a decimal.
There are 79 students in Arlington High School playing winter sports. Of those athletes, 11 are on the ice hockey team. Therefore, the probability that a randomly selected winter athlete is on the ice hockey team is equal to:
`P(H) = 11/79`
In probability theory, probability is the measure of the likelihood of an event happening.
It is denoted as P(A), where A is the event whose probability is calculated.
The probability of an event occurring is a number between 0 and 1.
The probability of event A is expressed as P(A), where 0 ≤ P(A) ≤ 1.
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How do you write 3
8
/
9
as a decimal?
Answer:
3.8888888888889
Step-by-step explanation:
Answer:
3.888
Step-by-step explanation:
Turn 3 8/9 into a mixed number
3 8/9 = 39/9
Simplify 39/9 and you'll get 3.888
Two sides of a triangle have lengths 1010 and 1515. The length of the altitude to the third side is the average of the lengths of the altitudes to the two given sides. How long is the third side
The length of the third side is BC ≈ 1315.5.
Let the two sides of the triangle with given altitudes be AB=1010 and AC=1515. Let h be the length of the altitude from A to BC.
Let D and E be the feet of the perpendiculars from A to BC and from B to AC, respectively. Then we have:
BD = AB - AD = 1010 - h
CE = AC - AE = 1515 - h
Since the length of the altitude from A to BC is the average of the lengths of the altitudes to the two given sides, we have:
h = (BD + CE) / 2
h = [(1010 - h) + (1515 - h)] / 2
2h = 2525 - h
3h = 2525
h = 2525 / 3
Now we use the Pythagorean theorem on the right triangle ABD:
\(AD^2 + BD^2 = AB^2\)
\(h^2 + (1010 - h)^2 = 1010^2\)
Expanding and simplifying, we get:
\(2h^2 - 2020h + 515 = 0\)
Solving for h using the quadratic formula, we get:
h = \((2020 ± sqrt(2020^2 - 4(2)(515))) / (2(2))\)
h ≈ 808.6 or h ≈ 1511.4
We take the smaller value of h since the altitude is shorter than the length of the side opposite to it. Therefore, h ≈ 808.6.
Now we can use the Pythagorean theorem on the right triangle ABC:
\(BC^2 = AC^2 - h^2\)
\(BC^2 = 1515^2 - (808.6)^2\)
BC ≈ 1315.5
Therefore, the length of the third side is BC ≈ 1315.5.
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Find the inverse of the function y = x2 – 12
Answer:
y=sqrt(x+12)
i hope this helped and have a nice day/night :)
(1). A cyclist starts a journey from town A. He rides 10km north, then 5km east and finally 10km on a bearing of 045°. a) How far east is the cyclist's destination from town A? b). How far north is the cyclist's destination from town A? c). Find the distance and bearing of the cyclist's destination from town A (Correct your answers to the nearest km and degree)
The required answers are a) 17.1 km b) 7.1 km, c) 18.6 km away from town A on a bearing of 293°.
How to find the distance and angle?To solve this problem, we can use vector addition to find the displacement vector from town A to the cyclist's destination.
a) To find how far east the cyclist's destination is from town A, we need to find the east component of the displacement vector. We can break down the displacement vector into its north and east components using trigonometry:
\($$\text{East displacement} = 5\text{ km} + 10\text{ km}\cos(45^\circ) = 5\text{ km} + 10\text{ km}\frac{\sqrt{2}}{2} = 10\text{ km} + 5\sqrt{2}\text{ km} \approx 17.1\text{ km}$$\)
So the cyclist's destination is approximately 17.1 km east of town A.
b) Similarly, to find how far north the cyclist's destination is from town A, we need to find the north component of the displacement vector:
\($$\text{North displacement} = 10\text{ km}\sin(45^\circ) = 10\text{ km}\frac{\sqrt{2}}{2} = 5\sqrt{2}\text{ km} \approx 7.1\text{ km}$$\)
So the cyclist's destination is approximately 7.1 km north of town A.
c) To find the distance and bearing of the cyclist's destination from town A, we can use the Pythagorean theorem and trigonometry. The displacement vector is the hypotenuse of a right triangle with legs of length 17.1 km and 7.1 km, so its length is:
\($$\text{Displacement} = \sqrt{(17.1\text{ km})^2 + (7.1\text{ km})^2} \approx 18.6\text{ km}$$\)
To find the bearing of the displacement vector, we can use the inverse tangent function:
\($$\text{Bearing} = \tan^{-1}\left(\frac{\text{East displacement}}{\text{North displacement}}\right) \approx 67^\circ$$\)
However, this angle is measured clockwise from north, so we need to subtract it from 360° to get the bearing measured counterclockwise from north:
\($$\text{Bearing} = 360^\circ - 67^\circ = 293^\circ$$\)
So the cyclist's destination is approximately 18.6 km away from town A on a bearing of 293°.
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All observations in a list are multiplied by 5. Which of the following will NOT change? a)the average b)the deviations c)the standard deviation d)the observations expressed in standard units
Answer:
d)the observations expressed in standard units
Step-by-step explanation:
The average will change and hence, consequently, so will the deviations from the average and also the standard deviation. so, the only option left is d)
The allowable range for an objective function coefficient assumes that the original estimates for all the other coefficients are completely accurate so that this is the only one whose true value may differ from its original estimate.T/F
The given statement " The allowable range for an objective function coefficient assumes that the original estimates for all the other coefficients are completely accurate so that this is the only one whose true value may differ from its original estimate " is false because the allowable range for an objective function coefficient assumes that the original estimates for other coefficients are approximately correct
The allowable range for an objective function coefficient assumes that the original estimates for all the other coefficients are approximately correct, but not necessarily completely accurate. The allowable range takes into account the potential variability or uncertainty in the estimated values of the other coefficients, as well as the impact of any errors or discrepancies in the data used to estimate the model.
Therefore, the allowable range provides a range of values within which the objective function coefficient can vary while still producing a valid and useful model. It does not assume that the other coefficients are completely accurate or that this is the only coefficient whose true value may differ from its original estimate.
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the assembly time for a product is uniformly distributed between 5 to 9 minutes. what is the value of the probability density function in the interval between 5 and 9? 0 0.125 0.25 4
Given: The assembly time for a product is uniformly distributed between 5 to 9 minutes.To find: the value of the probability density function in the interval between 5 and 9.
.These include things like size, age, money, where you were born, academic status, and your kind of dwelling, to name a few. Variables may be divided into two main categories using both numerical and categorical methods.
Formula used: The probability density function is given as:f(x) = 1 / (b - a) where a <= x <= bGiven a = 5 and b = 9Then the probability density function for a uniform distribution is given as:f(x) = 1 / (9 - 5) [where 5 ≤ x ≤ 9]f(x) = 1 / 4 [where 5 ≤ x ≤ 9]Hence, the value of the probability density function in the interval between 5 and 9 is 0.25.Answer: 0.25
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Find the Slope & Y-intercept
2x 5y = 18
Answer:
the slope is -2 and the y intercept is 18
If a loan is taken out for $278 at 10% and costs the borrower $174.12 in simple interest, how many years was the loan for? ROUND YOUR ANSWER TO THE NEAREST WHOLE YEAR
Data:
Loan=$278 at 10%
A simple interest is calculated for payments on the initial capital.
If the total interest was $174.12.
If the interest is on a year. You calculated the interes of one year. The 10% of $278:
\(278\cdot\frac{10}{100}=27.8\)In a year the interest is $27.8.
Then, $174.12 divided into $27.8 is the number of years of the loan:
\(\frac{174.12}{27.8}=6.26\approx6\)Then, the loan was for 6 yearstwo angles are supplementary. One angle measures 12 degrees less than 3 times the other. find the measure of each angle
Angle 1 = A
Angle 2 = B
They are supplementary, that means that they add 180 degrees, then: A + B = 180
One angle measures 12 degrees less than 3 times the other, tahn means: A - 12 = 3B
Equation 1: A + B = 180
Equation 2: A - 12 = 3B
Solving for A in equation 1:
A + B = 180
A = 180 - B
Using this value into equation 2, and solving for B:
A - 12 = 3B
(180 - B) - 12 = 3B
180 - B - 12 = 3B
168 = 3B + B = 4B
4B = 168
B = 168/4 = 42
B = 42
Using the expression we found for A:
A = 180 - B = 180 - 42 = 138
A = 138
Answer
42 degrees and 138 degrees
select the appropriate reagents for the transformation at −78 °c.
For the transformation at -78 °C, appropriate reagents include lithium aluminum hydride (LiAlH4) and diethyl ether.
What reagents are suitable for -78 °C transformations?At -78 °C, certain chemical reactions require the use of specific reagents to achieve the desired transformation. One commonly used reagent is lithium aluminum hydride (LiAlH4), which acts as a strong reducing agent. It is capable of reducing various functional groups, such as carbonyl compounds, to their corresponding alcohols.
Diethyl ether is typically employed as a solvent to facilitate the reaction and ensure efficient mixing of the reactants. Researchers often utilize this low temperature for reactions involving sensitive or reactive intermediates, as it helps control the reaction and prevent unwanted side reactions.
The use of LiAlH4 and diethyl ether provides a reliable combination for achieving the desired transformation at this temperature, enabling chemists to manipulate and modify compounds in a controlled manner.
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-3 (x + 2) + 9 + 7x = 4x + 5 – 2
Step-by-step explanation:
- 3 ( x + 2 ) + 9 + 7x = 4x + 5 - 2
- 3x - 6 + 9 + 7x = 4x + 5 - 2
- 3x + 7x + 9 - 6 = 4x + 5 - 2
4x + 3 = 4x + 3
really confused on
this one :(
Answer:
C/Point B is between points A and C
Step-by-step explanation:
When graphed, the lines are parellel.
in an analysis of variance problem if sst = 120 and sstr = 80, then sse is
a. 200
b. 40
c. 80
d. 129
In an analysis of the variance problem, if sst = 120 and sstr = 80, then sse is given by :d. 129. In an ANOVA problem, the total variation, SSt, is the sum of the variation between groups and the variation within groups
Here is the explanation :
An analysis of variance (ANOVA) is a statistical test used to identify significant differences between the means of two or more groups of data.ANOVA decomposes the total variation in a dataset into two components: the variation between groups and the variation within groups.
ANOVA problem: In an ANOVA problem, the total variation, SSt, is the sum of the variation between groups and the variation within groups.SSt = SSb + SSwwhere SSb is the variation between groups and SSw is the variation within groups.In the given problem:Given, SSt = 120andSSb = 80Then, SSw = SSt - SSb= 120 - 80= 40Therefore, the correct answer is d. 129.
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What is the domain of the graph? I have attached the graph below.
Answers:
A {2}
B ∅
C {1}
D {0}
E (-∞,∞)
The domain is \(\{2\}\) as it is the only argument for which the relation has a corresponding value.
Help please, this is drag to correct spot question.
Answer:
1 Product of a power
2 Power of a power
3 Definition of negative exponents
Find the perimeter.
Write your answer as a fraction or as a whole or mixed number.
3 am
1
18
N
zam
No
m
N
3
3
18
m
meters
Answer:
Hope this helps you
Step-by-step explanation:
Thank
A cyclist travels 24 km from home to the park,
She leaves home at 13:05 and arrives at the park at 13:50.
What is her average speed in km/h?
Answer:
Step-by-step explanation:
Formula
r = d/t
Givens
d = 24 km
t = 13:50 - 13:05
t = 00:0.45 of an hour.
Solution
r = d/t
r = 24//3/4
r = 24 * 4 / 3
r = 32 km / hour
What is the difference between repressed and recovered memories?
Recovered memory in CSA refers to the new development of abusive memories. Repressed memory is when the patient believes the CSA occurred, even though they have no specific memory of the event.
Recovered memory:
The term "recovered memory" implies that at some point the memory must become inaccessible to conscious awareness (as opposed to "continuous memory"). Although the term is not ideal, it is clear that people often fail to report important events, such as known hospitalizations (Loftus, 1993). In 1995, the debate over reclaiming memory was near its most violent climax. Hundreds of people have recovered memories of child sexual abuse (CSA), and sometimes in therapy it is thought that repressed or dissociative memories need to be recovered for a person to 'heal'.
Repressed Memory:
Repressed memory is a purported psychiatric phenomenon involving the inability to recall autobiographical information, usually traumatic or stressful. The concept has its origins in psychoanalytic theory, where repression is understood as a defense mechanism that keeps painful experiences and unacceptable impulses out of awareness. Repressed memory is a controversial concept, especially in a legal context, where it is used to unjustly and inaccurately accuse individuals, causing significant harm. Meanwhile, a working group from the American Psychological Association has stated that while "most people who were sexually abused in childhood remember some or all of what happened to them, it is possible to remember long-forgotten abuses.
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Milly wants to examine the relationship between walking distance and BMI in COPD patients. Whether she can go for: Calculate a correlation coefficient or Run a linear regression model or she can do both? Justify your answer
Milly also wants to know if there is a relationship between walking distance and smoking status (with categories 'current' or 'ex-smokers'). Which of the correlation analysis should Milly calculate? Why?
If the β coefficient had a 95% confidence interval that ranged from −5.74 to −0.47. What does this indicate?
Milly decides to use the more detailed assessment of smoking status captured by the variable PackHistory (which records a person's pack years smoking, where pack years is defined as twenty cigarettes smoked every day for one year) to explore the relationship between walking distance and smoking status.
Milly finds: MWT1 best =α+β∗ PackHister χ=442.2−1.1∗ PackHistory
and the corresponding 95% confidence interval for β ranges from −1.9 to −0.25. What does it mean?
Milly decides to fit the multivariable model with age, FEV1 and smoking pack years as predictors. MWT1best =α+β1∗AGE+β2∗FEV1+β3∗ PackHistory Milly is wondering whether this is a reasonable model to fit. Why should she wonder about the model?
Milly has now fitted several models and she wants to pick a final model. What statistic(s) can help her make this decision?
A model with a lower AIC or BIC value is preferred using linear regression.
She can run a linear regression model or she can do both. A correlation coefficient measures the strength of a relationship between two variables but does not indicate the nature of the relationship (positive or negative) or whether it is causal or not. Linear regression is used to model a relationship between two variables and to make predictions of future values of the dependent variable based on the value of the independent variable(s). Additionally, linear regression analysis allows for statistical testing of whether the slope of the relationship is different from zero and whether the relationship is statistically significant. Milly also wants to know if there is a relationship between walking distance and smoking status (with categories 'current' or 'ex-smokers').
Milly should perform a point-biserial correlation analysis since walking distance is a continuous variable while smoking status is a dichotomous variable (current or ex-smokers). The point-biserial correlation analysis is used to determine the strength and direction of the relationship between a dichotomous variable and a continuous variable.
If the β coefficient had a 95% confidence interval that ranged from −5.74 to −0.47.
The β coefficient had a 95% confidence interval that ranged from −5.74 to −0.47 indicates that if the value of the independent variable increases by 1 unit, the value of the dependent variable will decrease between −5.74 and −0.47 units. The interval does not contain 0, so the effect is statistically significant. Milly finds:
MWT1_best =α+β∗ PackHister
χ=442.2−1.1∗ PackHistory and the corresponding 95% confidence interval for β ranges from −1.9 to −0.25.
The 95% confidence interval for β ranges from −1.9 to −0.25 indicates that there is a statistically significant negative relationship between PackHistory and MWT1best. It means that for every unit increase in pack years of smoking, MWT1best decreases by an estimated 0.25 to 1.9 units.Milly decides to fit the multivariable model with age, FEV1 and smoking pack years as predictors. MWT1best =α+β1∗AGE+β2∗FEV1+β3∗ PackHistory
Milly is wondering whether this is a reasonable model to fit. Milly should wonder about the model as the predictors may not be independent of one another and the model may be overfitting or underfitting the data. Milly has now fitted several models and she wants to pick a final model.
To pick a final model, Milly should use the coefficient of determination (R-squared) value, which indicates the proportion of variance in the dependent variable that is explained by the independent variables. She should also consider the adjusted R-squared value which is similar to the R-squared value but is adjusted for the number of predictors in the model. Additionally, she can compare the Akaike Information Criterion (AIC) or the Bayesian Information Criterion (BIC) values of the different models. A model with a lower AIC or BIC value is preferred.
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-7x(-2) it's multiply and divide integers
Answer:
14
step by step explanation
-7×(-2)
14
2 box plots. The number line goes from 175 to 450. For resort A, the whiskers range from 175 to 375, and the box ranges from 250 to 300. A line divides the box at 375. For Resort B, the whiskers range from 200 to 400, and the box ranges from 300 to 375. A line divides the box at 325. Kevin wanted to go snowboarding for his vacation. He looked up annual snowfall of both resorts over a ten-year period to determine which resort would have the better snowfall. Compare the two box plots and use the drop-down menus to determine where Kevin should plan to go for vacation. What is the approximate median snowfall at Resort A? What is the approximate median snowfall at Resort B?.
Box plot 5 important descriptive measures about data that they represent.
The median snowfall for Resort B is greater than the median for Resort A
The interquartile range has higher values for Resort A than for Resort B.
Resort B has more snowfall overall than Resort A does.
How does a boxplot show the data points?
A box plot has 5 data descriptions.
The leftmost whisker shows the minimum value in the data.
The rightmost whisker shows the maximum value in the data.
The leftmost line in the box shows the first quartile.
The middle line shows the median, also called the second quartile.
The last line of the box shows the third quartile.
How to find the interquartile range?IQR(interquartile range) is the difference between the third and first quartile.
Inferring the information each box plot describe, we get:
Case 1: For resort A:
Wisker's minimum value = minimum value for resort A = 175
Maximum value = 375
Box's minimum value = First quartile = 250
Box's maximum value = Third quartile = 300
First quartile = 250 < Median = Second quartile < 300 = third quartile
Thus, 250 < Median for resort A < 300
IQR = Third quartile - first quartile = 300 - 250 = 50
Range of values = Max - min = 375 - 175 = 200
Case 2: For resort B:
Wisker's minimum value = minimum value for resort B = 200
Maximum value = 400
Box's minimum value = First quartile = 300
Box's maximum value = Third quartile = 325
First quartile = 300 < Median = Second quartile < 375 = third quartile
Thus, 300 < Median for resort B < 375
IQR = Third quartile - first quartile = 325 - 300 = 25
Range of values= Max - min = 400 - 200
Thus, it is visible that:
Median for resort A < 300 < Median for resort B
or
Median for resort A < Median for resort B.
and
IQR for resort A = 50 > IQR for resort B = 25
and
Both have the same variation as both ranges are the same, which is the interval of values assumed for both resorts.
Hence, Minimum, maximum, first, and third quartile all are smaller for resort A, thus, Resort B has more snowfall overall than Resort A does.
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What is the approximate median snowfall at Resort A?
✔ 275 inches
What is the approximate median snowfall at Resort B?
✔ 325 inches
Which expression is equal to √49/100
A. 7√10/10
B. √7/10
C. 7/10
D. 7/50
Answer:
A
Step-by-step explanation:
70-271=20
Answer: it's 7/10
Step-by-step explanation:
the 49 simplifies to 7, and the 100 simplifies to 10
Say, for example, the correlation is 0.75 between fat content (measured in grams) and cholesterol level (measured in milligrams) for 20 different brands of American cheese slices. If cholesterol level were changed to being measured in grams (where 1 gram = 1000 milligrams), what effect would this have on the correlation?
If cholesterol level were changed to being measured in grams instead of milligrams, the correlation between fat content and cholesterol level would not be affected.
This is because correlation is a measure of the strength and direction of the linear relationship between two variables, and converting the units of measurement does not change the underlying relationship between the variables. So, the correlation coefficient of 0.75 would remain the same whether cholesterol level is measured in milligrams or grams.
The correlation between fat content and cholesterol level for the 20 different brands of American cheese slices is 0.75. If you change the measurement of cholesterol level from milligrams to grams (1 gram = 1000 milligrams), it will not affect the correlation. The correlation coefficient will remain 0.75, as it is unit-less and only represents the strength and direction of the relationship between the two variables.
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in a circle with radius 6 an angle intercepts an arc length 15 pi/2 find the angle in radians in simplest form
The angle in the sector formed in radian is 5/4 π
What is length of an arc?The length of an arc is defined as the part of the circumference of a circle which is bounded by two radii.
The length of an arc = tetha / 360 × 2πr
where( tetha) is the angle
r is the radius
360° = 2π
therefore :
15π/2 = tetha/2π × 2× 6 × π
15π/2 = 6 tetha
tetha = 15π/2 ÷ 6
tetha = 15/12 π
tetha = 5/4 π
therefore the value of the angle in radian Is 5/4 π
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give the inverse, contrapositive, and converse for each of the following state- ments: (a) if she finished her homework, then she went to the party. (b) if he trained for the race, then he finished the race. (c) if the patient took the medicine, then she had side effects. 3
The inverse of (a) is If she did not go to the party, then she will not finish her homework.
The inverse of (b) is If he did not finish the race, then he will not have trained for the race.
The inverse of (c) is If she has no side effects then the patient will not take the medicine.
The converse of (a) is if she finished her homework, then she went to the party.
The converse of (b) is if he trained for the race, then he finished the race.
The converse of (c) is if the patient took the medicine, then she had side effects.
The contrapositive of (a) is if she did not finish her homework, then she did not go to the party.
The contrapositive of (b) is if he did not train for the race, then he will not finish the race.
The contrapositive of (c) is if the patient did not take the medicine, then she will not have side effects.
What do you mean by Inverse, Contrapositive, and Converse?Converse: By swapping the hypothesis and the conclusion, a statement can be made to mean the converse. "If two lines don't intersect, then they are parallel" is the inverse of "If two lines overlap, then they are parallel."
Inverse: Each of the original statements is presupposed to be false in an inverted statement. "If it is not snowing" would be the polar opposite of "If it is snowing." "Then it is not chilly" would be the polar opposite of "then it is cold."
Contrapositive: a statement or theorem created by swapping out the hypothesis and conclusion, or the subject and predicate, of a given statement or theorem. The opposite of "if A then B" is "if not-B then not-A."
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if m is a nonzero integer then m 1/m is always greater than 1
T/F
If m is a nonzero integer, then m^(1/m) is not always greater than 1.
The statement is false.
To determine if m^(1/m) is greater than 1, we can consider different values of m. For positive values of m, such as m = 2, m^(1/m) = 2^(1/2) = √2, which is approximately 1.414 and greater than 1.
However, if we consider negative values of m, such as m = -2, m^(1/m) = (-2)^(1/(-2)) = (-2)^(-1/2), which is equal to 1/√(-2). Since the square root of a negative number is not defined in the real number system, the value of m^(1/m) is not defined for negative values of m.
Therefore, the statement that m^(1/m) is always greater than 1 for nonzero integers m is false.
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Please help asap due soon
Answer:
15
Step-by-step explanation:
[3(9)-(-3)]/2
30/2=15
Answer:
Your answer should be 15.
Step-by-step explanation:
3 times 9 is 27. When you subtract a negative number they combine to sign to be a + so you would get 30 since you would be adding 3. You would then divide 30 by two to get 15! <3
what is the angle pull for a raceway in the horizontal dimension where the trade size of the largest raceway is 3 in. and the sum of the other raceways in the same row on the same wall is 4 in quizlet
The angle pull for a raceway in the horizontal dimension can be calculated using the formula:
Angle Pull = (Sum of Other Raceways / Largest Raceway) * 100
Given that the trade size of the largest raceway is 3 inches and the sum of the other raceways in the same row on the same wall is 4 inches, we can substitute these values into the formula:
Angle Pull = (4 / 3) * 100
Angle Pull ≈ 133.33
Therefore, the angle pull for the raceway in the horizontal dimension is approximately 133.33 degrees.
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