Answer:
x = 30°
Step-by-step explanation:
Donde 2θ - Φ = 60 °, tenemos;
∠QMN = ∠QPM
Ф + ∠P / 2 + (180 - θ) = 180 (Suma de ángulos en un triángulo ΔQLP)
Por lo tanto, Ф + ∠P / 2 - θ = 0
Por lo tanto, ∠P / 2 = θ - Ф, también
270 ° + θ + x + ∠P / 2 = 360 (Suma de ángulos en un NOLP cuadrilátero) da
270 ° + θ + x + θ - Ф = 270 ° + 2 · θ - Ф + x = 360
Como 2 · θ - Ф = 60 °, tenemos;
270 ° + 60 + x = 360
x = 360 - 270 - 60 = 30 °
can someone please check my answer?
Answer:
this isn't an answer but i think we do the same online school HAHAHA
I don’t know if this is correct !!!!!!! Please answer correctly !!!!!!! Will mark Brianliest !!!!!!!!!
Answer:
It is correct how you put it
2
When a set of data has an even member the median is found by:
(1 Point)
O adding the two middle numbers
finding the mean of the two numbers at the end.
O finding the mean of the middle members
O choosing the number in the middle
Answer:
It is 1, or A: adding the two middle numbers
Step-by-step explanation:
When you think of it, here's an example:
15
23
55
34
Add 23 and 55:
23+55=78
We've got this now:
15
78
34
Now, all you've gotta do is find the mediam.
Hope this helped, and please mark as Brainliest <3
Write the equation, in slope-
intercept form, of the line that
passes through the points (-4,4)
and (2,-5). If needed, write your
slope as a decimal and NOT as a
fraction.
Answer:
Step-by-step explanation:
To find the equation of a line in slope-intercept form (y = mx + b), we first need to find the slope (m) and the y-intercept (b).
1. Calculate the slope (m) using the two given points (-4, 4) and (2, -5):m = (y2 - y1) / (x2 - x1) = (-5 - 4) / (2 - (-4))m = -9 / 6 = -1.5So, the slope of the line is -1.5.
2. To find the y-intercept (b), we can use one of the given points and plug in the values for x, y, and m in the slope-intercept equation. Let's use the point (-4, 4):4 = -1.5 * (-4) + b4 = 6 + bb = -2Now we have the slope (m) and y-intercept (b), so we can write the equation in slope-intercept form: y = -1.5x - 2In 1992, the moose population in a park was measured to be 3590. by 1999, the population was measured again to be 4500. if the population continues to change linearly p(t)= ____ b.) what does your model predict the moose population to be in 2006?
population at 1992 = 3590
Population after Seven years (1999) = 4500
Given two points (t1, P1) and (t2, P2), the slope of the line m can be found.
p1 = (1992, 3590) and p2 = (1999, 4500)
m= ΔP/Δt
m= ((4500-3590))/((1999-1992))
m = 910/7
m=130 is the slope
The linear population function P(t) is
P(t)=130t + P0
Find the Y-Intercept P0
The population function P(t) is measured since the year 1990, year zero. The first moose population was measured in 1992, one year later. This provides an initial condition P (1) = 4500.
P (1) =130 (1) + P0 = 4500
P0 = 4370
P(t)=20t+4630
The moose population P(t) changes linearly year after year. The population function P(t) is measured in terms of t years since 1990.
t= 1990, P (0) =4370
t =1992, P (1) =130 (1) + 4370 = 4500 matches data
t=1999, P (2) = 130(2) + 4370 = 4630
t=2006, P (3) = 130(3) + 4370 = 4760
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On a map, 2 inches represents 350 miles. If the distance between 2 cities
is 875 miles, how many inches apart are they on the map?
Answer:
5 INCHES
Step-by-step explanation:
If 2 inches = 350 miles
then 1 inch is 350%2 which is 175
So 875 % 175 = 5 inches
( 3 x 5 + y 2 ) 2 (3x 5 +y 2 ) 2
The value of the expression (3x^5 + y^2)^2 is 9x^10 + 6x^5y^2 + y^4
How to evaluate the expression?The expression is given as:
(3x^5 + y^2)^2
Expand the expression
So, we have
(3x^5 + y^2)^2 = (3x^5 + y^2)(3x^5 + y^2)
Expand the bracket
(3x^5 + y^2)^2 = 9x^10 + 3x^5y^2 + 3x^5y^2 + y^4
Evaluate the sum
(3x^5 + y^2)^2 = 9x^10 + 6x^5y^2 + y^4
Hence, the value of the expression (3x^5 + y^2)^2 is 9x^10 + 6x^5y^2 + y^4
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a doctor’s office has discovered that patients are waiting 20 minutes longer for their appointments than in past years. a data analyst could help solve this problem by analyzing how many doctors and nurses are on staff at a given time compared to the number of patients with appointments.
A data analyst can help address the issue of increased waiting times at a doctor's office by analyzing the staffing levels in relation to patient appointments.
A data analyst can indeed play a crucial role in solving the problem of increased waiting times at a doctor's office. By analyzing the staffing levels of doctors and nurses in relation to the number of patients with appointments, the data analyst can identify potential issues and provide insights for improvement.
Firstly, the analyst would gather data on the number of doctors and nurses available during different time slots. They would also collect data on the number of patients with appointments during those time slots. By comparing these two sets of data, the analyst can identify any imbalances or discrepancies.
Next, the analyst would analyze the data to determine if there is an adequate number of doctors and nurses available to handle the patient load. If there are fewer healthcare professionals than needed, it could result in longer waiting times. The analyst would identify the peak hours and days with the highest patient volume, and ensure that sufficient staff is present during those times.
In conclusion, a data analyst can help address the issue of increased waiting times at a doctor's office by analyzing the staffing levels in relation to patient appointments.
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A 9 feet tall dragon ice sculpture is melting at a rate of 1.75 feet per hour. Write a linear function that represents this scenario.
Answer:
\(y = 9 - 1.75x\)
Step-by-step explanation:
Given
\(Initial\ Height = 9ft\)
\(Rate = 1.75ft\) per hour
Required:
Determine the linear function
Let y represent the function and x represent the number of hours
The function can be represented with:
\(y = Initial\ Height- Rate * x\)
We used minus (-) in the equation because the question indicates that the height of the sculpture reduces.
So, we have:
\(y = 9 - 1.75 * x\)
\(y = 9 - 1.75x\)
use the numbers 9 and 6 to illustrate the commutative property of addition.
Answer:
9 + 6 = 15
6 + 9 = 15
Step-by-step explanation:
Although the numbers have been swapped the answers stay the same
whats ur fav book, song, movie
for brainliest; [whats ur fav economic system and why]
:)
Answer:
hm i like the giver and my favorite economic system is a traditional economy
Step-by-step explanation:
I say that because tradition is pretty much based on customs and beliefs and because of that it helps form the goods
Answer:
My fav book is The Tail of Emily Windsnap. My fav song is Imagine Dragon -Believer. My fav movie is Frozen II & Raya and the Last Dragon
Step-by-step explanation:
My fav economic system is market economy because they make the prices fair :)
Dr. Regent was evaluating the inter-rater reliability between Trisha and Fitz's study observations. Which would be the most appropriate statistic to measure agreement between their observations
Your question is about the most appropriate statistic to measure agreement between Trisha and Fitz's study observations when Dr. Regent is evaluating the inter-rater reliability. The most appropriate statistic in this case would be Cohen's Kappa coefficient.
Step 1: Understand the terms
- Inter-rater reliability: This refers to the consistency between two or more independent raters or observers when assessing the same subject or phenomenon.
- Cohen's Kappa coefficient: A statistical measure used to evaluate the agreement between two raters, while accounting for the possibility of agreement occurring by chance.
Step 2: Apply the statistic
Dr. Regent should use Cohen's Kappa coefficient to measure the agreement between Trisha and Fitz's study observations, as it is specifically designed for assessing inter-rater reliability and takes into account the possibility of agreement by chance.
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suppose babies born in a large hospital have a mean weight of 3316 grams, and a standard deviation of 324 grams. if 83 babies are sampled at random from the hospital, what is the probability that the mean weight of the sample babies would differ from the population mean by less than 54 grams? round your answer to four decimal places.
The probability that the mean weight of the sample babies would differ from the population mean by less than 54 grams is 0.4339.
For a normally distributed set of data, given the mean and standard deviation, the probability can be determined by solving the z-score and using the z-table.
First, solve for the z-score using the formula below.
z-score = (x – μ) / σ
where x = individual data value = 3316 grams - 54 grams = 3262
μ = mean = 3316 grams
σ = standard deviation = 324 grams
z-score = (3262 - 3316) / 324
z-score = -54 / 324
z-score = -0.1667
Find the probability that corresponds to the z-score in the z-table. (see attached images)
z-score = -0.1667
Using interpolation of values,
probability = 0.4339
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gabriel and raj were running a lemonade stand at the local park. they decided to pay their sister to operate the stand. the following values represent the profit y after x hours of the stand being open. using a calculator or statistical software, find the linear regression line for the data. enter your answer in the form y
After performing the linear regression evaluation, the equation of the regression line is:
(i) y = 1.40x + 1.45
To locate the linear regression line for the given records, we will use a statistical software program or a calculator. By analyzing the data points, we can decide the equation of the road that satisfactorily represents the connection between the hours of the stand being open (x) and the profit (y).
After performing the linear regression evaluation, the equation of the regression line is:
y = 1.40x + 1.45
This equation shows that for each extra hour the stand is open, the profit increases by using $1.40. The y-intercept, represented with the aid of the regular term 1.45, shows that although the stand isn't always open, there may be nevertheless a base income of $1.45.
The linear regression line for the given statistics indicates a positive relationship between the hours of the stand being open and the earnings earned. As the hour's increase, the earnings have a tendency to increase as nicely.
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The correct question is:
The linear regression line for the given data is y = 1.28x + 2.93. This equation represents the relationship between the hours the stand is open (x) and the corresponding profit (y).
To find the linear regression line for the given data, we can use statistical software or a calculator. The linear regression line represents the best fit line through the data points.
First, we list the given x and y values:
x: 1, 2, 3, 4, 5, 6, 7
y: 3.58, 5.18, 6.24, 7.97, 7.09, 8.31, 11.33
Using the software, we calculate the linear regression line. The result is y = 1.28x + 2.93, rounded to two decimal places.
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QUESTION
gabriel and raj were running a lemonade stand at the local park. they decided to pay their sister to operate the stand. the following values represent the profit y after x hours of the stand being open. using a calculator or statistical software, find the linear regression line for the data. enter your answer in the form y =mx+b, with m and b both rounded to two decimal places.
X Y
1 3.58
2 5.18
3 6.24
4 7.97
5 7.09
6 8.31
7 11.33
Gene has a gasoline budget of $300 per month. He uses an average of $7 of gasoline each day he drives. Which of the following equations represents how much money is left in his gasoline budget after x days of driving? A. y = 300 + 7x B. y = 7x - 300 C. y = 300x - 7 D. y = 300 - 7x
Answer:
y=300-7x
Step-by-step explanation:
since monthly budget for gasoline=$300
Per day, he uses an average of $7 of gasoline
after x days he will use $7x of gasoline.
remaining amount after x days of driving= 300-7x
the equation will be y= 300-7x
I need help pls this is to get my grades up
Answer:
This is easy trust me everything will be fine first drag it to the bottom right the same way you do it on the Hub and then go 4 units below and you’re all set.
Step-by-step explanation:
Let S = {x; x rational and 0 ≤ x < π} Explain why this set S necessarily has a supremum and what this supremum of S?
S has a supremum, which is π, as it is an upper bound and the largest rational number in S.
The set S = {x; x rational and 0 ≤ x < π} consists of all rational numbers between 0 (inclusive) and π (exclusive). We need to show that this set has a supremum and determine what that supremum is.
To prove that S has a supremum, we can consider the properties of the rational numbers. The rational numbers are dense in the real number line, which means that between any two distinct rational numbers, there exists another rational number. In this case, between any two distinct elements in S, there will always exist another rational number.
Let's consider the upper bound of S. Since π is an irrational number and S only contains rational numbers, π cannot be an element of S. However, any rational number less than π can be an upper bound for S. Therefore, π itself serves as an upper bound for S.
Now, we need to determine the least upper bound, which is also known as the supremum. In this case, the supremum of S is the largest rational number in the set. Since the set S contains all rational numbers between 0 and π, the supremum of S is π itself.
In summary, the set S = {x; x rational and 0 ≤ x < π} has a supremum, which is π.
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0.7 bar repeater in simplest form
Answer:
the answer is 7/10
Step-by-step explanation:
cause i am in honors math 6th grade. I am EXTREMELY smart!!!
For the proportion, find the unknown number n. 28/4=21/n
The proportion to solve is:
\(\frac{28}{4}=\frac{21}{n}\)We can cross multiply and do a little algebra to solve for the unknown variable n.
The steps are shown below:
\(\begin{gathered} \frac{28}{4}=\frac{21}{n} \\ 28n=4\times21 \\ 28n=84 \\ n=\frac{84}{28} \\ n=3 \end{gathered}\)The unknown variable, n, is:
n = 3
Answern = 3Find the sum of squares of the deviations from the mean of a series of ACT scores listed below.31, 22, 24, 15, 23The sum of squares is(Type an integer or a decimal.)
Solution
Given the following scores below
\(31,22,24,15,23\)To find the sum of squares of the deviations,
Firstly, we find the mean, the formula to find the mean of ungrouped data is
\(\begin{gathered} \bar{x}=\frac{\sum_X}{n} \\ Where\text{ n is the number of terms} \end{gathered}\)Where n = 5
Substitute the given data into the formula to find the mean of ungrouped data
\(\begin{gathered} \bar{x}=\frac{31+22+24+15+23}{5} \\ \bar{x}=\frac{115}{5}=23 \\ \bar{x}=23 \end{gathered}\)Secondly, we subtract the mean from each of the values given as shown below
\(\begin{gathered} 31-23=8 \\ 22-23=-1 \\ 24-23=1 \\ 15-23=-8 \\ 23-23=0 \end{gathered}\)Then, to find the sum of squares of the deviations
We add the square of each of the deviations deduced above
\(\begin{gathered} =(8)^2+(-1)^2+(1)^2+(-8)^2+(0)^2 \\ =64+1+1+64+0 \\ =130 \end{gathered}\)Hence, the sum of squares is 130
A game lasts 5/8 hours. David played 4 of these games. For how long did he play in total write you answer in simplest form
Answer:
5/2 but simplified its 2 1/2
Step-by-step explanation:
it took him 5/2 hours but simplified into mixed fraction its 2 hours and a half
( 2 1/2 )
hope this helps :)
- by chance may i get brainliest
HURRY AND HELP ME PLEASE BRAINLESS
What is (2x - 15 / 48 + 7 =???)
Answer:
2x+107/16
Step-by-step explanation:
Answer:
I think the answer will be 2x + 107 / 16
Slove equation with variables on both sides4j + 6 = -9 + 7j
First we need to place the j on one side only
So we can move "j" from left to right, doing the opposite operation
\(6=-9+7j-4j\)We can do the same for -9
\(6+9=7j-4j\)We can operate the terms that have j and do the sum to the both sides
\(15=3j\)Then, to leave
What is the recursive formula for this arithmetic sequence?
-7,-1,5, 11, ...
Answer:
D
Step-by-step explanation:
The recursive formula allows us to find any term in a sequence by adding the common difference d to the previous term.
Here d = - 1 - (- 7) = - 1 + 7 = 6 , then
\(a_{n}\) = \(a_{n-1}\) + 6 ; a₁ = - 7
solve the given initial-value problem. dy/dt 2(t+1)y2 = 0, y(0) = − 1/15 y(t) = 1/t^2 + 2t + 15Give the largest interval i on which the solution is defined. (enter your answer using interval notation.)
The largest interval on which the solution is defined is (-∞, -1) ∪ (-1, ∞). The interval notation for the largest interval is (-∞, -1) U (-1, ∞).
What is the initial-value problem?An initial-value problem is a type of boundary-value problem in mathematics, particularly in the field of differential equations.
The given initial-value problem is a separable differential equation, which can be written as:
dy/dt = -2(t + 1)y²
Integrating both sides, we get:
(1/y) = t² + 2t + C
where C is the constant of integration.
Since we have an initial condition, we can use it to find the value of C:
y(0) = -1/15
C = -1/15
Solving for C, we get:
C = -1/15
So, the solution to the differential equation is:
(1/y) = t² + 2t -1/15
y = 1 / (t² + 2t -1/15)
The solution is defined for all t ≠ -1, since y = 0 is not defined. So, the largest interval on which the solution is defined is (-∞, -1) ∪ (-1, ∞). The interval notation for the largest interval is (-∞, -1) U (-1, ∞).
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After calculating the between group sum of squares and the within group sum of squares, the next step is to calculate the mean square between and the mean square within. This is achieved by: A) calculating the average group mean B) multiplying the between group sum of squares and the within group sum of squares C) adding the between sum of squares and the within group sum of squares D) dividing each sum of squares by its respective degrees of freedom
After calculating the between group sum of squares and the within group sum of squares, the next step is to calculate the mean square between and the mean square within. This is achieved by dividing each sum of squares by its respective degrees of freedom. (Option D)
The term sum of squares is a statistical measure used in regression analysis to calculate the dispersion of data points. The sum of squares determines the deviation of data points from the mean value also known as variation. A higher sum of squares indicates higher variability while a lower result indicates low variability from the mean. It is used to determine the function that best fits i.e., which varies the least from the data. To calculate the sum of squares, subtract the data points from the mean, square the differences, and add them together. The mean square is normally defined as the arithmetic mean of the squares of a set of numbers or of a random variable. Mean square is determined by sum of squares by its respective degrees of freedom.
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Translate to an inequality. The amount of water is not to exceed 300 liters. The inequality is L.
We need to write an inequality from statement "The amount of water is not exceed 300 liters".
We call x the litters of water, so the inequation is:
\(x\leq300\)Factor completely. If the polynomial is not factorable, write prime.
a^8 - a^2 B^6
The polynomial, a⁸ - a²·B⁶ in factored form is; a²·(a³ - B³)·(a³ + B³)
What is a polynomial?A polynomial consists of the differences or sums of terms that are the product of powers of the same variable.
The specified polynomial can be presented as follows;
a⁸ - a²·B⁶
The common factor in the terms of the polynomial is a², therefore, we get;
a⁸ - a²·B⁶ = a⁶ × a² - a²·B⁶
a⁶ × a² - a²·B⁶ = a²·(a⁶ - B⁶)
(a⁶ - B⁶) = (a³ - B³) × (a³ + B³)
The polynomial is therefore; a⁸ - a²·B⁶ = a²·(a³ - B³)·(a³ + B³)
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What is the quotient of −213 and 3?
−639
−71
71
639
Answer: -71
Step-by-step explanation:
-213/3 = -71
-71 is the quotient.
-213 : 3= - 71
____________________
You have 66,688 grams of a radioactive kind of mercury. If its half-life is 64 hours, how much will be left after 192 hours?
Answer: 8336
Step-by-step explanation: