Answer:
The height of triangle is 24 cm.
Each of the figures are similar. Find the missing length
Answer:
? = 7 m
Step-by-step explanation:
6/18= ?/21
18? = 126
? = 7
Reliable ______ are what make your research paper solid and strong. Make sure to find the best sources for your project.
Reliable sources are what make your research paper solid and strong.
Reliable sources are crucial in ensuring that your research paper is solid and strong. It is important to conduct thorough research and choose only the most credible sources to support your arguments and ideas. By utilizing high-quality sources, you can add depth and validity to your work, ultimately leading to a more impactful and successful paper.
A reliable source is America's Sunday morning talk show on CNN from 1992 to 2022, focusing on analysis and commentary on American media. It airs at CNN's WarnerMedia Studios in New York City from 11:00 AM to 12:00 PM ET. He also broadcasts internationally on CNN International.
This program was originally designed to analyze media coverage of the Persian Gulf War, but has since focused on media coverage of the Valerie Prime incident, the Iraq war, Mark Felt's trip as the Deep Throat, and many other things and internal information. On August 18, 2022, CNN canceled the show and host Brian Settler announced he was leaving the network. The final episode will air on August 21, 2022.
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batting averages. suppose that a baseball player's long-run batting average (number of hits per time at bat) is .300. assuming that each time at bat yields a hit with a consistent probability, independently of other times, what is the chance that the player's average over the next 100 times at bat will be a) .310 or better? b) .330 or better? c) .270 or worse?
By the the application of Bayesian inference, chance that the player's average over the next 100 times at bat will be : 0 . 330 or better. ( B).
Application of Bayesian inference
For 300 hit for 1000
So for 30;for 100
Total ,330 for 1100
If we take the next 100 with respect to 1000 (base unchanged), it will be 0.330.
Bayesian inference is a statistical inference method that uses Bayes' theorem to update the probability of a hypothesis as new evidence or information becomes available. Bayesian inference is a crucial technique in statistics, particularly mathematical statistics. Bayesian updating is especially important in the dynamic analysis of a data sequence. Bayesian inference has been used in a variety of fields, including science, engineering, philosophy, medicine, sports, and law. Bayesian inference is closely related to subjective probability, which is often referred to as "Bayesian probability" in decision theory.
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Allison drew 3 triangles, 5 hexagons, and 4 octagons.
How many line segments did she draw?
A. 81
B. 72
C. 71
D. 68
Answer:
D 68
Step-by-step explanation:
I think that's the answer
Answer:
71
Step-by-step explanation:
3×3 = 9
5×6 = 30
4 × 8 = 32
30+32+9= 71
Given m<7=107 and m<4= (8x+1) what is the value of x?
The value of x comes out to be 9.
Here, we are given that m∠7 = 107 and m∠4 = (8x+1)
From the figure given below, we can see that angle 7 and angle 6 are vertically opposite angles. Thus-
angle 7 = angle 6
measure of angle 6 = 107°
Now, angle 6 and angle 4 are opposite interior angles and the sum of opposite interior angles is equal to 180. Thus-
m∠4 + m∠6 = 180
8x + 1 + 107 = 180
8x + 108 = 180
8x = 180 - 108
8x = 72
x = 72/8
x = 9
Thus, the value of x comes out to be 9.
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Your question was incomplete. Check for the missing figure below.
A small wading pool had 10 inches of water in it.
It rained and the water level went up 1 inch.
Then the water level went down 3 inches after children splashed some water out.
Which of the following best represents the level of water in the wading pool?
Answer:
8 inches is left in the pool
help! attachment belowowww
The percentages for this problem are given as follows:
a) 5 out of 19: 26.3%.
b) 72 out of 123: 58.5%.
How to obtain a percentage?Two parameters are used to calculate a percentage, as follows:
Number of desired outcomes a.Number of total outcomes b.The proportion is given by the number of desired outcomes divided by the number of total outcomes, while the percentage is the proportion multiplied by 100%.
Hence the rule is given as follows:
P = a/b x 100%.
Thus, for item a, we have that:
5/19 x 100% = 0.263 x 100% = 26.3%.
For item b, we have that:
72/123 x 100% = 0.585 x 100% = 58.5%.
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find the value of given expression
\( \sqrt{387 \times 387} \)
Answer:
√{387×387}=√387²=387 is your answer
4y + 12 = 8
y=
Someone please help!!
(b) Work out the value of (2.4 x 10³) x (9.5 x 10³)
Give your answer in standard form.
Answer:
\(2.28*10^7\)
Step-by-step explanation:
\((2.4*10^3)(9.5*10^3)=(2.4*9.5)(10^3*10^3)=22.8*10^6=2.28*10^7\)
Answer:
228,000
Step-by-step explanation:
(2.4x10^3) x (9.5x10^3)
(2.4x100) x (9.5x100)
240x950
228,000
Please help!! I don’t understand this :(
Answer:
1c
2b
Step-by-step explanation: i think im not absolutly
shure
what is the probability of having at least 2 collisions within the next 3 insertions using linear probing
The probability is that this is least 2 collisions within the next 3 insertions using linear probing is 0.7.
Required probability
= 1 - (There isn't anyt any collision in subsequent 2 insertions)Now, for no collisions :The 1st insertion have to hash to one of the final empty 6/10 cells.The second new release have to then hash to one of the final empty 5/10 cells.Thus, the desired probability= 1-610*510= 13010070100= 0.7Read more about probability;
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Which expression is equivalent to 0?
(a)(-a)
a +(-a)
a/-a
a - (-a)
Answer:
a - a or (a +(-a))
Step-by-step explanation:
A negative plus a positive is always zero if they have the same variable.
sebastian wants to factor the greatest common factor out of the expression, . sebastian determines that the greatest common factor is . is sebastian correct? if he is, explain why. if he is not correct, determine the correct answer and explain your reasoning.
Sebastian is incorrect. The correct greatest common factor of the given expression is 9mn.
The greatest common factor (GCF) of a set of numbers refers to the largest factor that all the numbers shares. The greatest common factor of two or more integers, which are not all zero, is the largest positive integer that divides each of the integers. For an expression, the greatest common factor is the largest expression that is a factor of all the expressions. In the given expression, 27m²n + 36m³n³ + 18mn⁴, take out the common factor out.
27m²n + 36m³n³ + 18mn⁴
Take out 3
3(9m²n + 12m³n³ + 6mn⁴)
As the expression can be divided by three again, Take out 3
3*3(3m²n + 4m³n³ + 2mn⁴)
9(3m²n + 4m³n³ + 2mn⁴)
Similarly,
Take out m
9m(3mn + 4 m²n³ + 2n⁴)
Take out n
9mn(3m + 4 m²n2 + 2n3)
Hence, the common greatest factor is 9mn and not 9m²n⁴.
Note: The question is incomplete. The complete question probably is: Sebastian wants to factor the greatest common factor out of the expression, 27m²n + 36m³n³ + 18mn⁴. Sebastian determines that the greatest common factor is 9m²n⁴. Is Sebastian correct? If he is, explain why. If he is not correct, determine the correct answer and explain your reasoning.
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You have collected 20 samples of 100 items each. The total number of defective items is 75. Determine the upper control limit (UCL) at a 99% confidence interval (z value =3 ). Answer A. 0.7935 B. 0.0945 C. 0.165 D. 0.0375
The upper control limit (UCL) at a 99% confidence interval with a z value of 3 is 0.165.(option c)
In statistical process control, the UCL is a key parameter used to determine the upper boundary for acceptable variation in a process. To calculate the UCL for a defect rate, we use the formula UCL = p' + z * sqrt(p'(1-p')/n), where p' is the proportion of defects in the sample, z is the z value corresponding to the desired confidence level, and n is the sample size.
In this case, we have collected 20 samples of 100 items each, and the total number of defective items is 75. Therefore, the proportion of defects in the sample is 75/2000 = 0.0375. Using the formula mentioned earlier, with a z value of 3 and n value of 100, we can calculate the UCL as follows: UCL = 0.0375 + 3 * sqrt(0.0375 * (1-0.0375)/100) ≈ 0.165.
Therefore, the correct answer is C. 0.165.
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is it possible to have a function f defined on [ 5 , 6 ] and meets the given conditions? f is continuous on [ 5 , 6 ], takes on the values − 5 and 5 but does not take on the value 0.
No.
The intermediate value theorem (IVT) says that if \(f(x)\) is continuous on \([a,b]\), and if \(d\) is a number between
\(\min\{f(a),f(b)\} \le d \le \max\{f(a),f(b)\}\)
then there is some \(c\in(a,b)\) such that \(f(c) = d\).
In this case we have for all \(x\in[5,6]\),
\(-5 \le f(x) \le 5\)
0 falls in this range, so by continuity of \(f\) and the IVT, there must be some number \(x\in(5,6)\) such that \(f(x) = 0\).
We cannot use the quadratic formula to solve second order linear homogeneous ODEs if it does not yield real roots. True or false
The quadratic formula to solve second order linear homogeneous ODEs if it does not yield real roots. The given statement is false.
The quadratic formula can still be used to solve second-order linear homogeneous ODEs even if it does not yield real roots. When the roots of the characteristic equation are complex conjugates, we can use Euler's formula to express the general solution in terms of sine and cosine functions.
For example, suppose we have the second-order linear homogeneous ODE:
ay'' + by' + cy = 0
The characteristic equation is:
\(ar^2\) + br + c = 0
If the roots of this equation are complex conjugates, say r = α ± βi, we can use Euler's formula to write:
r = α ± βi = |r|e^(±iθ)
where |r| = sqrt(\(\alpha^2\) + \(\beta^2\)) and θ = arctan(β/α).
Then, the general solution can be written as:
y(t) = e^(αt)(C1 cos(βt) + C2 sin(βt))
where C1 and C2 are constants determined by the initial conditions of the ODE.
So, even if the roots of the characteristic equation are not real, the quadratic formula can still be used to obtain the roots, and the general solution can still be expressed in terms of real-valued functions.
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How do I use distributive property for the question 6(z+4)
x^2 − 36 ---- (x − 6)(x + 6)
9x^2 − 1 ------ (3x − 1)(3x + 1)
4x^2 − 16 ------ 4(x + 2)(x − 2)
Pairs
Find the product of each expression using properties of complex numbers.
Answer: I put all of this together and it took a while but I think the answer is 45x to the power of 4 - 323x to the power of 2 - 69
Step-by-step explanation: I honestly don't know if this was what was being asked though, if not I'll include something else. I was really confuse by this... I'm sorry.
What is the formula to find the area of the sector?
Answer:
There are 3 ways
Step-by-step explanation:
The formula for a sector's area is:
1. A = (sector angle / 360 ) * (pi *r2)
2. A = (sector angle / (2*pi)) * (pi * r2)
3. A = (fraction of the circle) * (pi * r2)
A tool and die press that stamps out cans used in a small gasoline engine tends to break down once every five hours. The machine can repair quick and put back on line, but each such incident costs $50. What is the probability that maintenance expenses for the press will be no more than $100 on a typical eight-hour workday?
The probability that maintenance expenses for the press will be no more than $100 on a typical eight-hour workday is approximately 0.41%.
This problem can be approached using the Poisson distribution, which is often used to model the number of events occurring in a given time period, given the average rate of occurrence.
Let lambda be the average number of breakdowns per hour, which can be calculated by lambda = 8/5 = 1.6 (since the machine tends to break down once every 5 hours, on average it will break down 1.6 times per hour).
Let X be the number of breakdowns during an 8-hour workday. Then X follows a Poisson distribution with parameter lambda*8 = 12.8.
To find the probability that maintenance expenses will be no more than $100, we need to find the probability that the total cost of all breakdowns during the 8-hour workday will be no more than $100. Since the cost of each breakdown is $50, we want to find the probability that X*50 ≤ 100, or equivalently, X ≤ 2.
Using the Poisson distribution, we can calculate:
P(X ≤ 2) = P(X = 0) + P(X = 1) + P(X = 2)
= e^(-12.8) * (12.8^0 / 0!) + e^(-12.8) * (12.8^1 / 1!) + e^(-12.8) * (12.8^2 / 2!)
≈ 0.0041
Therefore, the probability that maintenance expenses for the press will be no more than $100 on a typical eight-hour workday is approximately 0.41%.
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PLEASE ANSWER THIS QUESTION I ONLY HAVE 30 MINUTES!!!! I WILL GIVE YOU BRAINLIEST!!!! Broccoli costs 3.14 a pound at the market. Aunt Jaime bought 2.5 pounds. what is the cost? PLS ANSWER I NEED TO MAKE MY SISTER BREAKFIST!!!!
Answer:
The final cost is 7.85
Step-by-step explanation:
Take 3.14 and multiply it by 2.5
PLS HELP, DUE TODAY
What does the value of the mean absolute deviation tell you about the spread of the data?
Answer:
So there you go- oh can't make a HERO out of a SHOTOOOOOOOO
Explanation:
Kevin Carter Male Clothing Ltd is a chain of fashion outlets across Birmingham and the
midlands. In quarter 1 they had inflows of £540,000 across their three stores, with outflows
of £495,000. Their opening balance for the quarter was £20,000. For quarter 2 they
anticipate inflows to increase by 7.5% and outflows increase by 5%. Calculate their closing
balance for Quarter 2.
According to the question, the closing balance for quarter 2 is £82,750.
What is the quarter ?A quarter is one fourth of a year. It is typically a three month period, usually consisting of January, February, and March; April, May, and June; July, August, and September; or October, November, and December. The terms of a quarter can vary depending on the context. For example, in the United States, quarters are commonly referred to as “fiscal quarters,” and begin on the first day of October, January, April, and July. In this case, each quarter covers a three-month period.
Inflows for quarter 2: 540,000 x 1.075 = £581,000
Outflows for quarter 2: 495,000 x 1.05 = £519,250
Closing balance for quarter 2:
Opening balance + Inflows - Outflows =
20,000 + 581,000 - 519,250 = £82,750
Therefore, the closing balance for quarter 2 is £82,750.
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HELPPP!
Suppose that you head an insurance company. Your most popular insurance policy has a premium of $600 and a deductible of $1,000. This insurance policy provides your state’s minimum coverage of $30,000 for injury or death to one person, $50,000 for injury or death to two or more people, and $10,000 for damage to property, which is called 30/50/10 coverage. Assume that, on average, 2 of your 100 customers have an accident every year. One of the accidents causes damage to property and the other causes injury or death to one person. Both drivers file for the maximum claims
Now assume that you are one of the customers purchasing this popular insurance policy with the company. Considering only your premiums, deductible, and claims, what is the break-even period after which you could make a $10,000 claim for property damage without the insurance company suffering a loss? Explain your answer.
Considering only this customer's premiums, deductible, and claims, the break-even period after which the customer could make a $10,000 claim for property damage without the insurance company suffering a loss is 15 months.
At this break-even period, the company will not make a profit or a loss.
Data and Calculations:
Monthly insurance premium payable = $600 (assumed to be paid monthly)
Deductible on the insurance policy = $1,000
Minimum coverage = 30/50/10
Coverage for injury or death to one person = $30,000
Coverage for injury or death to two or more people = $50,000
Coverage for damage to property = $10,000
Average accidents every year = 2
Total claims cost to the insurance before deductibles = $40,000 ($30,000 + $10,000)
Break-even period = 15 ($10,000 - $1,000)/$600
This break-even period is computed by deducting the deductible from the claim that the customer makes, and then dividing the result by the monthly insurance premium.
Thus, the customer could make a $10,000 claim for property damage without the insurance company suffering a loss after 15 months' break-even period.
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In 1999, 2.2% of all cars in the United States were reported stolen. In a random sample of 400 Nissan Maxima cars 12 were reported stolen during 1999. If the percentage of thefts for Nissan Maxima cars is the same as the national percentage of 2.2%, what is the probability that the percentage of thefts ina random sample of 400 would be greater than or equal to 3%
Answer:
The probability of the percentage of thefts in a random sample of 400 would be greater than or equal to 3 is given by P (z> 1.09) = 0.1379
Step-by-step explanation:
The statistic
z= p^- p / √pq/n
is used to measure the difference between the sample and population proportions.
Here p^= 12/400= 0.03
p= 0.022 q= 1-0.022=0.978
and n=400
Putting the values
Z= 0.03-0.022/√0.022(1-0.022)/400
Z= 0.008/√0.022(0.978)/400
Z= 0.008/0.00733
z= 1.090
We have to find the probability of the percentage of thefts in a random sample of 400 would be greater than or equal to 3
or
Mathematically
P (z> 1.09)= 1- P (z≤1.09)
= 1- 0.8621 ( from the z area table)
= 0.1379
i) If f(x) = (6x2 – 6)(7x + 6), find f'(3) using the product rule
Answer:
1,308
Step-by-step explanation:
we start by differentiating the two;
Using the product rule;
F’(x) = u•v’(x) + v•u’(x)
let u = 6x^2-6
u’(x) = 12x
v = 7x + 6
v’ = 7
Substituting these, we have;
f’(x) = 7(6x^2-6) + 12x(7x + 6)
Substituting the value of 3, we have
f’(3) = 7)48) + 36(27)
f’(3) = 1,308
(a+b)²= ?
please tell the correct answer
Step-by-step explanation:
\((a + {b)}^{2} = {a}^{2} + 2ab + {b}^{2} \)
A plant nursery is having a sale. Potted begonias are marked down 27%, and tomato seedlings are marked down 35%. If you pay $6. 57 each for two potted begonias and $2. 60 each for three tomato seedlings, how much did you save? a. $3. 83 b. $5. 31 c. $6. 92 d. $9. 06 Please select the best answer from the choices provided A B C D.
Answer:
I believe the answer is D. which is $9.06
Step-by-step explanation:
m is inversely proportional to n when m=20, n=5 what is the value of m when n=32
Answer:
128
Step-by-step explanation:
5 times 4 =20 which =M
32 times 4=183=M