Answer:
A. x + 200 = 450
Step-by-step explanation:
Since clara deposited $200 into her savings account and it brought her account up to $450, to find the answer you would add "x" with 200 and you should get 450 which means x= 250. we can check our answer by solving : 450-200 and you should get 250 for your answer so the answer is
A x + 200 = 450
An example of a hypothesis is: a person is innocent until proven guilty.
a. True
b. False
The example of a hypothesis is: a person is innocent until proven guilty. The statement is true
Here the given situation is
A person is innocent until proven guilty.
The hypothesis test is defined as the test in statistics whereby an analyst tests an assumption regarding a population parameter. In hypothesis test using the data from the different types of t sample and the determine the other parameters of the population
The null hypothesis is defined as the a statement of what the statistician expects NOT to find.
Here the given situation is a person is innocent until proven guilty. Therefore, it is a null hypothesis.
In hypothesis test we assume that null hypothesis until it is proven
Therefore, the given statement true
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When we multiply or divide both sides of an inequality by a negative number, what happens to the inequality symbol?
Step-by-step explanation:
When we multiply or divide both sides of an inequality by a negative number, what happens to the inequality symbol?
Answer:
The sign flips.
≤ becomes ≥
and ≥ becomes ≤
Please show work for problem
using the ten digits to , in how many different ways can a 5 digit number be created such that no digit in the number is repeated
To answer your question, we can use the principle of permutations, which states that the number of arrangements of n distinct objects taken r at a time, where order matters, is given by nPr = n!/(n-r)!. there are 30,240 different ways to create a 5 digit number using the ten digits such that no digit is repeated.
In this case, we have 10 digits and we want to create a 5 digit number such that no digit is repeated. Therefore, we need to find the number of permutations of 10 objects taken 5 at a time, which is 10P5 = 10!/5! = 30240.
This means that there are 30,240 different ways to create a 5 digit number using the ten digits such that no digit is repeated.
, we can also consider the reasoning behind this calculation. Since we have 10 digits to choose from and we want to create a 5 digit number, we have 10 choices for the first digit, 9 choices for the second digit (since we cannot repeat the first digit), 8 choices for the third digit (since we cannot repeat the first two digits), 7 choices for the fourth digit, and 6 choices for the fifth digit.
Using the multiplication principle, we can multiply the number of choices at each step to get the total number of possible arrangements, which is 10 x 9 x 8 x 7 x 6 = 30,240.
Therefore, there are 30,240 different ways to create a 5 digit number using the ten digits such that no digit is repeated.
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Prove the identity, assuming that the appropriate partial derivatives exist and are continuous. If f is a scalar field and F, G are vector fields, then f F, F.G, and F X G are defined by (F X G)(x, y, z) = F(x, y, z) X G(x, y, z) div(F XG) = G.curl F - F.curl G
The identity is proven by applying vector calculus properties and manipulating the expressions for divergence and curl.
First, we expand the expression for the divergence of the cross product (F X G): div(F X G) = div(F) X G - F X curl(G)
Next, we use the vector identity for the curl of a cross product: curl(F X G) = F X curl(G) + grad(div(F) X G) - G X grad(div(F))
Substituting this back into the expression for the divergence of the cross product, we get: div(F X G) = div(F) X G - F X curl(G) + grad(div(F) X G) - G X grad(div(F))
By rearranging the terms, we can rewrite it as: div(F X G) = G X curl(F) - F X curl(G). This proves the given identity.
In summary, the identity is proven by applying the properties of vector calculus, the definition of the cross product, divergence, and curl operators, and manipulating the expressions to obtain the desired result.
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7,124 ÷ 26 =
plzzzz help me and can you tell me how you solved this
Answer: 274
7124 divided by 26 in decimal = 274
7124 divided by 26 in fraction = 7124/26
7124 divided by 26 in percentage = 27400%
Hope this helps
HELP!!!
Carbon dating is used to determine the age of fossils. A fossil was found with 75% of the original carbon-14. The half-life of carbon-14 is 5,730 years. The equation that models the situation is 0.75=(0.5)x5,730.
How old is the fossil?
Choose the answer that gives the correct logarithmic equation and answer.
A. x≈2,865
B. x≈13,805
C. x≈11,460
D. x≈2,378
Please help, What is the slope of the line???
Answer:
it's 1/2
rise over run
HOPE THIS HELPS
BRAINLIEST PLEASE
Answer:
Slope: 1/2
Step-by-step explanation:
When determining a slope you look at how many units the line is going up by and how much it is going forward/backward by. Look at how much the line is moving per unit upward and look how much the line is moving per unit forward. Then, take these two number and put them in a format of (units upward) / (units forward). In this case, the line is going up by 1 unit while going forward 2 units. Using the same formula we find that the slope is 1/2 or 0.5.
In a class of students, the following data table summarizes how many students play
an instrument or a sport. What is the probability that a student chosen randomly
from the class plays a sport?
Plays a sport
Does not play a sport
Plays an instrument Does not play an instrument
3
8
10
9
Answer:
3 OR 8 hope this helps!
Step-by-step explanation:
A. A population of values has a normal distribution with μ=208.5 and σ=35.4. You intend to draw a random sample of size n=236.
Find the probability that a single randomly selected value is greater than 203.4.
P(X > 203.4) = Round to 4 decimal places.
P(X > 203.4) is approximately 0.5578.
To find the probability that a single randomly selected value from a normal distribution with μ = 208.5 and σ = 35.4 is greater than 203.4, we can use the z-score formula and the standard normal distribution.
First, we calculate the z-score using the formula:
z = (x - μ) / σ
where x is the value of interest, μ is the population mean, and σ is the population standard deviation.
Plugging in the values, we have:
z = (203.4 - 208.5) / 35.4 = -0.143
Next, we use a standard normal distribution table or a calculator to find the probability associated with the z-score. The probability of a value being greater than 203.4 is equivalent to the area under the curve to the right of the z-score.
Using the table or calculator, we find that the probability is approximately 0.5578.
Therefore, P(X > 203.4) is approximately 0.5578.
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Determine which integer will make the inequality 2(n + 2) < 5(n − 1) true.
S:{10}
S:{3}
S:{2}
S:{0}
Hence, when \(n=10\) the given inequality is true.
What is the inequality?
An inequality is said to be sharp if it cannot be relaxed and still be valid in general.
Here given that,
Which integer will make the inequality \(2(n + 2) < 5(n -1)\) true.
So,
\(2(n + 2) < 5(n-1)\)
When
\(n=10\\\\\\2(10+2) < 5(10-1)\\\\2(12) < 5(9)\\\\24 < 45\)
Hence, when \(n=10\) the given inequality is true.
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Please help will give Brainly
4. Find H. C.F. of 60,75 & 90
Answer:
H.C.F = 15
Step-by-step explanation:
60 = 2 × 2 × 3 × 5
75 = 3 × 5 × 5
90 = 2 × 3 × 3 × 5
HCF = 3 × 5 = 15
The Hand Rule Suppose that a barge may break loose from its moorings/ropes and crash into the dock. If it does, it will cause $10,000 in damage. Assume that the probability that the barge would break loose if the bargee (attendant) is not present is 1%. However, if the crew member is present, the probability of the barge breaking loose is reduced by half, to 0.5%. Paying the crew member to stay on the barge will cost the barge owner $25. 20. What is the expected harm with no crew? 21. What is the expected harm with a crew? 22. Is maintaining a crew a cost-justified investment in precaution? Explain and show all work. 23. From the perspective of the Hand Rule, should failure to crew the barge be considered negligent? Explain.
Maintaining a crew is a cost-justified investment in precaution as it reduces the expected harm by $50 while the cost of maintaining a crew is $25. Failure to crew the barge may be considered negligent according to the Hand Rule.
To answer the given questions, we need to calculate the expected harm in both scenarios:
Expected harm with no crew:
Probability of barge breaking loose without crew = 1%
Damage caused by barge breaking loose = $10,000
Expected harm = Probability of event * Damage caused = 1% * $10,000 = $100
Expected harm with a crew:
Probability of barge breaking loose with crew = 0.5%
Damage caused by barge breaking loose = $10,000
Expected harm = Probability of event * Damage caused = 0.5% * $10,000 = $50
To determine if maintaining a crew is a cost-justified investment in precaution, we compare the cost of maintaining a crew to the reduction in expected harm:
Cost of maintaining a crew = $25
Reduction in expected harm = Expected harm without crew - Expected harm with crew
= $100 - $50 = $50
Since the reduction in expected harm ($50) is greater than the cost of maintaining a crew ($25), maintaining a crew is a cost-justified investment in precaution.
From the perspective of the Hand Rule, negligence is determined by comparing the burden (cost of precaution) to the probability of harm and the magnitude of harm. In this case, considering the reduced probability of harm with a crew and the significant damage ($10,000) caused by the barge breaking loose, failure to crew the barge may be considered negligent according to the Hand Rule.
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A teacher wants to know if burning a scented candle affects students’ performance on pop quizzes. In the experiment, there will be a treatment group and a control group each taking their quizzes in a room that either does or does not have a scented candle burning.
Why is randomization important when setting up an experiment to answer this research question?
to ensure that both groups have a nice mix of students
to ensure that the two groups have the same number of students
to ensure that both groups are roughly equivalent regarding students’ preparedness, anxiety levels, and study skills
to ensure that the rooms for both groups are approximately the same regarding time of day, temperature, sound control, and lighting
Randomization is important to ensure that both groups are roughly equivalent regarding students’ preparedness, anxiety levels, and study skills.
What is randomization in an experiment?Randomization is when subjects in an experiment are placed in either the control group or the treatment group without any structure. They are placed in either groups randomly. The purpose of randomization is to ensure that subjects in either group are homogenous.
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Чx-7=-3x solve the expression
Answer:
x=1
Step-by-step explanation:
Answer:
x=1
Step-by-step explanation:
4x−7=−3x
Step 1: Add 3x to both sides.
4x−7+3x=−3x+3x
7x−7=0
Step 2: Add 7 to both sides.
7x−7+7=0+7
7x=7
Step 3: Divide both sides by 7.
7x
7
=
7
7
x=1
The expected return on MSFT next year is 12% with a standard deviation of 20%. The expected return on AAPL next year is 24% with a standard deviation of 30%. If James makes equal investments in MSFT and AAPL, what is the expected return on his portfolio. 3. Siebling Manufacturing Company's common stock has a beta of .8. If the expected risk-free return is 2% and the market offers a premium of 8% over the risk-free rate, what is the expected return on Siebling's common stock
The expected return on James's portfolio is 18%.
The expected return on Siebling Manufacturing Company's common stock is 8.4%.
To calculate the expected return on James's portfolio, we need to take the weighted average of the expected returns of MSFT and AAPL based on their respective investments.
Let's assume James invests x% in MSFT and (100 - x)% in AAPL.
The expected return on James's portfolio can be calculated as:
Expected Return = (x * Expected Return of MSFT) + ((100 - x) * Expected Return of AAPL)
Substituting the given values:
Expected Return = (x * 12%) + ((100 - x) * 24%)
To find the value of x that makes James's investments equal, we set the weights equal:
x = 100 - x
Solving this equation gives us x = 50.
Now we can substitute this value back into the expected return equation:
Expected Return = (50% * 12%) + (50% * 24%)
Expected Return = 6% + 12%
Expected Return = 18%
Therefore, the expected return on James's portfolio is 18%.
To calculate the expected return on Siebling Manufacturing Company's common stock, we can use the Capital Asset Pricing Model (CAPM).
The CAPM formula is:
Expected Return = Risk-Free Rate + Beta * Market Premium
Risk-Free Rate = 2%
Market Premium = 8%
Beta = 0.8
Expected Return = 2% + 0.8 * 8%
Expected Return = 2% + 6.4%
Expected Return = 8.4%
Therefore, the expected return on Siebling Manufacturing Company's common stock is 8.4%.
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Need help, numbers scare me lol pls help
Answer:
none are a solution
Step-by-step explanation:
9. 2=2·3 10. 6=2·-1 11.-14=2·-1.5
2=6 6=-2 -14=-3
WRONG WRONG WRONG
(3,2) (-1,6) (1.5,-14)
Given equation:y=2x+4
Find the value of x.
Answer
x=7
Step-by-step explanation:
I honestly forgot how to explain but my logic is that 43+137+137+43=360
so, x would equal 7
PLEASE HELP ILL GIVE MORE IF ITS RIGHT
Answer:
choice 3) area = 1188 in²
Step-by-step explanation:
area = 36 x 33 = 1188 in ²
The newly proposed city park is rectangle shaped. Blake drew a scale drawing of the park and used a scale of 1 cm: 20 ft
1) If the width on the scale drawing of the city park is 25 centimeters, what is the actual width of the park?
A) 250 feet
B) 400 feet
C)500 feet
D)750 feet
Cross-multiplying, we have:1 x = 20 × 25x = 500Therefore, the actual width of the park is 500 feet, which is option C.
The newly proposed city park is rectangle shaped. Blake drew a scale drawing of the park and used a scale of 1 cm: 20 ft.
If the width on the scale drawing of the city park is 25 centimeters, what is the actual width of the park?
If the scale used is 1 cm: 20 ft, it means that 1 cm on the scale drawing represents 20 feet in the actual park.
Using proportions, the width of the park can be calculated as follows:1 cm : 20 ft = 25 cm : x f
twhere x is the actual width of the park.
because it includes an explanation of how to calculate the actual width of the park using proportions and cross-multiplication.
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A local theater is putting on the musical "peter pan." Tickets for adults cost $20, while tickets for children up to age 12 cost $10. On opening night a total of 140 people are in attendance and the theater earns $2270.
a. Define the variables for this problem.
b. Write a system of equations that represents this situation. DO NOT SOLVE.
a. The variables for this problem is x + y = 140
b. a system of equations that represents this situation is 20x + 10y = 2270
What are variables?An attribute οr phenοmenοn that may be quantified as a variable and that changes in value οver time. As a result, a variable is a quantity that can be calculated and is subject tο change.
Bοth discrete and cοntinuοus variables are pοssible.
a. Tο sοlve this questiοn we will need twο variables x and y.
Let number οf adults be x and number οf kids be y then we get,
x + y = 140
b. Tο write a system fοr sοlving this questiοn we are given the price οf tickets.
20x + 10y = 2270
and, x + y = 140
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The high temperatures for the last seven days are: High Temperatures: 81, 78, 83, 89, 80, 87, 78
Find the MEDIAN of the temperatures.
Answer:
81
Step-by-step explanation:
Can someone please give me the awnser?
Consider the curve x³y + y³ = sin y - x². Find dy/dx
Considering the curve x³y + y³ = sin y - x, the final i is;\(\frac{dy}{dx} = \frac{-2x}{3y^2 - cos(y)} \div (x^3 - cos(y))\)
Implicit differentiation is a technique used to differentiate equations that are not explicitly expressed in terms of one variable. It is particularly useful when you have an equation that defines a relationship between two or more variables, and you want to find the derivatives of those variables with respect to each other.
To find dy/dx for the curve x³y + y³ = sin y - x², the implicit differentiation will be used which involves differentiating both sides of the equation with respect to x.
It is expressed as follows;
\(\frac{d}{dx} x^3y + \frac{d}{dx} y^3 = \frac{d}{dx} sin(y) - \frac{d}{dx} x^2\)
Then we'll differentiate each term:
For the first term, x^3y, we'll use the product rule
\(\frac{d}{dx} x^3y = 3x^2y + x^3 \frac{dy}{dx}\)
For the second term, y^3, we'll also use the chain rule
\(\frac{d}{dx} y^3 = 3y^2 \frac{dy}{dx}\)
For the third term, sin(y), we'll again use the chain rule
\(\frac{d}{dx} sin(y) = cos(y) \frac{dy}{dx}\)
For the fourth term, x², we'll use the power rule
\(\frac{d}{dx} x^2 = 2x\)
Substituting these expressions back into the original equation, we get:
3x²y + x³(dy/dx) + 3y²(dy/dx) = cos(y)(dy/dx) - 2x
Simplifying the equation:3x²y + x³(dy/dx) + 3y²(dy/dx) - cos(y)(dy/dx) = -2x
Dividing both sides by 3y² - cos(y), we get:(x³ - cos(y))(dy/dx) = -2x / (3y² - cos(y))
Hence, the final answer is;\(\frac{dy}{dx} = \frac{-2x}{3y^2 - cos(y)} \div (x^3 - cos(y))\)
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True or false: Regression calculations are typically done on a computer because the calculations can be quite tedious and lengthy.
True: Regression calculations are typically done on a computer because the calculations can be quite tedious and lengthy.
A regression is a statistical technique that relates a dependent variable to one or more independent (explanatory) variables. A regression model is able to show whether changes observed in the dependent variable are associated with changes in one or more of the explanatory variables
True. Regression calculations involve complex mathematical computations and analyzing large datasets, which can be time-consuming and prone to errors if done manually. Using a computer with specialized software can automate the process, making it faster, more accurate, and efficient.
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solve for x using the image
Answer:
6
Step-by-step explanation:
By the segment addition postulate, LM+MN=LN.
\(x+3=2x-3 \\ \\ 3=x-3 \\ \\ x=6\)
Determine if the following statement is true or false. Alex calculated a correlation coefficient of -1.5. He made a mistake in his calculation since the correlation coefficient has to be between - 1 and 1. The statement is
(1) false
(2) true.
Answer:
(2) The statement is true.
-1 < r < 1
if+the+correlation+between+two+variables+is+.496,+how+much+of+the+variance+has+not+been+accounted+for?++a.+24.6%++b.+49.6%++c.+50.4%++d.+75.4%
The remaining 50.4% of the variance has not been accounted for, and it could be due to other factors that are not captured by the two variables being studied.
If the correlation between two variables is .496, it means that 49.6% of the variance has been accounted for. This is because the correlation coefficient measures the strength and direction of the linear relationship between the two variables, and it ranges from -1 to 1.
A correlation of 1 indicates a perfect positive linear relationship, while a correlation of -1 indicates a perfect negative linear relationship. In this case, a correlation of .496 indicates a moderate positive linear relationship.
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In a football (soccer) league, teams receive 3 points for a win (W), 2 points for a tie (T) and 1 point for a loss (L).
a) Write an algebraic expression to represent a team’s total points using the variables listed above.
b) The Thistletown Black Scots’ record for the season was 5 wins, 2 ties and 3 losses. Using your
expression, find the Black Scots’ total points.
c) The 10–game season ended with the Black Scots tied for first place with the same number of points as the Mustangs however their records weren’t the same. What was the Mustang’s record?