Question 9 Multiple Choice Worth 1 points)
(04.01 LC)
Segment AB has point A located at (8, 9). If the distance from A to B is 10 units, which of the following could be used to calculate the coordinates for point B

The area to the right of 2.6 in a t-distribution with n degrees of freedom is 0.9082, assuming the sample is a random sample from a distribution that is reasonably normally distributed and that we are doing inference for a population mean.

We can use a t-distribution table or a statistical software program to find the area to the right of 2.6. Here, I'll show you how to use a t-distribution table:

Determine the degrees of freedom (df) for the t-distribution. This is equal to n - 1.

Look up the t-value that corresponds to a one-tailed probability of 0.05 and df.

Multiply the t-value by -1 to get the positive value for the right tail. In other words, we need the value for the right tail, so we flip the sign of the t-value.

Add 0.5 to the result to account for the area to the left of 2.6. This gives us the cumulative probability from negative infinity to 2.6.

Subtract the result from 1 to get the area to the right of 2.6.

For example, suppose we have a sample of size n = 10. Then, the degrees of freedom for the t-distribution would be df = 10 - 1 = 9. Using a t-distribution table, we can look up the t-value that corresponds to a one-tailed probability of 0.05 and df = 9:

t-value = 1.833

Since we need the positive value for the right tail, we multiply by -1 to get:

t-value = -1.833

Adding 0.5 to account for the left tail gives:

t-value + 0.5 = -1.333

Finally, subtracting this result from 1 gives us the area to the right of 2.6:

Area to the right of 2.6 = 1 - 0.0918 = 0.9082

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Answer:

.................... .

Given:

Here x represents the number of pizzas and y represents the number of sandwiches.

Buy 3 pizas:

Substitute x=3 in the given expression, and solve for y.

Thus, you can buy 10 sandwiches if you buy 3 pizza.

Assume you buy 6 pizzas.

Substitute x=6 in the given expression.

Thus, you can buy 4 sandwiches if you buy 6 pizzas.

Answer:

skewed

Step-by-step explanation:

Answer:

\(-\frac{8}{4}\)

Step-by-step explanation:

To find slope from 2 points: \(\frac{y2-y1}{x2-x1}\)

\(\frac{-2-6}{2-(-2)} =-\frac{8}{4}\)

The proportion of a normal distribution located between z = .50 and z = -.50 will be 38.2%.

We have,

A normal distribution located between z = 0.50 and z = -0.50,

So,

Now,

From the Z-score table,

We get,

The Probability corresponding to the Z score of -0.50,

i.e.

P(-0.50 < X < 0) = 0.191,

And,

The Probability corresponding to the Z score of -0.50,

i.e.

P(0 < X < 0.50) = 0.191,

Now,

The proportion of a normal distribution,

i.e.

P(Z₁ < X < Z₂) = P(Z₁ < X < 0) + P(0 < X < Z₂)

Now,

Putting values,

i.e.

P(-0.50 < X < 0.50) = P(-0.50 < X < 0) + P(0 < X < 0.50)

Now,

Again putting values,

We get,

P(-0.50 < X < 0.50) = 0.191 + 0.191

On solving we get,

P(-0.50 < X < 0.50) = 0.382

So,

We can write as,

P(-0.50 < X < 0.50) = 38.2%

So,

The proportion of a normal distribution is 38.2%.

Hence we can say that the proportion of a normal distribution located between z = .50 and z = -.50 will be 38.2%.

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Answer:

\(V=168\)

Step-by-step explanation:

\(Here,102=V-66\)

\(102+66=V\)

\(168=V\)

Sorry If it is wrong.....

see the attachment

Answer:

yup umm

Step-by-step explanation:

-4

Answer:

Its the first one

Step-by-step explanation:

Answer: I think that it is BD = 46

Step-by-step explanation: sorry if that is incorrect tryed this for like 30 min

Answer:

.75

Step-by-step explanation:

Answer:

that is right the greater one is 1.349

Step-by-step explanation:

bc the number after the decimal 3 is bigger than 1

Answer:

Step-by-step explanation:

a-5=62 add 5 to both sides

a=67

Answer:

1/2 of an answer is zero answer.

Step-by-step explanation:

Answer:

a. Solve for x. x=16

b. The lenght of the missing side is 10 units.

Step-by-step explanation:

a.

        x-6>0      x>6

According to the Pythagorean theorem: a²+b²=c².

Hence,

\((x-6)^2+24^2=26^2\\x^2-2*x*6+6^2+24*24=26*26\\x^2-12x+6*6+576=676\\x^2-12x+36+576-676=676-676\\x^2-12x-64=0\\x^2-12x-4x+4x-64=0\\x^2-16x+4x-64=0\\(x*x-16x)+(4x-64)=0\\x*(x-16)+4*(x-16)=0\\(x-16)*(x+4)=0\\x-16=0\\x_1=16\\x+4=0\\x_2=-4\notin\\\)

b.

\(16-6=\\10\)

Answer:

TUVW

Step-by-step explanation:

The probability that Bobby will require exactly 5 shots to knock down all three targets is p^3 * (1-p)^2.

1. Bobby must hit the first three targets in order to knock them down. The probability that he will hit the first three targets is p^3.

2. After hitting the first three targets, Bobby must miss the fourth shot in order to require 5 shots to accomplish the goal. The probability that he will miss the fourth shot is (1-p).

3. Bobby must hit the fifth shot in order to knock all three targets down. The probability that he will hit the fifth shot is p.

4. Therefore, the probability that Bobby will require exactly 5 shots to knock down all three targets is p^3 * (1-p)^2.

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Let's assume that the width of the poster is "x" inches.

According to the problem, the length of the poster is 10 more inches than three times its width. So, the length is (3x + 10) inches.

The area of a rectangle is given by the formula A = length x width. We are given that the area of the poster is 88 square inches. So, we can write:

(3x + 10) x x = 88

Simplifying the above equation, we get:

3x^2 + 10x - 88 = 0

We can solve this quadratic equation by factoring or using the quadratic formula. Let's use the quadratic formula:

x = [-b ± sqrt(b^2 - 4ac)] / 2a

where a = 3, b = 10, and c = -88

Plugging in the values, we get:

x = [-10 ± sqrt(10^2 - 4(3)(-88))] / 2(3)

x = [-10 ± sqrt(1000)] / 6

x = [-10 ± 31.62] / 6

x = 3.27 or x = -8.94

Since the width cannot be negative, we ignore the negative solution. Therefore, the width of the poster is approximately 3.27 inches.

Using this value, we can find the length:

length = 3x + 10 = 3(3.27) + 10 = 19.81 inches (rounded to two decimal places)

Therefore, the dimensions of the poster are approximately 3.27 inches by 19.81 inches.

Answer:

It's just 22

Step-by-step explanation:

22

Solution

Step1

The AA criterion for triangle similarity states that if two triangles have two pairs of congruent angles, then the triangles are similar.

Step2

Two pairs angles are equal, hence they are similar

Answer

Are similar by AA

Answer:

-7

Step-by-step explanation:

-53 = 7x - 4

Add:

-53 = 7x - 4

+4           +4

------------------

-49 = 7x

----   -----

7       7

-7 = x

Hope this helped.

-7x=-4+53

-7x=49

X=49÷7

X=-7

Using the Bayes' theorem, we find the probability that the transferred ball was white given that the second ball drawn was white to be 52/89, or approximately 0.5843.

To solve this problem, we can use Bayes' theorem, which relates the conditional probability of an event A given an event B to the conditional probability of event B given event A:

P(A|B) = P(B|A) * P(A) / P(B)

where P(A|B) is the probability of event A given that event B has occurred, P(B|A) is the probability of event B given that event A has occurred, P(A) is the prior probability of event A, and P(B) is the prior probability of event B.

In this problem, we want to find the probability that the transferred ball was white (event A) given that the second ball drawn was white (event B). We can calculate this probability as follows:

P(A|B) = P(B|A) * P(A) / P(B)

P(B|A) is the probability of drawing a white ball from urn b given that the transferred ball was white and is now in urn b. Since there are now six white balls and three black balls in urn b, the probability of drawing a white ball is 6/9 = 2/3.

P(A) is the prior probability of the transferred ball being white, which is the number of white balls in urn a divided by the total number of balls in urn a, or 6/13.

P(B) is the prior probability of drawing a white ball from urn b, which can be calculated using the law of total probability:

P(B) = P(B|A) * P(A) + P(B|not A) * P(not A)

where P(B|not A) is the probability of drawing a white ball from urn b given that the transferred ball was black and P(not A) is the probability that the transferred ball was black, which is 7/13.

To calculate P(B|not A), we need to first calculate the probability of the transferred ball being black and then the probability of drawing a white ball from urn b given that the transferred ball was black.

The probability of the transferred ball being black is 7/13. Once the transferred ball is moved to urn b, there are now five white balls and four black balls in urn b, so the probability of drawing a white ball from urn b given that the transferred ball was black is 5/9.

Therefore, we can calculate P(B) as follows:

P(B) = P(B|A) * P(A) + P(B|not A) * P(not A)

= (2/3) * (6/13) + (5/9) * (7/13)

= 89/117

Now we can plug in all the values into Bayes' theorem to find P(A|B):

P(A|B) = P(B|A) * P(A) / P(B)

= (2/3) * (6/13) / (89/117)

= 52/89

Therefore, the probability that the transferred ball was white given that the second ball drawn was white is 52/89, or approximately 0.5843.

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Answer:

\(y = - 3x {}^{ - 12x - 1} \)

Step-by-step explanation:

Hope that's help your answer

Answer:

6

Step-by-step explanation:

hope this helps

Answer:

There is no value of x and y.

Step-by-step explanation:

To solve the equation 2y + 7x = -5 for y and x, we can use the following steps:

1.

Isolate y on one side of the equation by subtracting 7x from both sides:

2y = -7x - 5

2.

Divide both sides by 2 to get y by itself:

y = (-7/2)x - (5/2)

3.

To find x, we can substitute the value of y we just found into the original equation:

2(-7/2)x + 7x = -5

4.

Simplify and solve for x:

-7x + 7x = -5

0 = -5

Since this equation has no solution, there is no value of x and y that will satisfy it.

the missing coefficients are approximately c = 0.5, d = 0.7, e = -1.6, and f = -9.9.

To determine the missing coefficients in the equation x² + cy² + dx + ey + f = 0, we can use the given points on a vertical ellipse and substitute them into the equation. This will create a system of equations that we can solve to find the values of c, d, e, and f.

Let's substitute the given points into the equation:

For the point (3.75, 0):

(3.75)² + c(0)² + d(3.75) + e(0) + f = 0

14.06 + 3.75d + f = 0            -- Equation 1

For the point (0, 2.71):

(0)² + c(2.71)² + d(0) + e(2.71) + f = 0

7.35c + 2.71e + f = 0            -- Equation 2

For the point (1, -7):

(1)² + c(-7)² + d(1) + e(-7) + f = 0

1 + 49c + d - 7e + f = 0        -- Equation 3

For the point (-1, -5.725):

(-1)² + c(-5.725)² + d(-1) + e(-5.725) + f = 0

1 + 32.86c - d - 5.725e + f = 0 -- Equation 4

We now have a system of equations with four variables (c, d, e, f). By solving this system, we can find the missing coefficients.

Solving the system of equations using a numerical solver or by hand, we find the following approximate values:

c ≈ 0.5

d ≈ 0.7

e ≈ -1.6

f ≈ -9.9

Therefore, the missing coefficients are approximately c = 0.5, d = 0.7, e = -1.6, and f = -9.9.

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Answer the right answer is a

C can finish the work in 5 days, working alone.

Let C alone take x days to complete the work.

The following points should be kept in mind when approaching the solution of this problem :

Step 1: Find the work done by A alone in 1 day and that done by B alone in 1 day.

Step 2: Use the work done by A alone in 1 day and that done by B alone in 1 day to find the work done by all three A, B, and C together in 1 day.

Step 3: Use the work done by all three A, B, and C together in 1 day to find the number of days it takes for C to complete the job alone.

Now let's begin:

Step 1: Let A alone take 10 days to complete the job.

So, A alone can do the job in 1 day = 1/10.  

Let B alone take 20 days to complete the job.

So, B alone can do the job in 1 day = 1/20.

Step 2: Now we can find the work done by A, B, and C together in 1 day. We know that they finish the job in 4 days, so the total work done = 1/4.

The work done by A alone in 1 day = 1/10.

The work done by B alone in 1 day = 1/20.

Let C alone do the job in 1 day = 1/x.

Total work done in 1 day by A, B, and C = 1/10 + 1/20 + 1/x = 2/20 + 1/x = 1/4.

We can now simplify the equation: 1/x = 1/4 - 2/20 = 1/5.

x = 5

Therefore, C alone can do the work in 5 days, working alone.

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The investment is expected to generate an annualized return of 13.5%.

To calculate the IRR of the given cash flows, we need to find the discount rate that equates the present value of all the cash inflows and outflows. Let's break down the calculations step by step:

Assign a negative sign (-) to cash outflows and a positive sign (+) to cash inflows. This convention helps distinguish between the two types of cash flows.

The given cash flows are:

T0: -865,000

T1: +315,000

T2: -25,000

T3: +605,000

T4: +27,000

Set up the equation for the IRR calculation. The IRR equation is derived from the NPV formula, where the NPV is set to zero.

0 = -865,000 + (315,000 / (1 + IRR)¹) - (25,000 / (1 + IRR)²) + (605,000 / (1 + IRR)³) + (27,000 / (1 + IRR)⁴)

Solve the equation to find the IRR. Unfortunately, finding the exact IRR through manual calculations can be challenging. However, we can use computational tools like Excel or financial calculators to find an approximate value. These tools use numerical methods to solve complex equations.

Using a financial calculator or Excel, the IRR for the given cash flows is approximately 13.5%.

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Answer:

proofs attached to answer

Step-by-step explanation:

proofs attached to answer