si martin necesita un préstamo de 10 000 solrs ¿cuanto de interes pagaria en la entidad con menor tasa de interes?
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To minimize costs, the optimal distribution schedule for Finnish Furniture would involve shipping 130 units from Reno to Phoenix, 20 units from Denver to Cleveland, and 160 units from Pittsburgh to Chicago. This allocation is determined by using the transportation algorithm, specifically the Vogel's Approximation Method (VAM), which considers the lowest shipping costs per unit for each source-destination combination. By following this approach, the total cost for the distribution is calculated to be $4,360.

To determine the optimal distribution schedule that minimizes costs, we need to allocate the available supplies from the manufacturing facilities to the retail stores based on the shipping costs per unit. We can achieve this by employing the transportation algorithm, such as the North-West Corner Rule or the Vogel's Approximation Method (VAM).

Using VAM, we begin by identifying the lowest shipping cost per unit for each row and column in the given table. We then select the highest difference between the two lowest costs, considering both rows and columns. This difference indicates the most cost-effective allocation.

In this case, the VAM suggests shipping 130 units from Reno to Phoenix since the shipping cost per unit is 10, which is the lowest for the Reno row. For Cleveland, Denver has the lowest cost at 14, so we allocate 20 units from Denver to Cleveland. Lastly, we allocate 160 units from Pittsburgh to Chicago, as the cost per unit is the lowest at 12 for the Pittsburgh column.

Now, let's calculate the total cost. The cost of shipping 130 units from Reno to Phoenix is 130 x 10 = $1,300. Shipping 20 units from Denver to Cleveland costs 20 x 14 = $280. Lastly, shipping 160 units from Pittsburgh to Chicago costs 160 x 12 = $1,920. Adding these costs together gives us a total cost of $1,300 + $280 + $1,920 = $4,360.

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When f(x) = x⁴ is reflected about the x-axis and translated 3 units to left we get y = -(x - 3)⁴.

Therefore, g(x) = -(x - 3)⁴.

When a function, f(x) is reflected about the x-axis, we get y = -f(x). Therefore here when f(x) = x⁴ is reflected about the x-axis we get y = -x⁴.

When a function, f(x) is translated by a units to the left we get y = f(x-a).

Thus here we obtain y = -(x - 3)⁴

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Based on the information provided, 95% of the number is equivalent to 342.

To find the 95% of the number, let's use the rule of three with the information provided to find the 100%.

Based on this, let's create a simple equation:

Therefore, 100% of this number is 360, now using this information, let's find the 95% of the same number.

You can double check this result using the 70% as follows

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Answer:

(What roles should the world community and the UNO play to prevent destructive wars in the days ahead in the pretext of the lesson learned from untold loss from the Second World War? Write.)

Answer:

Didn’t get it all

Step-by-step explanation:

1

a = x is 6 y is 4

b= x is 2 y is 8

2

a = x is -1 y is 4

b= x is 6 y is 5

3

a x is 5 y is 2

b x is 5 y is 4

4

a x is 6 y is 1

5

a x is 1 y is 1

6

a x is 1 y is 1

Answer:

x = 23

Step-by-step explanation:

I hope this helps! Have a good day! :)

Answer:

x=2 or x=-4. You can also write it as x=2,-4

Step-by-step explanation:

Write your equation and start by subtracting 9 from both sides

10x^2+20x-71-9=9-9

You should end up with

10x^2+20x-80=0

For this equation: a=10, b=20, c=-80

Now we use the quadratic formula and substitute the information. I have attached a picture for you.

Answer:

D. all atoms are the same

Even though two atoms are chemically identical and might even chemically react in the same way, they are not completely the same to each other

The random variable from of the function f (x) = αx−α−1 for x ≥ 1 and f (x) = 0, where α is a positive parameter is X = (1 - U)^(-1/α).

Explanation; -

Generate random variables from the given density function f(x) = αx^(-α-1) for x ≥ 1 and f(x) = 0 otherwise, using a uniform random number generator, you can follow the inverse transform method. Here are the steps:

1. Find the cumulative distribution function (CDF) F(x) by integrating f(x) with respect to x:
  F(x) = ∫f(x)dx = ∫αx^(-α-1)dx from 1 to x, which yields F(x) = 1 - x^(-α).

2. Set F(x) equal to a uniformly distributed random variable U (0 ≤ U ≤ 1):
  U = 1 - x^(-α).

3. Solve for x to find the inverse of the CDF F^(-1)(U):
  x = (1 - U)^(-1/α).

4. Generate random variables by plugging in uniformly distributed random numbers (from a uniform random number generator) into F^(-1)(U):
  X = (1 - U)^(-1/α).

By following these steps, you can generate random variables from the given density function using a uniform random number generator.

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Answer:

Step-by-step explanation:

One interior angle in a regular triacontagon is 168 degrees

so

180 - 168 = 12°

______________________________

Hey!!

Solution,

x-9=-27

or, X= -27+9

x=-18

So the value of X is -18

hope it helps..

Good luck on your assignment

__________________________

Answer:

85

Step-by-step explanation:

x:y

8:10

68:y

divide 68 by 8 u get 8.5 and the times it by 10

so y equals 85

Days exactly: The rate of interest is 4.17%. The interest rate of  amount is 4.21% on regular days.

I = P x R x T/365, where I is the interest, P is the principal, R is the rate, and T is the duration, can be used to determine the interest rate using exact days.

I = 61625 - 60000 = 625, P = 60000, R =?, and T = 150 are the numbers used in this calculation. The formula for 625 reads as follows: 625 = 60000 x R x 150/365. By multiplying both sides by 365/150, we may find R. As a result, R = 625 x 365/90000 = 4.17%.

I = P x R x T/360, where I is the interest, P is the principal, and R is the rate of return, can be used to get the interest rate using regular days.T stands for time, and R represents the rate. I = 61625 - 60000 = 625, P = 60000, R =?, and T = 150 are the numbers used in this calculation. The formula for 625 reads as follows:

625 = 60000 x R x 150/360. By dividing both sides by 360/150, we may find R. As a result, R = 625 x 360/90000 = 4.21%.

I = P x R x T/365, which means that R = I x 365/P x T = 625 x 365/60000 x 150 = 4.17%. Exact days

I = P x R x T/360 on typical days, which means that R = I x 360/P x T is 625 x 360/60000 x 150, or 4.21%.

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The factor by which radius of the sphere be changed is 1.91, which is calculated by applying the concepts of surface area and volume on the assigned problem.

What do you mean by volume?

Volume is defined as the 3D measurement that deals with the amount of space required by an object. It is always calculated in cubic units. Its basic unit is cubic metre.

Let the radius and volume of sphere be r and v respectively

Volume of sphere, v = 3.16 × ( r )3            —- 1

Now, changed radius, R = xr

Where x is the factor, we need to calculate

Changed volume, V = 7v = 3.16 × ( R )3          -— 2

From equations 1 and 2, we get,

7v / v = ( R )3 / ( r )3

7 = ( xr )3 / ( r )3

7 = (x)3 × 1

Taking cube root both sides,

x = 1.913

Hence, the factor by which radius of the sphere be changed is 1.91.

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Step-by-step explanation:

if it is between 0 and pi/2 (90°), or between 3pi/2 (270°) and 2pi (360°).

for angle = 0, cos = 1. therefore, positive.

0 <= 5pi/12 <= pi/2. therefore, positive.

pi/2 <= 5pi/6 <= pi. therefore, negative.

pi/2 <= 3pi/4 <= pi. therefore, negative.

3pi/2 <= 5pi/3 <= 2pi. therefore, positive.

you do know how to compare fractions, right ?

you need to bring then to the same denominator by multiplying numerator and denominator by the same factor.

e.g. comparing 5pi/12 with pi/2.

to bring them both to .../12, we have to multiply pi/2 by 6/6.

so, we are comparing 5pi/12 and 6pi/12.

and we see, 5pi/12 is smaller.

the others work the same way.

3pi/6 <= 5pi/6 <= 6pi/6

2pi/4 <= 3pi/4 <= 4pi/4

9pi/6 <= 10pi/6 <= 12pi/6

now you see it clearly.

Answer:

1 . 40 - 34 equals 14

only can give you number 1 but I hope it jelps

The correct option is (E) 0.15 or 15%.

It is known that 30% of all students are enrolled in an accounting course and 40% of all students are enrolled in statistics. Included in these numbers are 15% who are enrolled in both statistics and accounting.

The Venn diagram below shows the proportion of students who are enrolled in accounting (A) and statistics (S).

Therefore, from the Venn diagram, the probability that a student is in accounting and is also in statistics is 0.15 (or 15%).

Therefore, P(A ∩ S) = 0.15.

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Answer: y=8x+6

Step-by-step explanation:

The slope is

\(\frac{70-54}{8-6}=\frac{16}{2}=8\)

So, the slope is 8.

Since the y-intercept is 6, the equation is y=8x+6.

The given statement "the central limit theorem guarantees an approximately normal sampling distribution when n is sufficiently large." is true because the sampling distribution of the means will approach a normal distribution as the sample size increases.

The Central Limit Theorem (CLT) is a fundamental theorem in statistics that describes the behavior of the means of a large number of independent and identically distributed (iid) random variables.

As a general rule of thumb, a sample size of 30 or greater is often considered "sufficiently large" for the CLT to apply, although this may vary depending on the specific application.

So, to answer the question, we can say that the statement "the central limit theorem guarantees an approximately normal sampling distribution when n is sufficiently large" is true.

However, it is important to note that the CLT only guarantees an approximate normality of the sampling distribution, not an exact normality.

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Answer:

10.04 × 8.8 =?, ? = 88.352 :)

Answer:

88.352

Step-by-step explanation:

10.04

x. 8.8

=88.352

C.

An angle bisector splits angles into halves thus resulting in PNQ. The total angle is however twice the PNQ so 4x + 2.

Hope this helps.

Answer:

y = 25x - 75

Step-by-step explanation:

Answer:

93

Step-by-step explanation:

the answer is 93 no -93 i think so

The scale factor of the blueprint of the deck is 1.5 inches = 4 feet

A scale factor is defined as the ratio between the scale of a given original object and a new object, which is its representation but of a different size.

Given that, Scott has a blueprint of the new deck he is building with dimensions 7.5 inches by 4.5 inches. The actual deck will have dimensions 20 feet by 12 feet.

We need to find the scale factor,

7.5 / 20 = 1.5 / 4

Therefore,

There are 1.5 inches in 4 feet

Hence, the scale factor of the blueprint of the deck is 1.5 inches = 4 feet

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Answer:

hi

Step-by-step explanation:

guvuvugjdhddiebeidgddb

Using the concept of inverse function, it is found that the correct option, that is, the false statement is given by:

C. The inverse of a function, f-1(x), contains all the same points as the original function, f(x).

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The probability that the insurance representative will sell a policy to three out of four prospective clients is 0.0256.

The probability that the insurance representative sells to more than two prospective clients is 0.0272.

To calculate the probability that the insurance representative will sell a policy to a specific number of prospective clients out of four, we can use the binomial probability formula.

The binomial probability formula is given by:

P(X = k) = \((n C k) * p^k * (1 - p)^(n - k)\)

Where:

P(X = k) is the probability of exactly k successes (selling a policy) out of n trials (appointments).

(n C k) represents the combination or "n choose k" which calculates the number of ways to choose k successes out of n trials.

p is the probability of success on a single trial (probability of making a sale).

(1 - p) is the probability of failure on a single trial (probability of not making a sale).

Using this formula, we can calculate the probability of selling a policy to three out of four prospective clients.

Probability of selling a policy to three clients:

P(X = 3) = (4 C 3) * (0.20)^3 * (1 - 0.20)^(4 - 3)

Calculating:

P(X = 3) = 4 * 0.008 * 0.80

P(X = 3) = 0.0256

To calculate the probability that she sells to more than two clients, we need to sum the probabilities of selling to three clients and selling to all four clients.

Probability of selling to more than two clients:

P(X > 2) = P(X = 3) + P(X = 4)

Substituting the values:

P(X > 2) = \(0.0256 + (4 C 4) * (0.20)^4 * (1 - 0.20)^(4 - 4)\)

Calculating:

P(X > 2) = 0.0256 + 1 × 0.0016 × 1

P(X > 2) = 0.0272

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The quotient of 405/27 fraction using division is 15.

It should be noted that the information is simply to divide the numbers.

In this case, the numerator is 405 and the denominator is 27

Therefore, the quotient based on the information illustrated will be:

= 405 / 27

= 15

Therefore, the quotient is 15.

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Answer:

Apple = $0.55

Orange = $0.35

Step-by-step explanation:

Let A = cost of an apple

Let R = cost of an orange

Monday:  5A + 2R = 3.45

Thursday:  3R + 7A = 4.90

Rewrite 5A + 2R = 3.45 to make R the subject:

⇒ 2R = 3.45 - 5A

⇒ R = 1.725 - 2.5A

Substitute R = 1.725 - 2.5A into 3R + 7A = 4.90 and solve for A:

⇒ 3(1.725 - 2.5A) + 7A = 4.90

⇒ 5.175 - 0.5A = 4.90

⇒ 0.5A = 0.275

⇒ A = 0.55

Substitute found value for A into 5A + 2R = 3.45 and solve for R:

⇒ 5(0.55) + 2R = 3.45

⇒ 2.75 + 2R = 3.45

⇒ 2R = 0.7

⇒ R = 0.35

Answer:

apples cost $0.55 each, orange costs $0.35 each

Step-by-step explanation:

let apples be a, let the oranges be o

make equations:

make a the subject for equation 1:

\(\sf 5a + 2o = $3.45\)

\(\sf 5a = 3.45 - 2o\)

\(\sf a = \frac{3.45 - 2o}{5}\)

solve:

\(3o + 7(\sf \frac{3.45 - 2o}{5}) = $4.90\)

\(\sf 0.2o+4.83=4.9\)

\(\sf o=0.35\)

each orange cost $0.35

For apples:

\(\sf a = \frac{3.45 - 2o}{5}\)

\(\sf a = \frac{3.45 - 2(0.35)}{5}\)

\(a=0.55\)

each apples cost $0.55