You are renting a limousine that charges certain rates to visit each of the following cities. You needto visit each city once and you need to start in Athens and end in Athens. Use the "Brute Force"
Algorithm to find the cheapest route to visit each city and return home again to Athens.

Answers

Answer 1

Answer:

Answer:

the answer is Athens-Buford-Cu-Dacul-Athens

Step-by-step explanation:

Related Questions

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What is the sum of the interior angle measures of a polygon that has eleven sides ? Hint :Sum = (n-2)180
Round the decimal to the nearest tenth 0.709
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Two brothers, Mark and Steven, each inherit $45000. Mark invests his inheritance in a savings account with an annual return of3.2 %, while Steven invests his inheritance in a CD paying 4.5 % annually. How much more money than Mark does Steven have after1 year?

The formula P=2L+2W represents the perimeter of a rectangle. In this formula, L is the length of the rectangle and w is the width. Solve the formula for W

Answers

Answer: P/2 - L = W

Step-by-step explanation:

P = 2L + 2W. We are isolating W. Subtract 2L from both sides to isolate the term first
P - 2L = 2W. Divide by 2 on both sides to isolate W.
P/2 - L = W

A formal power series over R is a formal infinite sum f = X[infinity] n=0 anxn, where the coefficients an ∈ R. We add power series term-by-term, and two power series are the same if all their coefficients are the same. (We don’t plug numbers in for x, because we don’t want to worry about issues with convergence of the sum.) There is a vector space V whose elements are the formal power series over R. There is a derivative operator D ∈ L(V ) defined by taking the derivative term-by-term: D X[infinity] n=0 anxn ! = X[infinity] n=0 (n + 1)an+1xn What are the eigenvalues of D? For each eigenvalue λ, give a basis of the eigenspace E(D, λ). (Hint: construct eigenvectors by solving the equation Df = λf term-by-term.)

Answers

Answer:

Check the explanation

Step-by-step explanation:

where the letter D is the diagonal matrix with diagonal entries λ1,…,λn. Now let's assume V is invertible, that is, this particular given eigenvectors are linearly independent, you get M=VDV−1.

Kindly check the attached image below to see the step by step explanation to the question above.

(Lots of points)PLEASE HELP ME Due today at 8:59 in Texas

Answers

Answer:

6.) So 8 of 24 hours is 1/3. So the percent of his time used was 33.33333 . . % (etc)

7.) The easiest way to figure out a percentage is dividing it. So if it was 30 hit out of 75 people, then divide 30 by 75. So 40% of them got hit.

Hope that helps

A sample mean, sample size, and population standard deviation are given. Use the one-mean z-test to perform the required hypothesis test at the given significance level. Use the critical -value approach.= 20.5, n = 11 , σ = 7, H0: μ = 18.7; Ha: μ ≠ 18.7, α = 0.01

Answers

Answer:

Z = 0.8528 < 2.576

The calculated value Z = 0.8528 < 2.576 at 0.01 level of significance

Null hypothesis is Accepted at 0.01 level of significance.

There is no significance difference between the means

Step-by-step explanation:

Given data

size of the sample 'n' = 11

mean of the sample x⁻ =20.5

Mean of the Population μ = 18.7

Standard deviation of Population σ = 7

Test statistic

$Z = (x^(-) -mean)/((S.D)/(√(n) ) )$

$Z = (20.5 -18.7)/((7)/(√(11) ) )$

$Z = (1.8)/(2.1105)$

Z = 0.8528

critical Value

$Z_{(\alpha )/(2) } = Z_{(0.01)/(2) } = Z_(0.005) = 2.576$

The calculated value Z = 0.8528 < 2.576 at 0.01 level of significance

Null hypothesis is Accepted at 0.01 level of significance.

There is no significance difference between the means

Answer:Answer:

B. 18.7 ± 9.7

Step-by-step explanation:

Let X be the set of all 3×3 matrices whose diagonal entries are all 0. With the usual matrix addition and scalar multiplication, is X a vector space? (b) Let Y be the set of all 3 × 3 matrices whose diagonal entries add up to 0. With the usual matrix addition and scalar multiplication, is Y a vector space?

Answers

Answer:

Please see attachment

Step-by-step explanation:

Please see attachment

Find an equation of the line that passes through the given points. (let x be the independent variable and y be the dependent variable.) (3, 1) and (4, 4)

Answers

The 2-point form of the equation for a line can be used.

... y = (y₂-y₁)/(x₂-x₁)·(x -x₁) +y₁

Filling in the given information, you have

... y = (4-1)/(4-3)·(x-3) +1 . . . . an equation for the line

... y = 3x -8 . . . . . . . . . . . . . . simplified to slope-intercept form

... 3x -y = 8 . . . . . . . . . . . . . .. rearranged to standard form

Final answer:

The equation of the line passing through given points (3, 1) and (4, 4) can be found by calculating the slope and the y-intercept of the line. First, we find the slope (m) is 3. Then, by substituting the slope and one point into the formula y = mx + b, we find the y-intercept is -8. Thus, the equation of the line is y = 3x - 8.

Explanation:

To find the equation of a line passing through two points, we need to find the slope (m) first. The formula for calculating the slope is m = (y2 - y1) / (x2 - x1). Taking the given points (3, 1) and (4, 4), we can substitute into our formula and get m = (4 - 1) / (4 - 3) = 3 / 1 = 3.

Once we have the slope, the next step is finding the y-intercept (b) using the equation of a line, y = mx + b. Replacing m, x, and y with known values from any point, let's use (3, 1), we get 1 = 3*3 + b, that simplifies to b = -8.

So the equation of the line that passes through the points (3, 1) and (4, 4) is: y = 3x - 8.