Consider Algorithm 1 and the input array \(A\) below. \(A\) is a square matrix. \[\begin{array}{l}\textbf{Algorithm 1} \,\, processSquareMatrix(A, n): \\\quad s = \sqrt n\\\quad \textbf{for} \, i = 1\, \textbf{to} \,s \, \textbf{do}\\\quad \quad \textbf{for} \, j = 1\, \textbf{to} \, \lfloor s/2 \rfloor \, \textbf{do}\\\quad \quad \quad temp = A[i][j]\\\quad \quad \quad A[i][j] = A[i][s-j+1]\\\quad \quad \quad A[i][s-j+1] = temp\\\end{array}\] 22 17 9 76 55 61 29 83 2 45 90 22 23 42 44 3 \[ \lfloor x \rfloor \, \text{is the floor of} \, x .  n \text{ is the number of items in } A \] Enter the values of the first row of \(A\) after running the algorithm and passing \(A\) as the first parameter, and \(n\) as the second parameter: Briefly explain what this algorithm does in simple terms: Using the proper asymptotic notation, the running time of Algorithm 1 is )

Consider Algorithm 1 and the input array \(A\) below. \(A\) is a square matrix. \[\begin{array}{l}\textbf{Algorithm 1} \,\, processSquareMatrix(A, n): \\\quad s = \sqrt n\\\quad \textbf{for} \, i = 1\, \textbf{to} \,s \, \textbf{do}\\\quad \quad \textbf{for} \, j = 1\, \textbf{to} \, \lfloor s/2 \rfloor \, \textbf{do}\\\quad \quad \quad temp = A[i][j]\\\quad \quad \quad A[i][j] = A[i][s-j+1]\\\quad \quad \quad A[i][s-j+1] = temp\\\end{array}\] 22 17 9 76 55 61 29 83 2 45 90 22 23 42 44 3 \[ \lfloor x \rfloor \, \text{is the floor of} \, x .  n \text{ is the number of items in } A \] Enter the values of the first row of \(A\) after running the algorithm and passing \(A\) as the first parameter, and \(n\) as the second parameter: Briefly explain what this algorithm does in simple terms: Using the proper asymptotic notation, the running time of Algorithm 1 is )

Consider Algorithm 1 and the input array \(A\) below. \(A\) is a square matrix. \[\begin{array}{l}\textbf{Algorithm 1} \,\, processSquareMatrix(A, n): \\\quad s = \sqrt n\\\quad \textbf{for} \, i = 1\, \textbf{to} \,s \, \textbf{do}\\\quad \quad \textbf{for} \, j = 1\, \textbf{to} \, \lfloor s/2 \rfloor \, \textbf{do}\\\quad \quad \quad temp = A[i][j]\\\quad \quad \quad A[i][j] = A[i][s-j+1]\\\quad \quad \quad A[i][s-j+1] = temp\\\end{array}\] 22 17 9 76 55 61 29 83 2 45 90 22 23 42 44 3 \[ \lfloor x \rfloor \, \text{is the floor of} \, x .  n \text{ is the number of items in } A \] Enter the values of the first row of \(A\) after running the algorithm and passing \(A\) as the first parameter, and \(n\) as the second parameter: Briefly explain what this algorithm does in simple terms: Using the proper asymptotic notation, the running time of Algorithm 1 is )

40. Jorge is conducting research among a group of migrant farmworkers in North Carolina, and he realizes that some of the workers are undocumented. He knows he can protect their identities, even if he publishes his findings widely. Which ethical principle is Jorge demonstrating?

Church attendance and temperance were enforced among early workers at Lowell.

Before 1845, steamboats were used more for transportation on the ocean than on internal waterways.

The Missouri Compromise of 1820 attempted to maintain a balance between:

Which crop became the dominant cash crop of the South by the mid-19th century?

What state did John C. Calhoun represent? 

Compute the senior mortality rate per 100,000 adults for this population. Round to two decimal places (e.g., 59.29).