Which of the following is typiacally the last step of the mail merge process

For the following array x [10] = { 45, 20, 50, 30, 80, 10, 60, 70, 40, 90} show the contents of x after the function call split

Valentin [98]

Answer:

The array index by using split function.

45 20 50 30 80 10 60 70 40 90

45 20 40 30 80 10 60 70 50 90

45 20 40 30 10 80 60 70 50 90

10 20 40 30 45 80 60 70 50 90

Explanation:

In the following statement, there is an integer array type variable x and its index value is 10 that means it contains only 10 numeric values and then, they set split function which split the array and the split function is the built-in function which is used to separate the string or an array. So, the array is split into the following parts.

5 0

3 years ago

5 differences between a regular mouse and a gaming mouse

alexdok [17]

Answer:

A gaming mouse has more buttons to keybind to while a regular mouse is simpler

Explanation:

6 0

2 years ago

It takes 2 seconds to read or write one block from/to disk and it also takes 1 second of CPU time to merge one block of records.

Alexxx [7]

Answer:

Part a: For optimal 4-way merging, initiate with one dummy run of size 0 and merge this with the 3 smallest runs. Than merge the result to the remaining 3 runs to get a merged run of length 6000 records.

Part b: The optimal 4-way merging takes about 249 seconds.

Explanation:

The complete question is missing while searching for the question online, a similar question is found which is solved as below:

Part a

For optimal 4-way merging, we need one dummy run with size 0.

Merge 4 runs with size 0, 500, 800, and 1000 to produce a run with a run length of 2300. The new run length is calculated as follows $L_{mrg}=L_0+L_1+L_2+L_3=0+500+800+1000=2300$
Merge the run as made in step 1 with the remaining 3 runs bearing length 1000, 1200, 1500. The merged run length is 6000 and is calculated as follows

$L_{merged}=L_{mrg}+L_4+L_5+L_6=2300+1000+1200+1500=6000$

The resulting run has length 6000 records.

Part b

For step 1

Input Output Time

Input Output Time is given as

$T_{I.O}=\frac{L_{run}}{Size_{block}} \times Time_{I/O \, per\, block}$

Here

L_run is 2300 for step 01
Size_block is 100 as given
Time_{I/O per block} is 2 sec

So

$T_{I.O}=\frac{L_{run}}{Size_{block}} \times Time_{I/O \, per\, block}\\T_{I.O}=\frac{2300}{100} \times 2 sec\\T_{I.O}=46 sec$

So the input/output time is 46 seconds for step 01.

CPU Time

CPU Time is given as

$T_{CPU}=\frac{L_{run}}{Size_{block}} \times Time_{CPU \, per\, block}$

Here

L_run is 2300 for step 01
Size_block is 100 as given
Time_{CPU per block} is 1 sec

So

$T_{CPU}=\frac{L_{run}}{Size_{block}} \times Time_{CPU \, per\, block}\\T_{CPU}=\frac{2300}{100} \times 1 sec\\T_{CPU}=23 sec$

So the CPU time is 23 seconds for step 01.

Total time in step 01

$T_{step-01}=T_{I.O}+T_{CPU}\\T_{step-01}=46+23\\T_{step-01}=69 sec\\$

Total time in step 01 is 69 seconds.

For step 2

Input Output Time

Input Output Time is given as

$T_{I.O}=\frac{L_{run}}{Size_{block}} \times Time_{I/O \, per\, block}$

Here

L_run is 6000 for step 02
Size_block is 100 as given
Time_{I/O per block} is 2 sec

So

$T_{I.O}=\frac{L_{run}}{Size_{block}} \times Time_{I/O \, per\, block}\\T_{I.O}=\frac{6000}{100} \times 2 sec\\T_{I.O}=120 sec$

So the input/output time is 120 seconds for step 02.

CPU Time

CPU Time is given as

$T_{CPU}=\frac{L_{run}}{Size_{block}} \times Time_{CPU \, per\, block}$

Here

L_run is 6000 for step 02
Size_block is 100 as given
Time_{CPU per block} is 1 sec

So

$T_{CPU}=\frac{L_{run}}{Size_{block}} \times Time_{CPU \, per\, block}\\T_{CPU}=\frac{6000}{100} \times 1 sec\\T_{CPU}=60 sec$

So the CPU time is 60 seconds for step 02.

Total time in step 02

$T_{step-02}=T_{I.O}+T_{CPU}\\T_{step-02}=120+60\\T_{step-02}=180 sec\\$

Total time in step 02 is 180 seconds

Merging Time (Total)

Now the total time for merging is given as

$T_{merge}=T_{step-01}+T_{step-02}\\T_{merge}=69+180\\T_{merge}=249 sec\\$

Total time in merging is 249 seconds seconds

5 0

3 years ago

Craig's annual take-home pay is $75,000. What is the maximum amount that he can spend per month paying off credit cards and loan

kipiarov [429]

$ 75000 is the maximum amount that he can spend per month paying off credit cards and loans and not be in danger of credit overload.

More than this amount will exceed his income.

5 0

3 years ago

Read 2 more answers

(Display four patterns using loops) Ask the user to enter an integer to

fomenos

Answer:

Hi There was small mistake. It is working fine for me. When you run from command line - use LoopPattern, not looppatern

import java.util.Scanner;

public class Looppattern {

public static void main(String[] args) {

Scanner sc = new Scanner(System.in);

System.out.println("Enter how man levels you need: ");

int levels = sc.nextInt();

System.out.println("\n---------------Pattern A-----------------\n");

for (int p = 1; p <= levels; p++) {

for (int k = 1; k <= p; k++) { // increasing each level printing

System.out.print(k);

}

System.out.println();

}

System.out.println("\n---------------Pattern B-----------------\n");

int r = levels;

for (int p = 1; p <= levels; p++) {

for (int k = 1; k <= r; k++) {

System.out.print(k);

}

r--; // decreasing levels

System.out.println();

}

System.out.println("\n---------------Pattern C-----------------\n");

for (int p = 1; p <= levels; p++) { // here incresing

for (int k = p; k > 0; k--) { // and here decreasing pattern to

// achieve our required pattern

System.out.print(k);

}

System.out.println();

}

System.out.println("\n---------------Pattern D-----------------\n");

r = levels;

for (int p = 1; p <= levels; p++) {

for (int k = 1; k <= r; k++) {

System.out.print(k);

}

r--; // decreasing levels

System.out.println();

}

Explanation:

4 0

3 years ago