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Marina86 [1]
2 years ago
13

Hi guts gyt edgsahgflefljwegfwygafbhdshdnvcashD

Computers and Technology
1 answer:
lapo4ka [179]2 years ago
4 0

Hello, how are you and welcome!

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Hello my friends i am trying to reboot my i phone 4 but i could not i tried many ways can u help me
g100num [7]

Answer:

Launch iCloud.com in the web browser on your PC.

After the page opens, enter the credentials; username and password.

On the screen, after you login, you’ll see all iDevices you’ve associated...

Choose "Erase operation" for devices you can’t log inside.

or

Connect your iPhone to a computer. If your iPhone gets hung up on the Apple logo or a solid-color screen when forcing it to restart, you can try using your PC or Mac to repair it without losing data. Start by connecting the iPhone to the computer using its charging cable.

2

Open Finder (Mac) or iTunes (PC). If you're using Mac Catalina or later, click the two-toned face on the Dock to launch Finder. If you have Windows or an earlier version of macOS, open iTunes from the Start menu or Applications folder. Locate your iPhone. If you're using Finder, click your iPhone's name in the left panel under "Locations." If you're using iTunes, click the button with an iPhone icon near the top-left corner of the app (to the right of the drop-down menu)

Explanation:

8 0
3 years ago
Jacob is a teacher and wants to sort his grades based on Test 1 and then on Test 2.
Pachacha [2.7K]
<span>He would click on the Test 1 column and press Sort, then click on the Test 2 column and press Sort. 
 It depends on what you learn because it says "shift"</span>
4 0
3 years ago
Read 2 more answers
Using Sequential Search on an array of size n, the search key is definitely present in the array. The probability of matching th
MissTica

Answer:

(11n-5) / 12 is correct answer.

Explanation:

The Probability that key will match to nth term = 1/2

The Probability that key will match to n-1th term = 1/3

As all other probabilities are equal

The Total Probability that key matches to any of 1 to n-2 index = 1 - 1/2 - 1/3 = 1/6

The Probability that key matches to any of 1 to n-2 index = (1/6) / n-2 = (1/6)* (n-2))

Let P(i) = Probability that key matches to ith index.

The Average time complexity = 22 i=1 P(i) * i

The Average time complexity = 1/(6(n-2) * ( sum of 1 to n-2 ) + (n-1) / 3 + n/2

The Average time complexity = 1/(6(n-2) * ( n-2)*(n-1) / 2 + ( n-1) / 3 + n/2

The Average time complexity = 1/6 * (n-1)/2 + (n-1)/3 + n/2

The Average time complexity = (n-1)/12 + (n-1)/3 + n/2

The Average time complexity = (n-1 + 4 * n - 4 * 1 +6 * n)/12

The Average time complexity = 11n-5 / 12

so (11n-5) / 12 is correct answer.

7 0
3 years ago
Based on the following passage on construction technology during the Middle Ages, why might a worker not be allowed to join a gu
olya-2409 [2.1K]

Answer:

He was not born into a family of skilled laborers

Explanation:

6 0
3 years ago
I have six nuts and six bolts. Exactly one nut goes with each bolt. The nuts are all different sizes, but it’s hard to compare t
juin [17]

Answer:

Explanation:

In order to arrange the corresponding nuts and bolts in order using quicksort algorithm, we need to first create two arrays , one for nuts and another for bolts namely nutsArr[6] and boltsArr[6]. Now, using one of the bolts as pivot, we can rearrange the nuts in the nuts array such that the nuts on left side of the element chosen (i.e, the ith element indexed as nutArr[i]) are smaller than the nut at ith position and nuts to the right side of nutsArr[i] are larger than the nut at position "I". We implement this strategy recursively to sort the nuts array. The reason that we need to use bolts for sorting nuts is that nuts are not comparable among themselves and bolts are not comparable among themselves(as mentioned in the question)

The pseudocode for the given problem goes as follows:

// method to quick sort the elements in the two arrays

quickSort(nutsArr[start...end], boltsArr[start...end]): if start < end: // choose a nut from nutsArr at random randElement = nutsArr[random(start, end+1)] // partition the boltsArr using the randElement random pivot pivot = partition(boltsArr[start...end], randElement) // partition nutsArr around the bolt at the pivot position partition(nutsArr[start...end], boltsArr[pivot]) // call quickSort by passing first partition quickSort(nutsArr[start...pivot-1], boltsArr[start...pivot-1]) // call quickSort by passing second partition quickSort(nutsArr[pivot+1...end], boltsArr[pivot+1...end])

// method to partition the array passed as parameter, it also takes pivot as parameter

partition(character array, integer start, integer end, character pivot)

{

       integer i = start;

loop from j = start to j < end

       {

check if array[j] < pivot

{

swap (array[i],array[j])

               increase i by 1;

           }

 else check if array[j] = pivot

{

               swap (array[end],array[j])

               decrease i by 1;

           }

       }

swap (array[i] , array[end])

       return partition index i;

}

7 0
3 years ago
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