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1 year ago

Choose 2 statements that correctly describe the time complexity of data structures with N data.

Computers and Technology

1 answer:

Softa [21]1 year ago

6 0

The statements that correctly describe the time complexity of data structures with N data are:

The average time complexity of the data lookup in a hash table is O(N).
The average time complexity of inserting data into a heap is O(logN)

<h3>What is time complexity of data structures?</h3>

Time Complexity of an algorithm is known to be the depiction of the amount of time needed by the algorithm to carry out to completion.

Note that The statements that correctly describe the time complexity of data structures with N data are:

The average time complexity of the data lookup in a hash table is O(N).
The average time complexity of inserting data into a heap is O(logN)

Learn more about data from

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describe the relationship between the policy at your organization and the inclusion of additional data streams into electronic h

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1 year ago

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3 years ago

What is hexadecimal number system

eduard

Our usual number system is the decimal number system. As the name suggests, it uses base 10.

Using a certain base to express numbers means to write numbers as weighted sums of powers of the base. For example, in base 10 we write

$1437 = 1\cdot 10^3 + 4\cdot 10^2 + 3\cdot 10^1 + 7\cdot 10^0$

So, the weights of the powers are what we call the digits of the number.

Note that our digits finish at 9 because it wouldn't make sense to have a digit to express 10: if we choose a weight of 10 (or more) for a certain power, we can simply scale it to the next one: for example, saying "ten hundreds" is the same as saying "one thousand":

$10\cdot 10^2 = 1\cdot 10^3$

Now, the hexadecimal number system simply uses 16 as base, instead of 10. This means that its digits are

1,2,3,4,5,6,7,8,9,A,B,C,D,E,F

where digits from A to F represent numbers from 10 to 15.

These are some examples of hexadecimal numbers turned into our usual system:

$(47B)_{16} = 4\cdot 16^2+7\cdot 16^1+11\cdot 16^0 = 1024+112+11=(1147)_{10}$

$(CAF35)_{16} = 12\cdot 16^4+10\cdot 16^3+15\cdot 16^2+3\cdot 16^1+5\cdot 16^0 = 786432+40960+3840+48+5=(831285)_{10}$

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2 years ago