Answer:
170 Mbps
Explanation:
Time taken to put data on to the link T1 = 50kB / 1 Gbps = 0.0004096
Time taken for transmission T2 = 2 milliseconds = 2 * 10-3
--> throughput = ( 1 / (1+T2/T1) ) * bandwidth of link
= ( 1 / (1 + 4.8828125) ) * 1 Gbps
= 0.16998672 * 1 Gbps
= 169.98672 Mbps
= 170 Mbps.
What is the context of the question? With all that you have provided my best guess would be "computational function/solving"
Of course not. Google is just different from other platforms that have different uses and roles on the internet. It has profits just the same as the other platforms so that is not unfair. If anything, Google has more popularity as its famous search engine.
The 2 statements that correctly describe the time complexity of data structures with N data are:
- The average time complexity of data structures with N data is O(N).
- The average time complexity of inserting data into a heap is O(logN).
<h3>What is Time Complexity?</h3>
This is known to be the idea in computer science that handles the quantification of the needed time frame that is taken by a set of code or algorithm to act or run as a function of the numbers of input.
Note that The 2 statements that correctly describe the time complexity of data structures with N data are:
- The average time complexity of data structures with N data is O(N).
- The average time complexity of inserting data into a heap is O(logN).
See full question below
. Choose 2 statements that correctly describe the time complexity of data structures with N data. The average time complexity of the data lookup in a hash table is O(N). The average time complexity of the data lookup in a complete binary tree is O(logN). The average time complexity of deleting an item from an array is 0(1). The average time complexity of accessing the kth element in a linked list is 0(1). The average time complexity of inserting data into a heap is O(logN)
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