Answer:
1000/125 billion instructions per second.
Explanation:
All the stages take 125ps and latch time was outlooked.
The clock speed would be the highest stage time in all 5 stages. Here all are same clock speed it would be 125ps only.
throughput = 1/cycle time so ⇒ 1/125 instructions/ps
Since we want it in billion instructions per second so we have to multiply with 10⁻⁹ /10⁻¹² then the result is 1000/125 billion instructions per second.
Answer:
Please see the attached file for the complete answer.
Explanation:
Edit your profile, click preferences, and then there should be a drop down that has your level on it which you can change.
Answer:
study-time survey, project schedule, prioritize tasks, reward system.
Explanation:
Time management can be defined as a strategic process which typically involves organizing, planning and controlling the time spent on an activity, so as to effectively and efficiently enhance productivity. Thus, when time is properly managed, it avails us the opportunity to work smartly rather than tediously (hardly) and as such making it possible to achieve quite a lot within a short timeframe. Also, a good time management helps us to deal with work-related pressures and tight schedules through the process of properly allocating the right time to the right activity.
Hence, time-management techniques work most effectively when performed in the following sequential order; study-time survey, project schedule, prioritize tasks, and designing (creating) a reward system.
In this question, we are given
,
-
A certain list, L, contains a total of n numbers, not necessarily distinct, that are arranged in increasing order.
- L1 is the list consisting of the first n1 numbers in L.
- L2 is the list consisting of the last n2 numbers in L.
Explanation:
As per the information given in statement 1, 17 is a mode for L1 and 17 is a mode for L2.
Therefore, we can infer that
,
- 17 must occur in L1, either same or a greater number of times as any other number in L1.
- 17 must occur in L1, either same or a greater number of times as any other number in L2.
As all elements in L are in ascending order, we can also conclude that
-
Each number between last occurrence of 17 in L1 and the first occurrence of 17 in L2 must be equal to 17 only.
- Therefore, 17 occurs either same or greater number of times as any other number in L.
- Thus, 17 is a mode for L.
However, from this statement, we cannot conclude anything about the mode of L1, L2, or L.
Hence, statement 2 is not sufficient to answer the question.
Therefore, 17 is a mode for L1 and 17 is a mode for L2.