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Bas_tet [7]
3 years ago
5

Suppose that a machine with a 14-stage pipeline uses branch prediction. 13% of the instructions for a given test program are bra

nches, of which 88% are correctly predicted. Branch instructions the are predicted correctly have a 1 cycle branch delay. The other 12% of the branches suffer a 7-cycle mis-prediction penalty. (In other words, when the branch predictor predicts incorrectly, there are 7 instructions in the pipeline that must be discarded.) Assuming there are no other stalls, develop a formula for the number of cycles it will take to complete n lines of this program.
Engineering
1 answer:
nika2105 [10]3 years ago
3 0

Answer:

The formula is: 1.2236n + 13

Explanation:

Given data:

14-stage pipeline

13% of the instructions for a given test program

88% are correctly predicted

1 cycle branch delay

12% of the branches suffer a 7-cycle mis-prediction penalty

Question: Develop a formula for the number of cycles it will take to complete n lines of the program

Here

\frac{13n}{100} are branching instructions, but, 88% are correctly predicted, therefore:

(\frac{13n}{100} )*(\frac{88}{100} )=0.1144n

According the question, 12% of the branches suffer a 7-cycle mis-prediction penalty, the delay due this mis-prediction:

(\frac{13n}{100} )*(\frac{12}{100} )*7=0.1092n

The total delay:

0.1144n + 0.1092n = 0.2236n

The number of cycles it will take to complete n lines of the program:

n + 0.2236n + 14 - 1 = 1.2236n + 13

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Morgarella [4.7K]

Answer:

Jordan has more green paints

Explanation:

Given

Green = \frac{5}{8}

Blue = \frac{3}{6}

Required

Which paint does he have more?

For better understanding, it's better to convert both measurements to decimal.

For the green paint:

Green = \frac{5}{8}

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By comparison:

0.625 > 0.5

<em>This means that Jordan has more green paints</em>

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3 years ago
Ronny wants to calculate the mechanical advantage. He needs to determine the length of the effort arm and the length of the load
kakasveta [241]

Answer:

I hope it's helpful.

Explanation:

Simple Machines

Experiments focus on addressing areas pertaining to the relationships between effort force, load force, work, and mechanical advantage, such as: how simple machines change the force needed to lift a load; mechanical advantages relation to effort and load forces; how the relationship between the fulcrum, effort and load affect the force needed to lift a load; how mechanical advantage relates to effort and load forces and the length of effort and load arms.

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Students examine how pulleys can be used alone or in combination affect the amount of force needed to lift a load in a bucket. Students find that a single pulley does not improve mechanical advantage, yet makes the effort applied to the load seem less because the pulley allows the effort to be applied in the direction of the force of gravity rather than against it. Students also discover that using two pulleys provides a mechanical advantage of 2, but that the effort must be applied over twice the distance in order to gain this mechanical advantage Thus the amount of work done on the load force remains the same.

Students conduct a series of experiments comparing the effects of changing load and effort force distances for the three classes of levers. Students discover that when the fulcrum is between the load and the effort (first class lever), moving the fulcrum closer to the load increases the length of the effort arm and decreases the length of the load arm. This change in fulcrum position results in an increase in mechanical advantage by decreasing the amount of effort force needed to lift the load. Thus, students will discover that mechanical advantage in levers can be determined either as the ratio of load force to effort force, or as the ratio of effort arm length to load arm length. Students then predict and test the effect of moving the fulcrum closer to the effort force. Students find that as the length of the effort arm decreases the amount of effort force required to lift the load increases.

Students explore how the position of the fulcrum and the length of the effort and load arms in a second-class lever affect mechanical advantage. A second-class lever is one in which the load is located between the fulcrum and the effort. In a second-class lever, moving the load changes the length of the load arm but has no effect on the length of the effort arm. As the effort arm is always longer than the load arm in this type of lever, mechanical advantage decreases as the length of the load arm approaches the length of the effort arm, yet will always be greater than 1 because the load must be located between the fulcrum and the effort.

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Through this series of investigations students will come to understand that simple machines make work seem easier by changing the direction of an applied force as well as altering the mechanical advantage by afforded by using the machine.

Investigation focus:

Discover that simple machines make work seem easier by changing the force needed to lift a load.

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8 0
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Answer:

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