Question 2
(25 points, Swimming Frog): A frog is dropped to a river with a width 10 meter.
The location of the river where the frog lands on is random and can be
considered uniformly distributed. After it gets dropped, the frog swims to the
river-bank closer to it (See Fig. 1)· Let random variable X denote the distance
that the frog swims to get back to the river-bank 10 m Figure 1: Diagram for
Q2. Frog swims to the closest side (a) (10 Pts.) Determine the distribution of
X. Justify your reasoning (b) (5 Pts.) From the distribution of X, determine
P(X > 1) (c) (5 Pts.) Determine ELX (d) (5 Pts.) Determine the CDF of X, and
then calculate P(X <5).
Data Sheet: Activity - Osmosis Name Course Date Activity Data Code Procedure I -Test Solution 1: Water Complete the tablesand questions below using your data and information found under the Background tab Data Table I Note: Difference in Final Volumes = Final Volume of Test Sol - Final Volume of Water Trial Starting Volume of Test Solution (L) Starting Volume of Water (L) Final Volume of Test Solution (L) Final Volume of Water (L) Difference in Final Volumes (L) 1 1.28 1.75 1.51 1.52 -0.01 2 1.28 2.00 1.64 1.64 0 Observations and Questions [1] Given that the final heights (and volumes) are the same for the water and test solution, what can you...
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Research Cache Coherency mechanisms, and explain how they address
ReplyDeletethe environment with multiple shared caches.
Research Cache Coherency mechanisms, and explain how they address the environment with multiple shared caches.
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