what is the difference between the three types of unconditional jump (short, near, and far).
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what is the difference between the three types of unconditional jump (short, near, and far).
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- thermostat, which will turn the heat on when the room temperature drops h degrees below its set point, Ts, and cuts heat off at a temperature h degrees higher than Ts . The system heats at a constant rate Q (thermal units per time unit), and the volume of the room is V, so, if the room were perfectly insulated, the heating system would raise the temperature of the room at the rate KVQ (degrees per time unit), where K is a constant of proportionality giving the change in temperature per thermal unit per unit volume. However, there is a heat loss to the outside that is proportional to the difference in temperature between the room and the outside. Using the modified Euler method, write a FORTRAN program to simulate this system, if the room temperature at time is T(t), T(0) = To, and the outside temperature, Tout' is given by: Case (1) : Tout is constant < Ts Case (2) : Tout = A sin(wt + 4)| , %3D reflecting daily cycles. A is temperature range, 2n/w is the period of a cycle, and o is the…The probability of event A occurring is 10/10. The probability of event B occurring is 0/10. What is the entropy of this system?The converse and the inverse of a conditional statement are equivalent Select One True False Let p, q, and r be propostions with the truth values (True, False, False) respectivly, then the truth value of the propositional statement (¬p ↔️ ¬q) ↔️ (q ↔️ r) is Select One True False The biconditional statement p ↔️ q and the statement (p → q ) ∧ (q → p) have different truth values Select One True False Determine whether the following propositions is true or false. if 1+1=3, then 2+2=4 Select One True False Determine whether the following propositions is true or false. 2+1=3 if and only if 5
- b) i) If we lose 0 packets out of 10,000 arrivals to a queueing system in a simulation, what do we estimate to be the loss probability (LP), and the upper and lower confidence intervals at a 95% confidence? Use the Wilson Score interval. ii) What do Confidence Intervals tell us? iii) If we have 90% CI's and the first 8 experiments yield values within the CI's while the 9th experiment is outside, what do we predict about the result(s) of the 10th experiment? iv) If we didn't use Confidence Intervals what would be the effect on using simulation to study complex systems in engineering and computer science?Computer Science * Alice and Bob are conducting Diffie-Hellman key exchange with the parameters p = 101 and a = 2. Their parameters are small and we decide to crack the key exchange. Suppose Alice is observed sending public key A = 79 and Bob sends public key B = 26. a) What is Alice's private key? b) What is Bob's private key? c) What is the shared secret? Alice and Bob are using the EIGamal cipher with the parameters p = 29 and a = 2. %3D Their parameters are small and we decide to crack the cipher. Suppose Alice is observed sending public ephemeral key kE 25 and Bob sends public key 3 = 4. %3D Alice is observed transmitting the ciphertext y = 13. a) What is the masking key kM? b) What is the plaintext?I need help with this problem involving Boolean variables and I am absolutely lost on this problem since I never seen anything like it. If (f(w,x,y,z) = (x+yz) + (wx). What is f(1,0,0,0) There is a line over (x+yz), there is a line over letter z, and there is a line over letter w.
- Simplify the following Boolean functions using four-variable maps. a. F(A, B, C, D) - (4, 6,7, 15) b. F(A, B,C, D) = E (3,7, 11, 13, 14, 15) c. F(A, B,C, D) = (0, 1,2, 4, 5, 7, 11, 15) d. F(A, B, C, D) = (0, 2, 4, 5, 6, 7,8, 10, 13, 15) %3D %3DThere are a set of courses, each of them requiring a set of disjoint time intervals. For example, a course could require the time from 9am to 11am and 2pm to 3pm and 4pm to 5pm. You want to know, given a number K, if it’s possible to take at least K courses. You can only take one course at any single point in time (i.e. any two courses you choose can’t overlap). Show that the problem is NP-complete, which means that choosing courses is indeed a difficult thing in our life. Use a reduction from the Independent set problem.A band of thieves comes up with a series of rules for hiding their loot so that they are always able to find it. The rules are as follows: If the house is next to a lake, then the treasure does not go in the kitchen If the tree in the front yard is an elm, then the treasure is in the kitchen The tree in the front yard is an elm or the treasure is buried under the flagpole If the tree in the backyard is an oak then the treasure is in the garage. You observe that the house where the treasure is hidden is next to a lake. Where is the treasure? discrete math
- There are many sensors on a wind turbine, based on each sensor's reading many alerts are generated as (start, end). For easier monitoring, our customer is asking to raise alerts on the turbine level instead of on each sensor. If any sensor is having an alert, there should be an alert for the entire wind turbine. Suppose the alerts created with two sensors readings are [(0,3),(5,10),(1,4),(10,15)], then the turbine level alert should be [(0,4),(5,15)]. Return the alerts sorted by the start timestamp. If there is no alert from the sensor level, return an empty array []. Code needs to be in Python?There is a penalty kick scenario: the striker can shoot left, right or middle. Similarly, the goalkeeper can jump to the left, right or stay in the middle. Assume the striker never misses the goal when shooting to the center or to the left corner but misses 20% of the shots to the right corner. Further assume the goalkeeper can prevent a goal in 50% when he jumps to the correct corner, or 100% of the shots in the middle if he stays in the middle. 1) write down the bimatrix 2) for the striker, "right" is not a best response to any pure strategy. Find a mixed strategy such that "right" is the best response to sigma2.A ciphertext has been generated with an affine cipher. The most frequent letter of the ciphertext is “F”, and the second most frequent letter of the ciphertext is “C”. Break this code by figuring out the key numbers. Hint: Based on the letter frequency, E is the most frequent letter and T is the second most frequent letter. Therefore, F should be the ciphertext of E and C should be the ciphertext of T.
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