Constant amount of ideal gas is kept inside a cylinder by a piston. The piston is locked in to position, it is not allowed to move. The gas is then heated up. Compare the initial (i) and the final (f) physical quantities of the gas to each other.

(The fill in the blank options are greater than, less than, or equal too).

The volume Vf is ... Vi.

The temperature Tf is ... Ti.

The internal energy Uf is ... Ui.

The entropy Sf is ... Si.

The pressure pf is ... pi.

import random

# define functions
def rollDice():
# function returns a random number between 1 and 6

def userWon(t1, t2):
# function accepts player total and computer total
# function returns true if player wins
# function returns false if computer wins

def main():
# each player rolls two Dice
player = rollDice() + rollDice()
computer = rollDice() + rollDice()
# ask the player if they want to roll again
again = int(input("Please enter 1 to roll again. Enter 2 to hold."))
# roll again if needed and add to player's total
if again == 1:
player = player + rollDice()

# insert your if statement here to determine the winner
# and your appropriate print statements

main()

Here are the preferences of the seven voters, choosing among options A, B, C, D, and E..

Answer the following question about the possible outcomes of an election involving all 7 of these voters using various voting methods:

Who wins a Majority Rule election?
Who wins a Plurality Rule election?
Who wins a Borda Count election?
Who wins an Instant Runoff (Hare) election?

Who wins a Pairwise Comparison Election?

You and a friend, along with an eccentric rich probabilist, are observing a Poisson process whose arrival rate is λ = .5 per hour. The probabilist offers to pay you $100 if there is at least one arrival between noon and 2pm, and also offers to pay your friend $100 if there is at least one arrival between 1pm and 3pm.

a. What is the probability that either you or your friend, or both, gets $100?

b. What is the probability that one of you wins $100, but not both?

Consider a Poisson process with arrival rate λ per minute. Given that there were three arrivals in the first 2 minutes, find the probability that there were k arrivals in the first minute; do this for k = 0, 1, 2, and 3.

Given that P(A) = .4, P(A ∩ B) = .1, and P((A ∪ B) c ) = .2, find P(B).

what should i write in my wine cork letter presentation for elevator pitch. can i have some idea.

1. Which of the following contains the highest number of lymphatic nodules:

1. Duodenum.
2. Jejunum.
3. Ileum.
4. None of the above is true.

2. The Synthesis, maintenance and resorption of the Calcified Matrix are performed by:

1. Osteoblasts.
2. Osteocytes.
3. Osteoclasts.
4. All of the above are true.
5. Only a + b are true.

3. Periosteum:

1. Is a specialized Osteogenic connective tissue.
2. Is similar to the Perichondrium that covers Cartilage.
3. Covers the external surface of bone.
4. All of the above are true.
5. Only a + c are true.

Given an array A[0 … n-1], where each element of the array represent a vote in the election. Assume that each vote is given as an integer representing the ID of the chosen candidate. Can you determine who wins the election? What is the complexity of your solution? Hint: it is similar to finding the element that is repeated the maximum number of times.

Please answer as soon as possible. Explanation is not required. Just the step is fine.

Give me a step-by-step procedure to troubleshoot a computer as part of a network can be used to verify internet connectivity. Use words like "ping," "connectivity," "Layer 3," and "DNS," and "gateway."