1. The process of splicing:

Group of answer choices

a. Removes intron sequences

b. Removes polypeptides

c. Joins exon sequences

d. a) and c)

e. b) and c)

2.

Which of the following functions is not attributed to non-coding RNA?

Group of answer choices

a. RNA interference

b. Degredation of mRNA

c. Splicing of RNA

d. Post-translational modification of proteins

e. All of the above are the functions of non-coding RNA

3.

Conversion between electrical / chemical signals

Group of answer choices

a. Conversion between electrical / chemical signals

b. Reception of signal

c. Signal transmission

d. Pre- and Post-synaptic changes

e. All of the above

1. Emily, Car, Stock Market, Sweepstakes, Vacation and Bayes.

Emily is taking Bayesian Analysis course. She believes she will get an A with probability 0.6, a B with probability 0.3, and a C or less with probability 0.1. At the end of semester, she will get a car as a present form her uncle depending on her class performance. For getting an A in the course Emily will get a car with probability 0.8, for B with probability 0.5, and for anything less than B, she will get a car with probability of 0.2. These are the probabilities if the market is bullish. If the market is bearish, the uncle is less likely to make expensive presents, and the above probabilities are 0.5, 0.3, and 0.1, respectively. The probabilities of bullish and bearish market are equal, 0.5 each. If Emily gets a car, she would travel to Redington Shores with probability 0.7, or stay on campus with probability 0.3. If she does not get a car, these two probabilities are 0.2 and 0.8, respectively. Independently, Emily may be a lucky winner of a sweepstake lottery for a free air ticket and vacation in hotel Sol at Redington Shores. The chance to win the sweepstake is 0.001, but if Emily wins, she will go to vacation with probability of 0.99, irrespective of what happened with the car.

After the semester was over you learned that Emily is at Redington Shores.

(a) What is the probability that she won the sweepstakes?

Who wins and loses from inflation?

A 3"-diameter, 5"-long gas-piston assembly contains air at STP. (STP: Standard Temperature and Pressure conditions, 300K and 1 atm. At these conditions the air density is approximately 1.2kg/m3.) Calculate the necessary piston displacement in order to increase the pressure to 45 atm (typical of a diesel engine) varying linearly with displacement (i.e. the pressure varies linearly with displacement) during an adiabatic compression that will increase the gas’ internal energy by 1.2kJ.

100 kg of R-134a at 200 kPa are contained in a piston–cylinder device whose volume is 12.766 m³. The piston is now moved until the volume is one-half its original size. This is done such that the pressure of the R-134a does not change. Determine the final temperature and the change in the total internal energy of R-134a. Use data from the steam tables.

The final temperature is  °C.

The total change in internal energy is  kJ/kg.

Please Use the ECLIPSE AND FOLLOW THESE RULES

Apply the naming conventions for variables, methods, classes, and packages:

- variable names start with a lowercase character

- classes start with an uppercase character

- packages use only lowercase characters

methods start with a lowercase character

question1:

Design a Lotto class with one array instance variable to hold three random integer values (from 1 to 9). Include a constructor that randomly populates the array for a lotto object. Also, include a method in the class to return the array.

Use this class to simulate a simple lotto game in which the user chooses a number between 3 and 27. The user runs the lotto up to 5 times and each time the sum of lotto numbers is calculated. If the number chosen by the user matches the sum, the user wins and the game ends. If the number does not match the sum within five rolls, the computer wins.

question2:

Write a Java class that implements a set of three overloaded static methods. The methods should have different set of parameters and perform similar functionalities. Call the methods within main method and display the results.

eclipse...

Using Java,

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.

(PYTHON) Lottery program. The program randomly generates a two-digit number, prompts the user to enter a single two- digit number, and determines whether the user wins according to the following rules. Write a loop to let the user play as many times as the user wanted. Use a sentinel or flag to quit out of the loop.

1.if the user’s input matches the lottery In the exact order, the award is $10,000.

2.if all the digits in the user’s input match all the digits in the lottery number, the award is $3,000.

3. if one digit in the user’s input matches a digit in the lottery number, the award is $1,000.

A piston-cylinder apparatus contains initially 1.2 mol of ideal gas at 6 bar and 25°C. Then the piston is moved downward to increase the pressure to 12 bar pressure. You can ignore the change in potential energy associated with the piston moving.

a. Write the First Law of Thermodynamics and simplify for this problem given that temperature of the system changes.

b. Assuming Isothermal operation what are the initial and final volumes of gas for the above process (L)?

c. If this process is carried out isothermally and the work done on the gas is 6.2 L ·bar then what is the value for heat (J) and discuss if this is heat added or removed?

d. If the process is instead done adiabatically and the work done on the gas is still 6.2 L ·bar. Again we can assume
U =mCΔT where C=5*R/2 (I)

as in Problem 1, then what is the final temperature (°C)?

A horizontal piston assembly contains water. The piston is connected to a shaft, which can apply different forces to the piston as the water is expanded or compressed. Initially the apparatus contains a saturated liquid-vapor mixture of water at .9 bar with quality of 80% and a volume of 1.0 m^3. The shaft is programmed to move following a polytropic processs until the volume doubles and the pressure is 0.7 bar.

A) For the initial state, what percent of the total volume is occupied by vapor?

B) Could Kinetic and potential effects be neglected for the system? Why or Why not?

C) Determine the amount of heat transfer required to accompany the process in kJ

D) For the initial state, calculate the amount of mass present in the vapor phase kg

E) Determine the type of polytrophic process (find n when PV^n= Constant

If you could answer all the question you’d be absolutely amazing