seeing the standards

The Spiral Model may assist with any little task.

1 Print Evaluating a Procedural Text In this task, you'll read a procedural text and then evaluate its organization and clarity, applying the guidelines you read previously. Then you'll suggest ways to improve it. This task will help you become familiar with the components of this type of text before you write your own. Read this written lab procedure, and then answer the questions that follow: Performing a Lab Experiment First, you'll need to make sure you have all your equipment, such as a science notebook, dissection tools, a stopwatch, an electronic balance, glassware, and possibly many others. The next thing that you'll want to do is have all your safety equipment—helmet, mask, goggles, ear protection, respirator, welding mask, whatever you need. Always follow these guidelines for safety: Read the entire lab procedure. Bring only needed materials into area. Know where the safety and emergency equipment is located. It's important to understand how to dispose of waste after…

Computer Science When you are working in an organization, there will be different ways to communicate with your colleagues. based on this give at least 4 methods for team communication (one of the methods must be unique and creative way of communication. Using your own words, specify what type of information can be shared using the suggested method.

Computer Science Scenario: Suppose you were to let your friend use your computer for a couple of hours in order for them to complete their homework assignments. What kind of precautions would you take before letting them use your computer? In those precautions, what is the logic behind your reasoning? How would your precautions change if this computer was being used by the general public instead?

In a classroom election, two presidential candidates, namely, Lisa and Teddy, both garnered the same number of total votes. As such, they decided to play a custom dice game to determine the winner of the election. In this game, a player needs to roll a pair of dice. Teddy will win the game if the sum is odd whereas Lisa will be declared winner if the sum results to even. However, prior to the start of the game, Teddy complained that the custom dice game is biased because according to him, the probability of an even result is 6/11, and for odd - only 5/11. Verify Teddy's claim and evaluate the fairness of the game. COMPLETE SOLUTION

In a classroom election, two presidential candidates, namely, Lisa and Teddy, both garnered the same number of total votes. As such, they decided to play a custom dice game to determine the winner of the election. In this game, a player needs to roll a pair of dice. Teddy will win the game if the sum is odd whereas Lisa will be declared winner if the sum results to even. However, prior to the start of the game, Teddy complained that the custom dice game is biased because according to him, the probability of an even result is 6/11, and for odd - only 5/11. Verify Teddy's claim and evaluate the fairness of the game.  CLEAR SOLUTION

In a classroom election, two presidential candidates, namely, Lisa and Teddy, both garnered the same number of total votes. As such, they decided to play a custom dice game to determine the winner of the election. In this game, a player needs to roll a pair of dice. Teddy will win the game if the sum is odd whereas Lisa will be declared winner if the sum results to even. However, prior to the start of the game, Teddy complained that the custom dice game is biased because according to him, the probability of an even result is 6/11, and for odd - only 5/11. Verify Teddy's claim and evaluate the fairness of the game. A. The game is fair. B. The game is unfair to Lisa. C. The game is unfair to Teddy. D. More information is needed.   complete solution

* QUESTION41 Where is patience used in the code and how does it affect duration of training of the model ? * What do you think would happen if we increase or decrease the patience ? (write your opinion or try with code) patience 10

An experiment is performed and four events (A, B, C, and D) are defined over the set of all possible outcomes. Use the table below to select the pair of events that are independent: P(A) = 1/6 p(A/B) = 1/6 P(B) = 1/3 p(A/D) = 1/3 P(C) = 1/6 p(C/B) = 1/4 P(D) = 1/3 p(C/D) = 1/3

Only need the given directions, no need for extra code. Thank you!

Even the tiniest activities may be made easier using the Spiral Model.

Supervised machine learning:   includes a fair amount of trial and error in model design.   requires picking the correct model from the start, or else your foundations are weak   requires a PhD or the equivalent level of experience in Computer Science   will often need millions of images to build any sort of useful model   is largely dependent on the quality of your data. Clean, well-labeled data builds strong models.

Write down the mistakes that should be avoided by those who start the Machine Learning field.

Examine how the following problem-solving strategies can be beneficial in planning a training event: Brainstorming Divide and conquer 2. Substantiate why each step of the “Six Steps Problem Solving Model” is important

What kind of mental pictures do you get when you think about email? What happens when you hit the "send" button? Write down random thoughts that come to mind. Can we see the discrepancies? How difficult are the inputs to your models?

Could you please share some instances to support your decision on the kind of machine learning to use?

Tom and Jerry recently saw the movie inception. Inspired by that movie they decided to play a complicated game. Analogous to the movie inception, Jerry is the dreamer and Tom is the thief who enters Jerry's dream in order to extract the secret code. Tom wins the game if he is able to extract the secret code, else Jerry wins the game. Note that here Tom has to extract the idea from Jerry. Tom after performing a lot of mathematical analysis finally ended up to one last step for which he requires a little computation. He has got an array of positive integers. If atleast one of them is prime, he will be able to crack the secret code and win the game, else Jerry wins the game. Input The first line contains a single integer t (1≤t≤106) the number of test cases. Description of each test case is as follows. The first line of each test case contains a single integer n (1≤n≤2⋅106) the number of elements in the array. The second line of each test case contains n positive integers…

Tom and Jerry recently saw the movie inception. Inspired by that movie they decided to play a complicated game. Analogous to the movie inception, Jerry is the dreamer and Tom is the thief who enters Jerry's dream in order to extract the secret code. Tom wins the game if he is able to extract the secret code, else Jerry wins the game. Note that here Tom has to extract the idea from Jerry. Tom after performing a lot of mathematical analysis finally ended up to one last step for which he requires a little computation. He has got an array of positive integers. If atleast one of them is prime, he will be able to crack the secret code and win the game, else Jerry wins the game. Output = For each test case output "Tom" (without quotes) if Tom wins the game, else output "Jerry" (without quotes). Example input 3 لا ل ف ال 3 124 5 1489 18 4 2 4 12 20 output Tom Jerry Tom

Simulation parameters: • Define a step size h. Try something small like 0.001 seconds. • Define a length for the simulation-perhaps 10 seconds for now, but feel free to adjust it as you see fit. • Create a list of times that begins at 0 and goes up to the simulation length in steps of h. The actual simulation only cares about the step size, so we won't use this in the simulation but we'll use it for plotting at the end. • Calculate the length of the list created in the previous step and assign it to a variable n. Data arrays: • Create a list r of length n that is all zeros (np.zeros could come in handy here). • Create a list s of length n that is all zeros. Initial conditions: • Set the first entry of r to be some initial height of your choosing. • Set the first entry of s to be some initial velocity of your choosing. First-order equations: • We need to define a function that calculates the derivative of r. Since Eq. 2.14 says that r' s, this is fairlv simply. We iust have to return c…

Draw a decision table and from the following scenario.   Students are awarded the following grades:   If the pass mark is less than or equal to 40 = Fail    If the pass mark is 41 and less than or equal to 60 = pass    If the mark is 61 and less than or equal to 85 = merit    If the mark is 86 and over = distinction

The error bars are shown on a bar graph to represent: Group of answer choices a.The level of confidence b. The standard deviation c. The mean d. The range