Question

Please answer in 4-7 sentences Define TWO of the following problem-solving strategies and give a specific...

Please answer in 4-7 sentences

Define TWO of the following problem-solving strategies and give a specific example from your own life for both of them: trial and error, algorithm, heuristics, and insight.

Homework Answers

Answer #1

The very common trial and error strategies that which I use frequently are Trial and error as well as insights. Trial and error is continousyly trying for somethings unless you are hit and get success upon it. Insights is deep understanding of something or someone which helps in solving problems. - Trial and error gives insights and insight also helps us to face the trial and error formula. I was very shy in my school days, due to this I lost many good opportunities of coming on stage, making friends with the popular ones, going for outings etc. Later in my college days I decided that I am going to break my own glass. And started befriending with other people around, started talking with any body. I wanted to have close group of friends and hence talking with all was my methodology to assess them, this further gave me an insight that though I am talking I am very introvert by nature, I like to share things withh possible close friends, which encouraged me to do the trial and error activity even with my thoughts.

Know the answer?
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Not the answer you're looking for?
Ask your own homework help question
Similar Questions
Please answer in 4-7 sentences Identify two encoding strategies from our text and describe how you...
Please answer in 4-7 sentences Identify two encoding strategies from our text and describe how you could use them to remember the following list of grocery items: milk, eggs, margarine, oranges, rhubarb, ice cream, eggplant and sausage. Explain for each one, why it might not be effective.
Problem Solving Throughout the course, we will be coming back to the decision making process and...
Problem Solving Throughout the course, we will be coming back to the decision making process and discussing how we solve problems. Many of the things we discuss in the course refer to avoiding the pitfalls that many people make in problem solving. In your opinion, what is problem solving? Why is it important? What is an example of a time you succeeded at solving a problem? What is a time you failed at solving a problem? Your work should be...
Please make your answer no fewer than 4 full sentences but no longer than 10 sentences....
Please make your answer no fewer than 4 full sentences but no longer than 10 sentences. Long, run-on sentences will be considered as multiple sentences. Be clear and concise. What are the characteristics of an effective leader? Give an example of an effective leader you know, and explain why and how s(he) is effective.
Please make your answer no fewer than 4 full sentences but no longer than 10 sentences....
Please make your answer no fewer than 4 full sentences but no longer than 10 sentences. Long, run-on sentences will be considered as multiple sentences. Be clear and concise. What are the characteristics of an effective leader? Give an example of an effective leader you know, and explain why and how s(he) is effective.
Answer the following with full sentences, correct grammar, punctuation, and spelling. Include the question with your...
Answer the following with full sentences, correct grammar, punctuation, and spelling. Include the question with your responses. Define and then give a personal or imaginary example of each term below. Try to generate your own example rather than relying on internet examples.   2. An example of using distributed practice 3. An example of using massed practice 4. a mnemonic that you can use for something in this chapter 5. A situation where you experience proactive interference 6. A situation where...
Will someone please give me an 4 page answer these question in your own words and...
Will someone please give me an 4 page answer these question in your own words and thought. This is my second time posting this question Principles of Economics: Explain the difference between positive and normative economics. Give a real-time example of each that you found in doing some outside research. After doing some additional research on your own along with the assigned reading on public goods, answer the following questions: a. What are the two main characteristics of this type...
We are given the following CSP problem. The variables and domains are as follows. A: {4,...
We are given the following CSP problem. The variables and domains are as follows. A: {4, 5, 6, 7, 8} B: {10, 20, 30, 40} C: {2, 3, 4} D: {28, 43, 56, 77, 94, 114} The constraints are: A + C is odd. A + D is a square of an integer. B + D < 60. Solve this problem using the following heuristics and algorithms. • Use backtracking search. • For variable ordering, use MRV. If there are...
Answer TRUE or FALSE to the following questions. Then, give at least a few sentences to...
Answer TRUE or FALSE to the following questions. Then, give at least a few sentences to justify your conclusion. A correct answer must include justification. Note, you may not use your calculator on these problems. 1) If a and b are coplanar, then a・b=0 2) If the vectors a and b have equal length, (i.e. ||a||=||b||), then a+b is orthogonal to a - b. 3) The curve generated in polar coordinates from the equation r = 2cos4θis a rose curve...
please answer the following question: Debate the two approaches from business and technology perspective. A “keep...
please answer the following question: Debate the two approaches from business and technology perspective. A “keep all IT services inside the organization” B “Apply the trend of incremental outsourcing” Justify your answer and give example.
Please answer Problems 1 and 2 thoroughly. Problem 1: Let X be a set. Define a...
Please answer Problems 1 and 2 thoroughly. Problem 1: Let X be a set. Define a partial ordering ≤ on P(X) by A ≤ B if and only if A ⊆ B. We stated the following two facts in class. In this exercise you are asked to give a formal proof of each: (a) (1 point) If A, B ∈ P(X), then sup{A, B} exists, and sup{A, B} = A ∪ B. (b) (1 point) If A, B ∈ P(X),...