暗記メーカー

暗記メーカー

​
ログイン
Math Mocktest (Midterms) BSIT 107
24問 • 2年前
  • Xai Alexandrei Delos Reyes
    • 通報

    問題一覧

  • 1

    It is the process of reaching a general conclusion by examining specific examples.

    Inductive Reasoning

  • 2

    The conclusion formed is often called a ____, since it may or may not be correct.

    Conjecture

  • 3

    It is the process of reaching a conclusion by applying general assumptions, procedures, or principles

    Deductive Reasoning

  • 4

    3,6,9,12,15, ?

    18

  • 5

    Which is an example of Inductive reasoning?

    Mingming has black fur. Cats have black fur. Therefore, Mingming is a cat.

  • 6

    Which is an example of Deductive Reasoning?

    Every time it is a weekday, John goes to work. Today is a weekday. Therefore, John is going to work today.

  • 7

    Which statement is the Major premise? Statement I: All chipmunks love nuts. Statement II: Alvin is a chipmunk. Statement III: Therefore, Alvin loves nuts.

    Statement I

  • 8

    Which statement is the Minor premise? Statement I: Freddy is a bear. Statement II: All bears love honey. Statement III: Therefore, Freddy loves honey

    Statement I

  • 9

    He was born in Hungary and moved to the United States in 1940 and is one of the foremost recent mathematicians to make a study of problem solving.

    George Polya

  • 10

    This part of Polya’s four-step strategy is often overlooked. You must have a clear understanding of the problem

    Understanding the problem

  • 11

    Successful problem solvers use a variety of techniques when they attempt to solve a problem

    Devise a Plan

  • 12

    Once you have devised a plan, you must execute it.

    Carry out the plan

  • 13

    Which statement is TRUE about the Step "Review your solution" Statement I: Interpret the solution in the context of the problem. Statement II: Successful problem solvers use a variety of techniques when they attempt to solve a problem.

    Statement I

  • 14

    Find the sum of the first 100 positive even numbers. Which of the following shows the first step in Polya's Problem Solving Strategy, which is to "Understand the Problem"?

    We need to find the sum of the first 100 positive even numbers. The known quantity is that we are summing 100 even numbers.

  • 15

    Find the sum of the first 100 positive even numbers. Which of the following shows the second step in Polya's Problem Solving Strategy, which is to "Devise a plan"?

    To find the sum of even numbers, we can use the formula for the sum of an arithmetic series, which is Sn = n/2 * (2a + (n-1)d), where Sn is the sum, n is the number of terms, a is the first term, and d is the common difference. In this case, a is 2, d is 2 (because the numbers are even and the difference between them is 2), and n is 100.

  • 16

    Find the sum of the first 100 positive even numbers. Which of the following shows the third step in Polya's Problem Solving Strategy, which is to "Carry out the plan?

    Apply the formula: Sn = 100/2 * (2*2 + (100-1)*2). Sn = 50 * (4 + 198) = 50 * 202 = 10,100. So, the sum of the first 100 positive even numbers is 10,100.

  • 17

    Find the sum of the first 100 positive even numbers. Which of the following shows the first step in Polya's Problem Solving Strategy, which is to "Review the solution"?

    Ensure it makes sense. In this case, it does! as the sum is a positive number, and the method used is appropriate for finding the sum of an arithmetic series.

  • 18

    It is an ordered list of objects or events that follow a particular pattern or rule

    Sequence

  • 19

    The differences in row (1) are called the _____?

    First differences

  • 20

    It is when The first differences are not all the same. These differences of the first differences are called _____?

    Second differences

  • 21

    Problem: 1,4,7,10, … Using the nth term formula, what is the value of d?

    3

  • 22

    Problem: 1,4,7,10, … Using the nth term formula, what is the value of a?

    1

  • 23

    Problem: 1,4,7,10, … Using the nth-term formula, what is the value of n?

    5

  • 24

    Problem: 1,4,7,10, … Using the nth term formula nth = dn + (a - d), what is the 5th term?

    13

    • The Contemporary World Mock test (Prelims)

    The Contemporary World Mock test (Prelims)

    Xai Alexandrei Delos Reyes · 58問 · 2年前

    The Contemporary World Mock test (Prelims)

    The Contemporary World Mock test (Prelims)

    58問 • 2年前
    Xai Alexandrei Delos Reyes

    Computing Mock test (Prelims)

    Computing Mock test (Prelims)

    Xai Alexandrei Delos Reyes · 67問 · 2年前

    Computing Mock test (Prelims)

    Computing Mock test (Prelims)

    67問 • 2年前
    Xai Alexandrei Delos Reyes

    Programming Mock Test (Prelims)

    Programming Mock Test (Prelims)

    Xai Alexandrei Delos Reyes · 64問 · 2年前

    Programming Mock Test (Prelims)

    Programming Mock Test (Prelims)

    64問 • 2年前
    Xai Alexandrei Delos Reyes

    Entrepreneurship Mock Test (Prelims)

    Entrepreneurship Mock Test (Prelims)

    Xai Alexandrei Delos Reyes · 23問 · 2年前

    Entrepreneurship Mock Test (Prelims)

    Entrepreneurship Mock Test (Prelims)

    23問 • 2年前
    Xai Alexandrei Delos Reyes

    Computing Mock Test (Midterms) BSIT 107

    Computing Mock Test (Midterms) BSIT 107

    Xai Alexandrei Delos Reyes · 76問 · 2年前

    Computing Mock Test (Midterms) BSIT 107

    Computing Mock Test (Midterms) BSIT 107

    76問 • 2年前
    Xai Alexandrei Delos Reyes

    Math Mock Test (Prelims)

    Math Mock Test (Prelims)

    Xai Alexandrei Delos Reyes · 48問 · 2年前

    Math Mock Test (Prelims)

    Math Mock Test (Prelims)

    48問 • 2年前
    Xai Alexandrei Delos Reyes

    Programming Mock Test (Midterms) BSIT 107

    Programming Mock Test (Midterms) BSIT 107

    Xai Alexandrei Delos Reyes · 52問 · 2年前

    Programming Mock Test (Midterms) BSIT 107

    Programming Mock Test (Midterms) BSIT 107

    52問 • 2年前
    Xai Alexandrei Delos Reyes

    UTS Mock Test (Midterms) BSIT107

    UTS Mock Test (Midterms) BSIT107

    Xai Alexandrei Delos Reyes · 40問 · 2年前

    UTS Mock Test (Midterms) BSIT107

    UTS Mock Test (Midterms) BSIT107

    40問 • 2年前
    Xai Alexandrei Delos Reyes

    Entrepreneurship Mock Test (Midterms) BSIT 107

    Entrepreneurship Mock Test (Midterms) BSIT 107

    Xai Alexandrei Delos Reyes · 38問 · 2年前

    Entrepreneurship Mock Test (Midterms) BSIT 107

    Entrepreneurship Mock Test (Midterms) BSIT 107

    38問 • 2年前
    Xai Alexandrei Delos Reyes

    Contemporary World Mock Test (Midterms) BSIT 107

    Contemporary World Mock Test (Midterms) BSIT 107

    Xai Alexandrei Delos Reyes · 28問 · 2年前

    Contemporary World Mock Test (Midterms) BSIT 107

    Contemporary World Mock Test (Midterms) BSIT 107

    28問 • 2年前
    Xai Alexandrei Delos Reyes

    Computer Programming Mocktest (Pre-finals)

    Computer Programming Mocktest (Pre-finals)

    Xai Alexandrei Delos Reyes · 26問 · 2年前

    Computer Programming Mocktest (Pre-finals)

    Computer Programming Mocktest (Pre-finals)

    26問 • 2年前
    Xai Alexandrei Delos Reyes

    Math Mocktest (Pre-Finals)

    Math Mocktest (Pre-Finals)

    Xai Alexandrei Delos Reyes · 19問 · 2年前

    Math Mocktest (Pre-Finals)

    Math Mocktest (Pre-Finals)

    19問 • 2年前
    Xai Alexandrei Delos Reyes

    Computing Mock Test (Pre-finals)

    Computing Mock Test (Pre-finals)

    Xai Alexandrei Delos Reyes · 36問 · 2年前

    Computing Mock Test (Pre-finals)

    Computing Mock Test (Pre-finals)

    36問 • 2年前
    Xai Alexandrei Delos Reyes

    Computing Mock Test Finals

    Computing Mock Test Finals

    Xai Alexandrei Delos Reyes · 26問 · 2年前

    Computing Mock Test Finals

    Computing Mock Test Finals

    26問 • 2年前
    Xai Alexandrei Delos Reyes

    Comprog 2nd sem (prelims) BSIT 205

    Comprog 2nd sem (prelims) BSIT 205

    Xai Alexandrei Delos Reyes · 63問 · 1年前

    Comprog 2nd sem (prelims) BSIT 205

    Comprog 2nd sem (prelims) BSIT 205

    63問 • 1年前
    Xai Alexandrei Delos Reyes

    Discrete Math 2nd sem (prelims) BSIT 205

    Discrete Math 2nd sem (prelims) BSIT 205

    Xai Alexandrei Delos Reyes · 36問 · 1年前

    Discrete Math 2nd sem (prelims) BSIT 205

    Discrete Math 2nd sem (prelims) BSIT 205

    36問 • 1年前
    Xai Alexandrei Delos Reyes

    Art Appreciation (Prelim) BSIT 205

    Art Appreciation (Prelim) BSIT 205

    Xai Alexandrei Delos Reyes · 56問 · 1年前

    Art Appreciation (Prelim) BSIT 205

    Art Appreciation (Prelim) BSIT 205

    56問 • 1年前
    Xai Alexandrei Delos Reyes

    Ethics 2nd sem (Prelims) BSIT 205

    Ethics 2nd sem (Prelims) BSIT 205

    Xai Alexandrei Delos Reyes · 45問 · 1年前

    Ethics 2nd sem (Prelims) BSIT 205

    Ethics 2nd sem (Prelims) BSIT 205

    45問 • 1年前
    Xai Alexandrei Delos Reyes

    STS 2nd Sem (Prelim) BSIT 205

    STS 2nd Sem (Prelim) BSIT 205

    Xai Alexandrei Delos Reyes · 40問 · 1年前

    STS 2nd Sem (Prelim) BSIT 205

    STS 2nd Sem (Prelim) BSIT 205

    40問 • 1年前
    Xai Alexandrei Delos Reyes

    問題一覧

  • 1

    It is the process of reaching a general conclusion by examining specific examples.

    Inductive Reasoning

  • 2

    The conclusion formed is often called a ____, since it may or may not be correct.

    Conjecture

  • 3

    It is the process of reaching a conclusion by applying general assumptions, procedures, or principles

    Deductive Reasoning

  • 4

    3,6,9,12,15, ?

    18

  • 5

    Which is an example of Inductive reasoning?

    Mingming has black fur. Cats have black fur. Therefore, Mingming is a cat.

  • 6

    Which is an example of Deductive Reasoning?

    Every time it is a weekday, John goes to work. Today is a weekday. Therefore, John is going to work today.

  • 7

    Which statement is the Major premise? Statement I: All chipmunks love nuts. Statement II: Alvin is a chipmunk. Statement III: Therefore, Alvin loves nuts.

    Statement I

  • 8

    Which statement is the Minor premise? Statement I: Freddy is a bear. Statement II: All bears love honey. Statement III: Therefore, Freddy loves honey

    Statement I

  • 9

    He was born in Hungary and moved to the United States in 1940 and is one of the foremost recent mathematicians to make a study of problem solving.

    George Polya

  • 10

    This part of Polya’s four-step strategy is often overlooked. You must have a clear understanding of the problem

    Understanding the problem

  • 11

    Successful problem solvers use a variety of techniques when they attempt to solve a problem

    Devise a Plan

  • 12

    Once you have devised a plan, you must execute it.

    Carry out the plan

  • 13

    Which statement is TRUE about the Step "Review your solution" Statement I: Interpret the solution in the context of the problem. Statement II: Successful problem solvers use a variety of techniques when they attempt to solve a problem.

    Statement I

  • 14

    Find the sum of the first 100 positive even numbers. Which of the following shows the first step in Polya's Problem Solving Strategy, which is to "Understand the Problem"?

    We need to find the sum of the first 100 positive even numbers. The known quantity is that we are summing 100 even numbers.

  • 15

    Find the sum of the first 100 positive even numbers. Which of the following shows the second step in Polya's Problem Solving Strategy, which is to "Devise a plan"?

    To find the sum of even numbers, we can use the formula for the sum of an arithmetic series, which is Sn = n/2 * (2a + (n-1)d), where Sn is the sum, n is the number of terms, a is the first term, and d is the common difference. In this case, a is 2, d is 2 (because the numbers are even and the difference between them is 2), and n is 100.

  • 16

    Find the sum of the first 100 positive even numbers. Which of the following shows the third step in Polya's Problem Solving Strategy, which is to "Carry out the plan?

    Apply the formula: Sn = 100/2 * (2*2 + (100-1)*2). Sn = 50 * (4 + 198) = 50 * 202 = 10,100. So, the sum of the first 100 positive even numbers is 10,100.

  • 17

    Find the sum of the first 100 positive even numbers. Which of the following shows the first step in Polya's Problem Solving Strategy, which is to "Review the solution"?

    Ensure it makes sense. In this case, it does! as the sum is a positive number, and the method used is appropriate for finding the sum of an arithmetic series.

  • 18

    It is an ordered list of objects or events that follow a particular pattern or rule

    Sequence

  • 19

    The differences in row (1) are called the _____?

    First differences

  • 20

    It is when The first differences are not all the same. These differences of the first differences are called _____?

    Second differences

  • 21

    Problem: 1,4,7,10, … Using the nth term formula, what is the value of d?

    3

  • 22

    Problem: 1,4,7,10, … Using the nth term formula, what is the value of a?

    1

  • 23

    Problem: 1,4,7,10, … Using the nth-term formula, what is the value of n?

    5

  • 24

    Problem: 1,4,7,10, … Using the nth term formula nth = dn + (a - d), what is the 5th term?

    13