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  2. To find counterexamples, you can follow these steps1:
    1. Identify the condition and conclusion of the statement.
    2. Eliminate choices that don't satisfy the statement's condition.
    3. For the remaining choices, counterexamples are those where the statement's conclusion isn't true.
    For matrices, you can start by trying the easiest 2 × 2 matrices2.
    Learn more:
    When identifying a counterexample, follow these steps: Identify the condition and conclusion of the statement. Eliminate choices that don't satisfy the statement's condition. For the remaining choices, counterexamples are those where the statement's conclusion isn't true.
    www.khanacademy.org/test-prep/praxis-math/praxi…
    There is no general recipe to find counterexamples, but for matrices you would usually start by trying the easiest 2 × 2 2 × 2 matrices. For example, the simplest orthogonal 2 × 2 2 × 2 matrix is undoubtably (1 0 0 1) (1 0 0 1). So can you find a non-orthogonal matrix A A such that A2 =(1 0 0 1) A 2 = (1 0 0 1)?
    math.stackexchange.com/questions/3770807/how …
     
  3. People also ask
    How do you identify a counterexample?Identifying counterexamples is a way to show that a mathematical statement is false. When identifying a counterexample, Identify the condition and conclusion of the statement. Eliminate choices that don't satisfy the statement's condition. For the remaining choices, counterexamples are those where the statement's conclusion isn't true.
    What is an example of a counterexample?The counterexample must be true for the hypothesis but false for the conclusion. For example, let's identify the number 14 as a counterexample for which of the following conditional statements. a) If a number is even, then it ends with 2, 4, 6, 8, or 0. 14 is even and ends with 4. b) If a number is divisible by 2, it is also divisible by 4.
    Why is 2 a counterexample?Ron: But, the prime number 2 is even. Teacher: 2 is a prime number. It meets the statement but does not meet the conclusion that it is odd. Thus 2 is the counterexample. Thus the counterexample helps us in disproving the mathematical conjectures. How can we identify Counterexamples? Counterexamples are used to prove that a statement is invalid.
    What is a counterexample to a mathematical statement?A counterexample to a mathematical statement is an example that satisfies the statement's condition (s) but does not lead to the statement's conclusion. Identifying counterexamples is a way to show that a mathematical statement is false. When identifying a counterexample, Identify the condition and conclusion of the statement.
     
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