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A biconditional that is not a good definition is one that is too broad, ambiguous, or relies on terms that themselves need defining. For example, stating "A shape is a circle if and only if it is round" is not a good definition because "round" is not a precise term and can lead to confusion about the specific properties that define a circle. A good definition should be clear, concise, and use terms that are well-defined within the context.

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1mo ago

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Related Questions

Can a good definition be written in biconditional form?

yes


What makes a good definition?

There are three reasons as to what makes a good definition. 1. It is straight to the point. 2. It is short. 3. The biconditional that makes it must be reversible.


A statement that describes a mathematical object and can be written as a true biconditional statement?

Definition


What is negation of biconditional statement?

What is negation of biconditional statement?


how can the following definition be written correctly as a biconditional statementAn odd integer is an integer that is not divisible by two.?

An integer is odd if and only if it is not divisible by two.


What is biconditional?

A biconditional is a statement wherein the truth of each item depends on the truth of the other.


Explain whether the following statement is a valid definition A 150 angle is an obtuse angle Use the converse biconditional and at least one Euler diagram to support your answer?

No, it is not a definition: it is an imperative statement requiring you to do something!


how can the following definition be written correctly as a biconditional statementA multiple of 7 is a number that can be divided by 7 with no remainder.?

A number is a multiple of 7 if and only if it can be divided by 7 with no remainder.


What is a converse of a conditional statement?

It is the biconditional.


How do you rewrite a biconditional as two conditional statements?

A biconditional statement, expressed as "P if and only if Q" (P ↔ Q), can be rewritten as two conditional statements: "If P, then Q" (P → Q) and "If Q, then P" (Q → P). This means that both conditions must be true for the biconditional to hold. Essentially, the biconditional asserts that P and Q are equivalent in truth value.


What is the definition of symbolic notation?

in geometry symbolic notation is when you substitute symbols for words. For example let your hypothesis= p and let your conclusion = q. You would write your biconditional as p if and only if q


How does biconditional statement different from a conditional statement?

a condtional statement may be true or false but only in one direction a biconditional statement is true in both directions