Chemistry & Logic Formulas and Statements

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Questions and Answers

Hydroxide

  • O2
  • H2O
  • H3O+
  • OH- (correct)

Phosphate

  • PO3^3-
  • PO4^3 (correct)
  • P2O5^3-
  • P2O7^4- (correct)

Nitrate

  • NO3- (correct)
  • N2O
  • NH4+
  • NO2-

Carbonate

<p>CO3^2- (D)</p> Signup and view all the answers

Sulfite

<p>SO3^2- (C)</p> Signup and view all the answers

NH4+

<p>Sulfate (C)</p> Signup and view all the answers

Identify the chemical formula that represents the nitrite ion.

<p>NO2- (D)</p> Signup and view all the answers

Which of the following represents the chemical formula for the chlorite ion?

<p>ClO2- (A)</p> Signup and view all the answers

What is the chemical formula for the chlorate ion?

<p>ClO3- (C)</p> Signup and view all the answers

Flashcards

Hydroxide

OH-

Phosphate

PO4^3-

Nitrate

NO3-

Carbonate

CO3^2-

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Sulfite

SO3^2-

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Ammonium

NH4+

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Nitrite

NO2-

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Sulfate

SO4^2-

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Chlorite

ClO2-

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Chlorate

ClO3-

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Study Notes

  • Study notes for Quiz Review

Key Chemical Formulas

  • Hydroxide: OH-
  • Phosphate: PO4-3
  • Nitrate: NO3-
  • Carbonate: CO3-2
  • Sulfite: SO3-2
  • Ammonium: NH4+
  • Nitrite: NO2-
  • Sulfate: SO4-2
  • Chloride: ClO2-
  • Chlorate: ClO3-

Logic and Quantifiers

  • A statement is a declarative sentence that is either true or false but not both.
  • A statement can be simple or compound.

Connectives

  • Compound statements get created using logical connectives such as and, or, if... then, if and only if, and not.
  • If p and q are statements:
    • Negation of p (¬p) is the statement "not p". ¬p is true when p is false, and vice versa.
    • Conjunction of p and q (p ∧ q) is the statement "p and q". p ∧ q is true if both p and q are true, otherwise false.
    • Disjunction of p and q (p ∨ q) is the statement "p or q". p ∨ q is true if at least one of p or q is true, otherwise false.
    • Implication of p and q (p ⇒ q) is the statement "if p, then q". p ⇒ q is false if p is true and q is false, otherwise true. p is the hypothesis and q is the conclusion.
    • Double implication of p and q (p ⇔ q) is the statement "p if and only if q". p ⇔ q is true if both p and q are true or both are false, otherwise false.
    • The symbol ":=" means "defined as".

Examples of Statements and Connectives

  • Let p = "It is raining" and q = "It is cold":
    • ¬p : "It is not raining."
    • p ∧ q : "It is raining and it is cold."
    • p ∨ q : "It is raining or it is cold."
    • p ⇒ q : "If it is raining, then it is cold."
    • p ⇔ q : "It is raining if and only if it is cold."

Tautology and Contradiction

  • Tautology: A statement that is always true.
    • Ex: p ∨ ¬p
  • Contradiction: A statement that is always false.

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