Chapter 9 RXNS EQNS Chemical Rxns Representing Chemical
- Slides: 26
Chapter 9 RXNS & EQNS
Chemical Rxns
Representing Chemical Rxns
Representing Chemical Rxns Symbols used to show physical states (s) – solid (l) – liquid (g) – gas (aq) - aqueous When dissolved in water, said to be aqueous **Very important to show physical states of rxns reactants and products. These give clues about how rxn occurs!
Representing Chemical Rxns
Representing Chemical Rxns
Balancing Chem Eqns To balance eqns, must have correct coefficients in skeleton eqn Coefficients must be whole #’s describe lowest whole # ratio of amounts of all reactants and products
Balancing Chem Eqns Steps for balancing eqns: 1. Write skeleton eqn 2. Counts atoms in reactants 3. Count atoms in products 4. Change coefficient to make # atoms = 5. Write coefficients in lowest ratio 6. Double check work!!!
Example 1
Example 2
9. 2 – Classifying Chem Rxns
Types of Chem Rxns Classify chem rxns to organize the different rxns that occur daily Helps 4 give a better understanding of what is going on Types: Synthesis Combustion Decomposition Replacement
Synthesis Rxns
Decomposition Rxns
Combustion Rxns
Replacement Rxns Replacement 2 Rxns – Replaces element(s) in compound Types Replacement Rxns: Single Replacement Double Replacement
Replacement Rxns
Replacement Rxns NOTE: A metal will not always replace another metal Due Most Active to difference in reactivity Reactivity is ability to react with another substance Least Active
Example
Single Replacement Example https: //youtu. be/PNa. Zqn. Fw. IIQ
Replacement Rxns
Replacement Rxns
Writing Double Replacement Rxns
Writing Double Replacement Rxns
Replacement
Types of Rxns Type of Reaction Definition Equation Synthesis Two or more elements or compounds combine to make a more complex substance Decomposition Compounds break down into simpler substances AB → A + B Single Replacement Occurs when one element replaces another one in a compound AB + C → AC + B Double Replacement Occurs when different atoms in two different compounds trade places A + B → AB AB + CD → AC + BD
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