Periodic Table
Equilibrium
Energy
Chemical Reactions
Bonding
100

Mass number of 2814Si?

28

100

Which acid is stronger?

HNO2 (Ka = 4x10-4)

HC2H3O2 (Ka = 1.8x10-5)

HNO2

100

Is this diagram represent an endothermic or exothermic reaction?


endothermic

100

What does a substance react with in a combustion reaction?

oxygen (O2)

100

Intermolecular force shown here:  

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

Hydrogen bonding

200

What type of element is neon (Ne)?

Noble gas

200

What states of matter are included in equilibrium problems?

Gas and aqueous

200

Would energy be absorbed or released if an electron is moved from orbit 2 to 1?

Released

200

Identify one product of the double-replacement reaction: AlF3 + Li2O --> 

LiF or Al2O3

200

Ionic compound formula between Mg and N?

Mg3N2

300

Which element has a larger atomic radius: sodium (Na) or magnesium (Mg)?

Sodium (Na)

300

Write down Keq set-up for A(g) + B(g) <-> 2 C(g)?

Keq = [C]2/[A]x[B]

300

If the energy of a reaction is negative, is the reaction endothermic or exothermic?

Exothermic

300

Balance the following reaction.  N2 + O2 --> N2O5

2 N2 + 5 O2 --> 2 N2O5

300

Intermolecular force between non-polar particles?

London Dispersion forces

400

How many does this element have?

[Ne] 3s2 3p1

3

400

In the exothermic reaction A(g) <-> B(g), which way would it shift at equilibrium if you decrease the temperature?

Towards products

400

Would 100 grams of water (C = 4.18 J/gC) or copper (C = 0.385 J/gC) change temperature more if heated equally?

Copper

400

What are the two products of a combustion reaction of a hydrocarbon?

CO2 and H2O

400

Type of bond formed when two oxygen atoms share electrons?

Covalent

500

What is the atomic mass of hydrogen (with units)?

1.01 amu or g/mole

500

In the reaction A(g) + B(g) <-> C(g), which way would it shift at equilibrium if you increase the volume?

Towards reactants

500

Calculate the heat absorbed by aluminum if 20 grams changes temperature from 20 Celsius to 30 Celsius.     C = 0.9 J/gC

Q = m x C x change T

180 Joules

500

What are three factors that affect the speed of a reaction?

Concentration, temperature, surface area, catalysts

500

Intermolecular force between polar molecules?

Dipole-dipole