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Explain graphite's uses, convert 25C to Kelvin, why noble gases are unreactive, calculate CaCO3 molar mass, and define atomic radius.

Chemistry

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  1. One use of graphite is as a lubricant (due to its layered structure allowing layers to slide past each other easily). It is also used in pencils and as electrodes.

  2. To convert 25∘C25^\circ\text{C} to Kelvin:

    Temperature in Kelvin=Temperature in Celsius+273.15\text{Temperature in Kelvin} = \text{Temperature in Celsius} + 273.15 Temperature in Kelvin=25+273.15\text{Temperature in Kelvin} = 25 + 273.15 Temperature in Kelvin=298.15 K\text{Temperature in Kelvin} = 298.15 \text{ K}

    The temperature is 298.15 K\boxed{\text{298.15 K}}.

  3. Noble gases are unreactive because they have a full outer electron shell (a stable octet, or duet for helium). This electron configuration makes them very stable and they have no tendency to gain, lose, or share electrons.

  4. To calculate the molar mass of CaCO3\text{CaCO}_3: Given atomic masses: Ca=40\text{Ca}=40, C=12\text{C}=12, O=16\text{O}=16.

    Molar mass of CaCO3=(1×Ca)+(1×C)+(3×O)\text{Molar mass of } \text{CaCO}_3 = (1 \times \text{Ca}) + (1 \times \text{C}) + (3 \times \text{O}) Molar mass of CaCO3=(1×40)+(1×12)+(3×16)\text{Molar mass of } \text{CaCO}_3 = (1 \times 40) + (1 \times 12) + (3 \times 16) Molar mass of CaCO3=40+12+48\text{Molar mass of } \text{CaCO}_3 = 40 + 12 + 48 Molar mass of CaCO3=100 g/mol\text{Molar mass of } \text{CaCO}_3 = 100 \text{ g/mol}

    The molar mass of CaCO3\text{CaCO}_3 is 100 g/mol\boxed{\text{100 g/mol}}.

  5. Atomic radius is defined as the distance from the center of the nucleus to the outermost electron shell of an atom.

  6. One property of an ionic compound is that it typically has a high melting point. (Other properties include high boiling points, being soluble in polar solvents like water, and conducting electricity when molten or dissolved in water).

  7. Molar mass is defined as the mass of one mole of a substance. It is expressed in grams per mole (g/mol\text{g/mol}).

  8. The periodic table has 18 groups\boxed{\text{18 groups}}.

  9. Charles's Law states that for a fixed mass of gas at constant pressure, the volume of the gas is directly proportional to its absolute temperature. Mathematically, this can be expressed as V1T1=V2T2\frac{V_1}{T_1} = \frac{V_2}{T_2}.

  10. To calculate the volume of the gas at 250 kPa250 \text{ kPa}, we use Boyle's Law, which states that for a fixed mass of gas at constant temperature, the pressure is inversely proportional to its volume (P1V1=P2V2P_1V_1 = P_2V_2).

  1. Identify the given values.

    Initial volume ($V_1$) = $2.5 \text{ L}$  
    Initial pressure ($P_1$) = $100 \text{ kPa}$  
    Final pressure ($P_2$) = $250 \text{ kPa}$  
    Final volume ($V_2$) = ?
    
  2. Apply Boyle's Law formula.

    $$
    P_1V_1 = P_2V_2
    $$
    
  3. Rearrange the formula to solve for V2V_2.

    $$
    V_2 = \frac{P_1V_1}{P_2}
    $$
    
  4. Substitute the values and calculate.

    $$
    V_2 = \frac{100 \text{ kPa} \times 2.5 \text{ L}}{250 \text{ kPa}}
    $$
    $$
    V_2 = \frac{250 \text{ kPa} \cdot \text{L}}{250 \text{ kPa}}
    $$
    $$
    V_2 = 1 \text{ L}
    $$
    The volume of the gas at $250 \text{ kPa}$ is $\boxed{\text{1 L}}$.
    

    19. To calculate the number of molecules in 3 moles3 \text{ moles} of a substance (assuming "oxygen gas CO2\text{CO}_2" refers to 3 moles of molecules, despite the contradictory chemical formula):

  5. Identify the given values.

    Number of moles = $3 \text{ mol}$  
    Avogadro's number = $6.02 \times 10^{23} \text{ molecules/mol}$
    
  6. Calculate the number of molecules.

    $$
    \text{Number of molecules} = \text{Number of moles} \times \text{Avogadro's number}
    $$
    $$
    \text{Number of molecules} = 3 \text{ mol} \times (6.02 \times 10^{23} \text{ molecules/mol})
    $$
    $$
    \text{Number of molecules} = 18.06 \times 10^{23} \text{ molecules}
    $$
    $$
    \text{Number of molecules} = 1.806 \times 10^{24} \text{ molecules}
    $$
    The number of molecules is $\boxed{1.806 \times 10^{24} \text{ molecules}}$.
    
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