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Formula unit mass of K(2) CO(3) is (A...

Formula unit mass of `K_(2) CO_(3)` is
(Atomic mass of `K = 39 u , C = 12 u` and O = 16 u)

A

67 u

B

138 u

C

150 u

D

134 u

Text Solution

AI Generated Solution

The correct Answer is:
To calculate the formula unit mass of \( K_2CO_3 \) (potassium carbonate), we need to sum the atomic masses of all the atoms present in the formula. Here’s the step-by-step solution: ### Step 1: Identify the components of \( K_2CO_3 \) The formula \( K_2CO_3 \) consists of: - 2 potassium (K) atoms - 1 carbon (C) atom - 3 oxygen (O) atoms ### Step 2: Write down the atomic masses From the information provided: - Atomic mass of potassium (K) = 39 u - Atomic mass of carbon (C) = 12 u - Atomic mass of oxygen (O) = 16 u ### Step 3: Calculate the total mass contributed by each element 1. **Potassium (K)**: \[ \text{Mass from K} = 2 \times \text{Atomic mass of K} = 2 \times 39 = 78 \, \text{u} \] 2. **Carbon (C)**: \[ \text{Mass from C} = 1 \times \text{Atomic mass of C} = 1 \times 12 = 12 \, \text{u} \] 3. **Oxygen (O)**: \[ \text{Mass from O} = 3 \times \text{Atomic mass of O} = 3 \times 16 = 48 \, \text{u} \] ### Step 4: Add the masses together Now, we add the contributions from each element to find the total formula unit mass: \[ \text{Total mass} = \text{Mass from K} + \text{Mass from C} + \text{Mass from O} \] \[ \text{Total mass} = 78 \, \text{u} + 12 \, \text{u} + 48 \, \text{u} = 138 \, \text{u} \] ### Conclusion The formula unit mass of \( K_2CO_3 \) is **138 u**. ---
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Knowledge Check

  • At what temperature is the root mean square speed of an atom in an argon gas cylinder equal to the r.m.s. speed of a helium gas atom at -20^(@) C ? (Atomic mass of Ar = 39.9 u, of He = 4.0 u).

    A
    `2.52xx10^(3)K`
    B
    `2.52xx10^(2)K`
    C
    `4.03xx10^(3)K`
    D
    `4.03xx10^(2)K`
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