To analyze the given nuclear reaction:
\[ \frac{223}{87} \text{Fr} \rightarrow \frac{0}{-1} e + \frac{A}{Z} X \]
This indicates that Francium-223 (\( \text{Fr} \)) is undergoing beta decay, emitting a beta particle (electron, \( \frac{0}{-1} e \)) and transforming into a new atom denoted as \( \frac{A}{Z} X \).
Step-by-step breakdown of the reaction:
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Atomic Mass (A): The atomic mass of the original atom is 223 (for Francium). In beta decay, the atomic mass doesn't change because a neutron is transformed into a proton, but the total mass number remains the same. So, the atomic mass of the new atom is: \[ A = 223 \]
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Atomic Number (Z): The atomic number of Francium (Fr) is 87. During beta decay, the atomic number increases by 1 (due to the conversion of a neutron into a proton). Therefore, the atomic number of the new atom (X) will be: \[ Z = 87 + 1 = 88 \]
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Symbol of the New Atom: The new element with atomic number 88 is Radium (Ra). Thus, the symbol of the new atom is: \[ X = \text{Ra} \]
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Type of Decay: Since a beta particle (electron) is emitted, this process is classified as beta decay: \[ \text{Type of decay} = \text{Beta Decay} \]
Matching answers from Column A to Column B:
- Atomic Mass of the new atom: a. 223
- Atomic Number of the new atom: h. 88
- Symbol of the new atom: i. Ra
- Type of decay demonstrated here: e. Beta Decay
Final Answers:
- a. 223
- h. 88
- i. Ra
- e. Beta Decay