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Question
in the above chemical equation solve for a, z, and x.
_{9}^{12}b \to _{z}^{a}x + _{-1}^{0}e
Step1: Apply mass - number conservation
In a nuclear reaction, the sum of mass numbers on the left - hand side is equal to the sum of mass numbers on the right - hand side.
The mass number of \(_{9}^{12}B\) is \(A_{B}=12\), and for \(\beta^{-}\) particle (\(_{-1}^{0}e\)) the mass number is \(A_{e}=0\). So, \(A + 0=12\), which gives \(A = 12\).
Step2: Apply atomic - number conservation
The sum of atomic numbers on the left - hand side is equal to the sum of atomic numbers on the right - hand side.
The atomic number of \(_{9}^{12}B\) is \(Z_{B}=9\), and for \(\beta^{-}\) particle (\(_{-1}^{0}e\)) the atomic number is \(Z_{e}=- 1\). So, \(Z+( - 1)=9\), which gives \(Z = 10\).
Step3: Identify the element
The element with atomic number \(Z = 10\) is Neon (\(Ne\)).
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\(A = 12\), \(Z = 10\), \(X=Ne\)