QUESTION IMAGE
Question
- write a nuclear equation for the alpha decay of ²¹¹pa.
- write a nuclear equation for the beta decay of ²²³fr.
- write a nuclear equation for the alpha decay of ¹⁴⁹sm.
- write a nuclear equation for the beta decay of ¹⁶⁵pm.
- write a nuclear equation for the alpha decay of ²⁴⁹md.
- write a nuclear equation for the alpha decay of ¹⁴⁶sm.
- write a nuclear equation for the beta decay of ¹⁹⁸at.
- write a nuclear equation for the alpha decay of ¹⁵⁰gd.
- write a nuclear equation for the beta decay of ¹⁵²xe.
- write a nuclear equation for the beta decay of ¹²⁰cs.
Step1: Recall alpha - decay formula
In alpha - decay, the parent nucleus emits an alpha particle ($_{2}^{4}$He). The mass number of the parent nucleus decreases by 4 and the atomic number decreases by 2.
Step2: Recall beta - decay formula
In beta - decay ($\beta^{-}$), a neutron in the nucleus is converted into a proton and an electron. The electron is emitted as a beta particle ($_{ - 1}^{0}$e). The mass number of the parent nucleus remains the same and the atomic number increases by 1.
- For the alpha decay of $_{91}^{211}$Pa:
$_{91}^{211}$Pa $
ightarrow$ $_{89}^{207}$Ac + $_{2}^{4}$He
- For the beta decay of $_{87}^{223}$Fr:
$_{87}^{223}$Fr $
ightarrow$ $_{88}^{223}$Ra + $_{ - 1}^{0}$e
- For the alpha decay of $_{62}^{149}$Sm:
$_{62}^{149}$Sm $
ightarrow$ $_{60}^{145}$Nd + $_{2}^{4}$He
- For the beta decay of $_{61}^{165}$Pm:
$_{61}^{165}$Pm $
ightarrow$ $_{62}^{165}$Sm + $_{ - 1}^{0}$e
- For the alpha decay of $_{101}^{248}$Md:
$_{101}^{248}$Md $
ightarrow$ $_{99}^{244}$Es + $_{2}^{4}$He
- For the alpha decay of $_{62}^{148}$Sm:
$_{62}^{148}$Sm $
ightarrow$ $_{60}^{144}$Nd + $_{2}^{4}$He
- For the beta decay of $_{85}^{198}$At:
$_{85}^{198}$At $
ightarrow$ $_{86}^{198}$Rn + $_{ - 1}^{0}$e
- For the alpha decay of $_{64}^{150}$Gd:
$_{64}^{150}$Gd $
ightarrow$ $_{62}^{146}$Sm + $_{2}^{4}$He
- For the beta decay of $_{54}^{152}$Xe:
$_{54}^{152}$Xe $
ightarrow$ $_{55}^{152}$Cs + $_{ - 1}^{0}$e
- For the beta decay of $_{55}^{120}$Cs:
$_{55}^{120}$Cs $
ightarrow$ $_{56}^{120}$Ba + $_{ - 1}^{0}$e
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- $_{91}^{211}$Pa $
ightarrow$ $_{89}^{207}$Ac + $_{2}^{4}$He
- $_{87}^{223}$Fr $
ightarrow$ $_{88}^{223}$Ra + $_{ - 1}^{0}$e
- $_{62}^{149}$Sm $
ightarrow$ $_{60}^{145}$Nd + $_{2}^{4}$He
- $_{61}^{165}$Pm $
ightarrow$ $_{62}^{165}$Sm + $_{ - 1}^{0}$e
- $_{101}^{248}$Md $
ightarrow$ $_{99}^{244}$Es + $_{2}^{4}$He
- $_{62}^{148}$Sm $
ightarrow$ $_{60}^{144}$Nd + $_{2}^{4}$He
- $_{85}^{198}$At $
ightarrow$ $_{86}^{198}$Rn + $_{ - 1}^{0}$e
- $_{64}^{150}$Gd $
ightarrow$ $_{62}^{146}$Sm + $_{2}^{4}$He
- $_{54}^{152}$Xe $
ightarrow$ $_{55}^{152}$Cs + $_{ - 1}^{0}$e
- $_{55}^{120}$Cs $
ightarrow$ $_{56}^{120}$Ba + $_{ - 1}^{0}$e