QUESTION IMAGE
Question
types of nuclear radiation - practice
instructions: write the particle (alpha, beta, or gamma) that completes the equation below.
- $_{27}^{54}co\
ightarrow_{25}^{50}mn +$
- $_{3}^{8}li\
ightarrow_{4}^{8}be +$
- $_{88}^{222}ra\
ightarrow_{86}^{218}rn +$
- $_{94}^{236}pu\
ightarrow_{92}^{232}u +$
- $_{27}^{60}co^{*}\
ightarrow_{27}^{60}co +$
- $_{90}^{234}th\
ightarrow_{91}^{234}pa + _{-1}^{0}e$
instructions: complete the following alpha decay equations.
- $_{106}^{263}sg\
ightarrow$ +
- $_{103}^{256}lr\
ightarrow$ +
- $_{64}^{149}gd\
ightarrow_{62}^{145}sm + _{2}^{4}he$
- $_{93}^{237}np\
ightarrow$ +
instructions: complete the following beta decay equations.
- $_{26}^{52}fe\
ightarrow_{27}^{52}co + _{-1}^{0}e$
- $_{20}^{45}ca\
ightarrow$ +
- $_{11}^{24}n\
ightarrow$ +
- $_{16}^{35}s\
ightarrow$ +
Step1: Recall alpha - decay rules
In alpha - decay, an alpha particle ($\alpha$ or $_2^4He$) is emitted. The mass number of the parent nucleus decreases by 4 and the atomic number decreases by 2.
Step2: Recall beta - decay rules
In beta - decay, a beta particle ($\beta^-$ or $_{- 1}^0e$) is emitted. The mass number remains the same and the atomic number increases by 1. In some cases of beta - plus decay, a positron ($\beta^+$ or $_{+1}^0e$) is emitted, mass number remains the same and atomic number decreases by 1. In gamma decay, a gamma ray ($\gamma$) is emitted, and there is no change in mass number and atomic number.
- For $_{27}^{54}Co
ightarrow_{25}^{50}Mn +$ ___, the mass number changes by $54 - 50=4$ and the atomic number changes by $27 - 25 = 2$. So the particle is an alpha particle ($_{2}^{4}He$).
- For $_{3}^{8}Li
ightarrow_{4}^{8}Be+ $ ___, the mass number is the same and the atomic number increases by 1. So the particle is a beta particle ($_{-1}^{0}e$).
- For $_{88}^{222}Ra
ightarrow_{86}^{218}Rn +$ ___, the mass number changes by $222-218 = 4$ and the atomic number changes by $88 - 86=2$. So the particle is an alpha particle ($_{2}^{4}He$).
- For $_{94}^{236}Pu
ightarrow_{92}^{232}U +$ ___, the mass number changes by $236-232 = 4$ and the atomic number changes by $94 - 92=2$. So the particle is an alpha particle ($_{2}^{4}He$).
- For $_{27}^{60}Co^*
ightarrow_{27}^{60}Co +$ ___, since there is no change in mass number and atomic number, the particle is a gamma ray ($\gamma$).
- Given $_{90}^{234}Th
ightarrow_{91}^{234}Pa+_{-1}^{0}e$, it is a beta - decay.
- For $_{106}^{263}Sg
ightarrow$ __ $+$ __, in alpha - decay, the daughter nucleus has mass number $263 - 4=259$ and atomic number $106 - 2 = 104$. So the equation is $_{106}^{263}Sg
ightarrow_{104}^{259}Rf+_{2}^{4}He$.
- For $_{103}^{256}Lr
ightarrow$ __ $+$ __, in alpha - decay, the daughter nucleus has mass number $256-4 = 252$ and atomic number $103 - 2=101$. So the equation is $_{103}^{256}Lr
ightarrow_{101}^{252}Md+_{2}^{4}He$.
- Given $_{64}^{149}Gd
ightarrow_{62}^{145}Sm+_{2}^{4}He$, it is an alpha - decay.
- For $_{93}^{237}Np
ightarrow$ __ $+$ __, in alpha - decay, the daughter nucleus has mass number $237-4 = 233$ and atomic number $93 - 2=91$. So the equation is $_{93}^{237}Np
ightarrow_{91}^{233}Pa+_{2}^{4}He$.
- Given $_{26}^{52}Fe
ightarrow_{27}^{52}Co+_{-1}^{0}e$, it is a beta - decay.
- For $_{20}^{45}Ca
ightarrow$ __ $+$ __, in beta - decay, the daughter nucleus has mass number 45 and atomic number $20 + 1=21$. So the equation is $_{20}^{45}Ca
ightarrow_{21}^{45}Sc+_{-1}^{0}e$.
- For $_{11}^{24}N
ightarrow$ __ $+$ __, in beta - decay, the daughter nucleus has mass number 24 and atomic number $11+1 = 12$. So the equation is $_{11}^{24}N
ightarrow_{12}^{24}Mg+_{-1}^{0}e$.
- For $_{16}^{35}S
ightarrow$ __ $+$ __, in beta - decay, the daughter nucleus has mass number 35 and atomic number $16 + 1=17$. So the equation is $_{16}^{35}S
ightarrow_{17}^{35}Cl+_{-1}^{0}e$.
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- $_{2}^{4}He$
- $_{-1}^{0}e$
- $_{2}^{4}He$
- $_{2}^{4}He$
- $\gamma$
- Already complete with $_{-1}^{0}e$
- $_{104}^{259}Rf$, $_{2}^{4}He$
- $_{101}^{252}Md$, $_{2}^{4}He$
- Already complete as shown
- $_{91}^{233}Pa$, $_{2}^{4}He$
- Already complete as shown
- $_{21}^{45}Sc$, $_{-1}^{0}e$
- $_{12}^{24}Mg$, $_{-1}^{0}e$
- $_{17}^{35}Cl$, $_{-1}^{0}e$