QUESTION IMAGE
Question
- (_{1}^{1}h+_{1}^{3}h
ightarrow)
- (_{3}^{6}li+_{0}^{1}n
ightarrow_{2}^{4}he+)
- (_{13}^{27}al+_{2}^{4}he
ightarrow_{15}^{30}p+)
- (_{4}^{9}be+_{1}^{1}h
ightarrow) (+_{2}^{4}he)
- (_{}^{37}k
ightarrow_{+1}^{0}e+)
- (+ _{0}^{1}n
ightarrow_{56}^{142}ba+_{36}^{91}kr+3_{0}^{1}n)
- (_{92}^{238}u+_{2}^{4}he
ightarrow) (+_{0}^{1}n)
Step1: Determine the mass number and atomic number for each equation
For nuclear reactions, the sum of mass numbers (superscripts) and atomic numbers (subscripts) on the left - hand side must equal the sum on the right - hand side.
Equation 4:
- Mass number: \(1 + 3=4\)
- Atomic number: \(1 + 1 = 2\)
The element with atomic number \(2\) is \(He\). So the product is \(_{2}^{4}He\)
Equation 5:
- Mass number: \(6+1 - 4=3\)
- Atomic number: \(3 + 0-2 = 1\)
The element with atomic number \(1\) is \(H\). So the product is \(_{1}^{3}H\)
Equation 6:
- Mass number: \(27 + 4-30=1\)
- Atomic number: \(13+2 - 15=0\)
The particle with mass number \(1\) and atomic number \(0\) is \(_{0}^{1}n\)
Equation 7:
- Mass number: \(9 + 1-4=6\)
- Atomic number: \(4+1 - 2=3\)
The element with atomic number \(3\) is \(Li\). So the product is \(_{3}^{6}Li\)
Equation 8:
- Mass number: \(37-0 = 37\)
- Atomic number: \(19-(+ 1)=18\)
The element with atomic number \(18\) is \(Ar\). So the product is \(_{18}^{37}Ar\)
Equation 9:
- Mass number: \(142+91 + 3-1=235\)
- Atomic number: \(56+36+0 - 0=92\)
The element with atomic number \(92\) is \(U\). So the reactant is \(_{92}^{235}U\)
Equation 10:
- Mass number: \(238+4 - 1=241\)
- Atomic number: \(92+2-0 = 94\)
The element with atomic number \(94\) is \(Pu\). So the product is \(_{94}^{241}Pu\)
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- \(_{2}^{4}He\)
- \(_{1}^{3}H\)
- \(_{0}^{1}n\)
- \(_{3}^{6}Li\)
- \(_{18}^{37}Ar\)
- \(_{92}^{235}U\)
- \(_{94}^{241}Pu\)