Alpha, beta , gamma and
positron decays are types of are types of nuclear decay that create new atoms.
When an atoms undergo and
alpha decay it create a daughter nucleus in two places above the parent nucleus
in the periodic table, when an atom undergo a beta decay it created an a
nucleus in one place above the parent nucleus in a periodic table, when an atom
undergo a positron decay it created a daughter nucleus in one place above the
parent nucleus in the periodic table and when an atom undergo a gamma decay
does not created a new atom.
Below are some example of
radioactive decays and the resulting nucleus formed.
23491pa undergoes beta decay. what is the mass number of the resulting element?
The mass number is 234,
how?
LET US START BY WRITING
THE DECAY EQUATION
23491Pa → X + 0-1e
When protactinium undergo a beta decay, the
daughter nucleus formed is will have an atomic number which +1 to that of the parent nucleus. In other word
the atomic number of the new nucleus formed will increase by one while the mass
number will remain the same. The atom that fit the above description is
uranium-234
23491Pa → 23492U + 0-1e
In a beta
emission , a proton decays into a neutron, electron and an electron
antineutrino, the mass number does not change because the total number of
nucleon did not change.
Let us check to see if the above equation is
balanced or not,
For the superscript
234 → 234+0= 234
For the sub-script
91 → 92+(-1)= 91.
The above equation is therefore balanced.
23490th undergoes beta decay. what is the atomic number of the resulting element?
The atomic number of the
resulting element is 91, and the element is protactinium, how?
When a thorium undergo a
beta decay, the atomic number, a protons decays into a neutron and an electron,
the atomic number therefore increases by one, because the atomic number is the
sum of the protons in an atom while the mass number is the sum of the neutrons
in the atom, why does that the mass does doesn’t change after a beta decay.
The mass number is the sum
of the protons and the neutron, when counting for the mass number we count both
the neutrons and the protons as nucleon, therefore, even though a neutron changes
to a proton , it is still a nucleon.
Let us consider this decay
equation
let us write down the equation
234 90Th → X +
0−1e
234
90Th → 234 9iPa + 0−1e
Let us balance this equation to see if we are wrong
For the super script we
have
234
→234+0 =234 balanced
For the subscript , we have
90 → 91 +(-1) =90
Balanced
Therefore we are not wrong
part b 23490th undergoes beta decay. what is the atomic number of the resulting element?
The atomic number
of the resulting nucleus will be the atomic number of the parent nucleus plus
one, that is Z+ 1, but the Z = 90, which is equal to 90 +1=91
Therefore the atomic number of the resulting element is 91 and this correspond
to protactinium-234. Consider the equations below
let us write down the equation
234 90Th → X +
0−1e
234
90Th → 234 9iPa + 0−1e
Let us balance this equation to see if we are wrong
For the super script we
have
234
→234+0 =234 balanced
For the subscript , we have
90 → 91 +(-1) =90
Balanced
Therefore we are not wrong
234 90Th → 234
9iPa + 0−1e
23090th undergoes alpha decay. what is the mass number of the resulting element?
When thorium undergo an
alpha decay, two proton is lost and two
neutrons is also lose an a particle , the size of a helium nucleus is
emitted, this result to the lost of two
from the atomic number and four from the mass number, the resulting atom will
therefore have a mass number of 230-4= 226 and an atomic number of 90-2=88.
Le us see the alpha decay
equation below
230 90Th → X +
42He
The atom that will fit the above equation must have an atomic of
88 and a mass of 226, the atom that fit the above description is radium-226.
The above nuclear equation
will therefore be
230 90Th → 226
88Ra + 42He
Let us check to see if we
are wrong.
Balancing the above
equation , we have
For the superscript
230 → (226+ 4)=230 balanced
And the
For the sub-script , we have
90 → (88+2)= 90
234 92 u undergoes alpha decay what is the atomic number of the resulting element
The atomic umber of the
daughter nucleus from an alpha decay of uranium-234 will be ( 90-2=88), ,
From the decay equation
234 92U → 230
90Th + 42He
When uranium-234 undergo
an alpha decay, the atomic number decreases by two while the atomic mass decreases
by four. We can check the above equation to fin if it is balanced or not.
To balance a nuclear
equation, the law of conservation of matter requires the , the superscripts on
the left hand side must be equal to the superscript on the right hand side and
the sub-script on the left hand side must be equal to the sub-script on the right
han side.
Therefore for the above
equations , we have:
234 → 230+ 4=234
And
92 →90+2= 92
Therefore ,
the above equation is balanced.
describe what changes occur during alpha decay
when an atom under an alpha decay, it lose
a particle the size of a helium
nucleus, it lose two protons and two neutron, the atom number of the resulting
nucleus is less by two while the mass number is less by four the daughter
nucleus formed is therefore A-4 and Z-2.
See the equation below
AZx → A-4 Z-2
Y + 42He
For example ,
When thorium
undergo an alpha emission, the equation will be
230 90Th → 226
88Ra + 42He
the daughter nucleus formed, radium-226, has an atom
ic number of 88 and mass number of 226.
describe what changes occur during beta decay.
when an atom undergoes a beta
decay, one of its neutron decays into a proton,
an electron and an electron antineutrino and energy.
When this occur, the atomic number increases
by one while the mass number remain constant.
The mass number does not change because, the
neutron lost is recounted as the new protons formed, ( they are both nucleons).
Beta decay create isobars, nucleus with the
same atomic mass but different atomic
number or in other words, different atoms with the same masses,
Isobars are completely different atoms,
because they exhibit entirely different chemical and nuclear properties.
For example, when protactinium,
undergo beta decay, we have a uranium-234 formed.
See the equation below
23491Pa → 23492U + 0-1e
From the above we can see
that the mass number does not change
while the atomic number increases by one.
write a nuclear equation for the alpha decay of 23892u.
234 92U → 230
90Th + 42He
.
Therefore for the above
equations , we have:
234 → 230+ 4=234
And
92 →90+2= 92
Therefore ,
the above equation is balanced
describe what changes occur during gamma ray emission.
During
a gamma ray emission, an excited atom , return to its ground state by
emitting an energy in form of electromagnet
wave, hence the gamma ray, this is why gamma has all the properties of an e.m
waves.
Gamma
ray emission usually occur after a nuclear decay or nuclear reaction, when an atom has already
absorb an excess energy, the electrons have jumps from lower energy levels to higher
ones.
For this
atoms to return to its round state( the unexcited state) the bohr’s
theory requires that some packets of radiations to be emitted before the atom
will stabilize.
The atoms will do so through gamma emission.
determine the identity of the daughter nuclide from the positron emission of 116c.
let us start by writing
the nuclear equations
11 6C → 11 5B
+ 0+1e
the atom
formed is boron-11
when an tom undergo a positron one of its
protons decays into a neutron, a
positron and an electron neutrino, the atomic number of the daughter nucleus
decreases by one while mass number
remain unchanged.
The new atom formed is one position below the
parent nucleus in the periodic table of element.
Positron
decay create an isobars that is more negative than the parent atoms,
One similarity between positron emissions and beta decay is that
they all create isobars, whereas one is higher up and the other is lower in the periodic table
of element.
write a nuclear equation for the alpha decay of 24195am.
241 95Am → 23793Th + 42He
for americium-241
to undergo an alpha decay, it has to
lose two protrons and two neutron from the nucleus, this result to decreases of
two from the atomic number and four from the atomic mass.
We balance the above equation as follows
Therefore for the above equations , we have:
241 → 237+ 4=241
And
95 →93+2= 95
Therefore ,
the above equation is balanced
determine the identity of the daughter nuclide from the positron emission of
158O
158O → 157N
+ 0+1e
From the above nuclear
equation we can see that the atomic number of the daughter nucleus nitrogen-15
is 7 while the mass number remain 15. The nucleus formed is nitrogen 15
When an atom undergo , a
positron emission, a proton changes to an electron and a neutron and an electron neutrino. The atomic
number of the daughter nucleus decreases by one while the mass number remain
unchanged. The nucleus formed is an
isobar but one place above the parent nucleus in the periodic table.
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