Home
Class 12
PHYSICS
.(92)^(238)U has 92 protons and 238 nucl...

`._(92)^(238)U` has 92 protons and `238` nucleons. It decays by emitting an alpha particle and becomes:

A

`._(92)^(234)U`

B

`._(90)^(234)U`

C

`._(92)^(235)Th`

D

`._(93)^(237)Th`

Text Solution

AI Generated Solution

The correct Answer is:
To solve the problem of what element `._(92)^(238)U` decays into after emitting an alpha particle, we can follow these steps: ### Step-by-Step Solution: 1. **Identify the Initial Element:** The element given is Uranium-238, denoted as `._(92)^(238)U`. Here, the atomic number (number of protons) is 92, and the mass number (total nucleons) is 238. 2. **Understand Alpha Decay:** An alpha particle is essentially a helium nucleus, which consists of 2 protons and 2 neutrons. Therefore, when an alpha particle is emitted, the atomic number decreases by 2, and the mass number decreases by 4. 3. **Calculate the New Atomic Number:** After the emission of an alpha particle: - New atomic number = Original atomic number - 2 - New atomic number = 92 - 2 = 90 4. **Calculate the New Mass Number:** After the emission of an alpha particle: - New mass number = Original mass number - 4 - New mass number = 238 - 4 = 234 5. **Identify the New Element:** The new element formed will have an atomic number of 90 and a mass number of 234. The element with atomic number 90 is Thorium (Th). 6. **Write the Final Result:** Therefore, the decay of Uranium-238 by emitting an alpha particle results in Thorium-234, which can be denoted as `._(90)^(234)Th`. ### Final Answer: `._(90)^(234)Th` (Thorium-234) ---
Promotional Banner

Similar Questions

Explore conceptually related problems

The nucleus of an atom of ._(92)Y^(235) initially at rest decays by emitting an alpha particle. The binding energy per nucleon of parent and daughter nuclei are 7.8MeV and 7.835MeV respectively and that of alpha particles is 7.07MeV//"nucleon" . Assuming the daughter nucleus to be formed in the unexcited state and neglecting its share of energy in the reaction, calculate speed of emitted alpha particle. Take mass of alpha particle to be 6.68xx10^(-27)kg .

which a U^(238) nucleus original at rest , decay by emitting an alpha particle having a speed u , the recoil speed of the residual nucleus is

which a U^(238) nucleus original at rest , decay by emitting an alpha particle having a speed u , the recoil speed of the residual nucleus is

If ._(92)U^(235) assumed to decay only by emitting two alpha -and one beta -particles, the possible product of decays is

""_(92)^(238) U(IIIB) changes to ""_(9)^(234) Th by emission of alpha - particle . Daughter element will be in -

Nucleus ._(92)U^(238) emits alpha -particle (._(2)He^(4)) . alpha- particle has atomic number 2 and mass number 4. At any instant alpha- particle is at distance of 9 xx 10^(-15)m from the centre of nucleus of uranium. What is the force on alpha- particle at this instant? ._(92)U^(238) rarr ._(2)He^(4) + ._(90)Th^(234)

Consider the fission ._(92)U^(238) by fast neutrons. In one fission event, no neutrons are emitted and the final stable and products, after the beta decay of the primary fragments are ._(58)Ce^(140) and ._(44)Ru^(99) . Calculate Q for this fission process, The relevant atomic and particle masses are: m(._(92)U^(238))=238.05079u, m(._(58)Ce^(140))=139.90543 u, m(._(34)Ru^(99))=98.90594 u

A uranium nucleus ._(92)U^(238) emits and alpha -particle and a beta -particle in succession. The atomic number and mass number of the final nucleus will be

._(92)U^(238) absorbs a neutron. The product emits an electron. This product further emits an electron. The result is

In the final Uranium radioactive series the initial nucleus is U_(92)^(238) and the final nucleus is Pb_(82)^(206) . When Uranium neucleus decays to lead , the number of a - particle is …….. And the number of beta - particles emited is ……