Home
Class 12
CHEMISTRY
.(7)^(7)Li + (1)^(1)P rarr X, Identify X...

`._(7)^(7)Li + _(1)^(1)P rarr X`, Identify X if reaction is `(p,alpha)` type.

A

`._(4)^(8)Be`

B

`._(2)^(4)He`

C

`._(0)^(0)gamma`

D

none of these

Text Solution

AI Generated Solution

The correct Answer is:
To solve the problem, we need to identify the product \( X \) in the reaction: \[ _{7}^{7}Li + _{1}^{1}p \rightarrow X \] where the reaction is of the type (p, alpha), meaning a proton interacts with lithium to produce an alpha particle. ### Step 1: Understand the Reaction In this reaction, lithium-7 (\( _{7}^{7}Li \)) is reacting with a proton (\( _{1}^{1}p \)). The (p, alpha) reaction indicates that a proton is absorbed by lithium and an alpha particle is emitted. ### Step 2: Identify the Alpha Particle An alpha particle is equivalent to a helium nucleus, which has: - Mass number = 4 - Atomic number = 2 So, we can denote the alpha particle as \( _{2}^{4}He \). ### Step 3: Apply Conservation of Mass and Atomic Numbers According to the conservation laws: - The total mass number before the reaction must equal the total mass number after the reaction. - The total atomic number before the reaction must equal the total atomic number after the reaction. #### Mass Numbers: Before the reaction: - Mass number of lithium = 7 - Mass number of proton = 1 - Total mass number = \( 7 + 1 = 8 \) After the reaction: - Mass number of \( X \) + Mass number of alpha particle = 8 - Mass number of alpha particle = 4 Let the mass number of \( X \) be \( Y \): \[ Y + 4 = 8 \implies Y = 4 \] #### Atomic Numbers: Before the reaction: - Atomic number of lithium = 3 - Atomic number of proton = 1 - Total atomic number = \( 3 + 1 = 4 \) After the reaction: - Atomic number of \( X \) + Atomic number of alpha particle = 4 - Atomic number of alpha particle = 2 Let the atomic number of \( X \) be \( Z \): \[ Z + 2 = 4 \implies Z = 2 \] ### Step 4: Identify \( X \) Now we have: - Mass number of \( X \) = 4 - Atomic number of \( X \) = 2 This corresponds to the element helium (\( _{2}^{4}He \)). Thus, \( X \) is helium. ### Final Answer \[ X = _{2}^{4}He \]
Promotional Banner

Similar Questions

Explore conceptually related problems

._(23)^(28)Al+_(1)^(1)P rarr X +_(0)^(0)gamma , type artifical radioactive reaction.

Find the Q value of the reaction P + .^(7) Li rarr .^(4) He +.^(4) He . Determine whether the reaction is exothermic or endothermic. The atomic masses of .^(1) Hp,.^(4) He and .^(7)Li are 1.007825 u,4.002603 u , and 7.016004 u , respectively.

Find the Q value of the reaction P + .^(7) Li rarr .^(4) He +.^(4) He . Determine whether the reaction is exothermic or endothermic. The atomic masses of .^(1) H,.^(4) He and .^(7)Li are 1.007825 u,4.002603 u , and 7.016004 u , respectively.

The binding energy per nucleon of ._(3)^(7) Li and ._(2)^(4)He nuclei are 5.60 MeV and 7.06 MeV, respectively. In the nuclear reaction ._(3)^(7)Li+._(1)^(1)H rarr ._(2)^(4)He+._(2)^(4)He+Q , the value of energy Q released is

The binding energy per nucleon of ._(3)^(7) Li and ._(2)^(4)He nuclei are 5.60 MeV and 7.06 MeV, respectively. In the nuclear reaction ._(3)^(7)Li+._(1)^(1)H rarr ._(2)^(4)He+._(2)^(4)He+Q , the value of energy Q released is

The atomic mass of Li,He, and proton are 7.01823 amu, 4.00387 amu, and 1.00715 amu, respectively. Calculate the energy evolved in the reaction. ._(3)Li^(7) rarr ._(1)P^(1) rarr 2 ._(2)He^(4) + Delta E Given 1 amu = 931 MeV .

If the binding energy per nucleon in ._(3)Li^(7) and ._(2)He^(4) nuclei are respectively 5.60 MeV and 7.06 MeV, then the ebergy of proton in the reaction ._(3)Li^(7) +p rarr 2 ._(2)He^(4) is

Balance the following nuclear reactions: a. ._(3)Li^(7) + ._(0)n^(1) rarr 2 ._(2)He^(4) + ? b. ._(42)Mo^(94) + ._(1)H^(2) rarr ._(0)n^(1) + ?

If (1)/(2)(10p+2)=p+7 , then 4p=

If alpha,beta roots of x^(2)-6p_(1)x+2=0,beta,gamma are roots of x^(2)-6p_(2)x+3=0and gamma,alpha are roots of equation x^(2)-6p_(3)x+6=0 where p_(1),p_(2),p_(3) are positive then If A(alpha,(1)/(alpha)),B(beta,(1)/(beta)),C(gamma,(1)/(gamma)) be vertices of DeltaABC then centroid of DeltaABC is