To determine the number of radial nodes in a 3p orbital, we need to understand the concept of radial nodes and how they are calculated for atomic orbitals.
Understanding Radial Nodes:
Radial nodes are regions where the probability of finding an electron is zero. They can be calculated using the formula:
\(N_{\text{radial}} = n - \ell - 1\)
where:
For a 3p orbital:
Substituting these values into the formula gives:
\(N_{\text{radial}} = 3 - 1 - 1 = 1\)
Thus, the number of radial nodes in a 3p orbital is 1.
Conclusion:
The correct answer is 1, which is consistent with the calculation based on quantum numbers. The remaining options (4, 2, 3) are incorrect because they do not align with the formula for radial nodes.
The number of radial nodes for an orbital is given by the formula:
Number of radial nodes = n − l − 1
where: - n is the principal quantum number. - l is the azimuthal quantum number
(orbital angular momentum quantum number).
For a 3p orbital: - n = 3 - l = 1 (since it is a p-orbital)
Applying the formula:
Number of radial nodes = 3 − 1 − 1 = 1
Conclusion: The number of radial nodes for the 3p orbital is 1.
The figures below show:
Which of the following points in Figure 2 most accurately represents the nodal surface shown in Figure 1?
But-2-yne and hydrogen (one mole each) are separately treated with (i) Pd/C and (ii) Na/liq.NH₃ to give the products X and Y respectively.
Identify the incorrect statements.
A. X and Y are stereoisomers.
B. Dipole moment of X is zero.
C. Boiling point of X is higher than Y.
D. X and Y react with O₃/Zn + H₂O to give different products.
Choose the correct answer from the options given below :
In the given figure, the blocks $A$, $B$ and $C$ weigh $4\,\text{kg}$, $6\,\text{kg}$ and $8\,\text{kg}$ respectively. The coefficient of sliding friction between any two surfaces is $0.5$. The force $\vec{F}$ required to slide the block $C$ with constant speed is ___ N.
(Given: $g = 10\,\text{m s}^{-2}$) 
The equivalent resistance between the points \(A\) and \(B\) in the given circuit is \[ \frac{x}{5}\,\Omega. \] Find the value of \(x\). 
Method used for separation of mixture of products (B and C) obtained in the following reaction is: 