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In case of D(x^(2)-y^(2) orbital :...

In case of `D_(x^(2)-y^(2)` orbital :

A

Probability of finding the electron along x-axis zero

B

Probability of finding the electron along y-axis zero

C

Probability of finding the electron is maximum along `x` and `y`-axis

D

Probability of finding the electron is zero in `x-y` plane

Text Solution

AI Generated Solution

The correct Answer is:
To solve the question regarding the `d_(x^2 - y^2)` orbital, we will analyze the characteristics of this specific orbital step by step. ### Step 1: Understanding the Orbital The `d_(x^2 - y^2)` orbital is one of the five d-orbitals in quantum chemistry. It is characterized by its unique shape and orientation in three-dimensional space. **Hint:** Remember that d-orbitals have specific shapes and orientations that influence where electrons are likely to be found. ### Step 2: Analyzing the Probability Density In quantum mechanics, the probability density of finding an electron in a particular region of space is given by the square of the wave function associated with that orbital. For the `d_(x^2 - y^2)` orbital, the probability density is influenced by the values of x and y. **Hint:** The probability density is derived from the wave function, which can be visualized as regions where the electron is likely to be found. ### Step 3: Identifying Key Characteristics For the `d_(x^2 - y^2)` orbital: - The probability of finding an electron along the x-axis is maximum. - The probability of finding an electron along the y-axis is also maximum. - The probability of finding an electron in the xy-plane (where both x and y are non-zero) is zero. **Hint:** Focus on how the orbital's shape affects the probability distribution in different planes. ### Step 4: Conclusion Based on the characteristics of the `d_(x^2 - y^2)` orbital: - The probability of finding an electron is maximum along the x and y axes. - Therefore, the correct answer to the question is that the probability of finding the electron is maximum along the x and y axes. **Final Answer:** The answer is option C: Probability of finding the electron is maximum along x and y axes.
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