Step 1: Understanding the reaction sequence.
1. Nitration of Aniline:
Direct nitration of aniline gives a mixture of p-nitroaniline (51%), o-nitroaniline (47%), and m-nitroaniline (2%).
Here, B is o-nitroaniline.
2. Diazotisation and Sandmeyer Reaction:
o-Nitroaniline (B) undergoes diazotisation with NaNO\(_2\) + HCl, forming o-nitrobenzenediazonium chloride.
This undergoes Sandmeyer reaction with CuCN/KCN, replacing \(-N^{+} \equiv N\) with \(-CN\), giving it{o}-nitrobenzonitrile (X).
Step 2: Calculating the percentage of nitrogen in X.
Molecular formula of o-nitrobenzonitrile (X):
\[ C_7H_4N_2O_2 \] Molar mass of X: \[ (7 \times 12) + (4 \times 1) + (2 \times 14) + (2 \times 16) = 84 + 4 + 28 + 32 = 148 { g/mol} \] Mass of nitrogen in X: \[ 2 \times 14 = 28 { g} \] Percentage of nitrogen in X: \[ \frac{28}{148} \times 100 = 18.92% \] Thus, the correct answer is 18.92%.
To solve the problem, we need to find the percentage of nitrogen in compound X, formed from aniline by direct nitration and reaction with CuCN and KCN.
1. Understanding the Problem:
Aniline undergoes direct nitration, resulting in the formation of:
2. Calculating the Total Mass of Nitrogen:
The molecular formula for nitrogen is \( N = 14 \, \text{g/mol} \), and the molecular formulas for compounds A, B, and C contain nitrogen.
Since compound B undergoes further reactions to form compound X, we need to calculate the mass of nitrogen in compound X based on the percentages of nitrogen in the products of nitration.
To calculate the percentage of nitrogen in X:
\[
\text{Percentage of N in X} = \frac{\text{Mass of Nitrogen in X}}{\text{Total mass of X}} \times 100
\]
From the data given and after calculations, we find that the percentage of nitrogen in X is 18.92%.
Final Answer:
The percentage of nitrogen in compound X is 18.92%.
Final Answer:
The correct option is (B) 18.92.
List-I | List-II | ||
(A) | NH3 | (I) | Trigonal Pyramidal |
(B) | BrF5 | (II) | Square Planar |
(C) | XeF4 | (III) | Octahedral |
(D) | SF6 | (IV) | Square Pyramidal |
(1) \( x_1 = y_1 \)
(2) \( \frac{x_1 + x_2}{2} = \frac{y_1 + y_2}{2} \)
(3) \( x_2 = y_2 \)
(4) \( (x_1 - x_2)^2 = (y_1 - y_2)^2 \)
If the circle S = 0 cuts the circles x2 + y2 - 2x + 6y = 0, x2 + y2 - 4x - 2y + 6 = 0, and x2 + y2 - 12x + 2y + 3 = 0 orthogonally, then the equation of the tangent at (0, 3) on S = 0 is: