Analysis of Tetrahedral Geometry in Compounds
Step 1: Analyze Each Compound to Identify Tetrahedral Geometry
Step 2: Count the Species with Tetrahedral Geometry
Tetrahedral species: [Co(CN)₄]⁴⁻, [PCl₄]⁺, [Cu(CN)₄]³⁻, and P₄.
Step 3: Final Answer
The total number of tetrahedral species is 3.
To solve the problem, we need to determine the geometry of each species listed and count how many have tetrahedral geometry.
1. Analyze each species:
2. Count species with tetrahedral geometry:
- [PCl4]+
- [Cu(CN)4]3−
- P4
Total = 3 species.
Final Answer:
The total number of species with tetrahedral geometry is \(\boxed{3}\).
From the given following (A to D) cyclic structures, those which will not react with Tollen's reagent are : 
Compound 'P' undergoes the following sequence of reactions : (i) NH₃ (ii) $\Delta$ $\rightarrow$ Q (i) KOH, Br₂ (ii) CHCl₃, KOH (alc), $\Delta$ $\rightarrow$ NC-CH₃. 'P' is : 

Let $ P(x_1, y_1) $ and $ Q(x_2, y_2) $ be two distinct points on the ellipse $$ \frac{x^2}{9} + \frac{y^2}{4} = 1 $$ such that $ y_1 > 0 $, and $ y_2 > 0 $. Let $ C $ denote the circle $ x^2 + y^2 = 9 $, and $ M $ be the point $ (3, 0) $. Suppose the line $ x = x_1 $ intersects $ C $ at $ R $, and the line $ x = x_2 $ intersects $ C $ at $ S $, such that the $ y $-coordinates of $ R $ and $ S $ are positive. Let $ \angle ROM = \frac{\pi}{6} $ and $ \angle SOM = \frac{\pi}{3} $, where $ O $ denotes the origin $ (0, 0) $. Let $ |XY| $ denote the length of the line segment $ XY $. Then which of the following statements is (are) TRUE?