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 \(\boxed{3}\).
What is the empirical formula of a compound containing 40% sulfur and 60% oxygen by mass?
Match the LIST-I with LIST-II.
Choose the correct answer from the options given below :
Which of the following molecules(s) show/s paramagnetic behavior?
$\mathrm{O}_{2}$
$\mathrm{N}_{2}$
$\mathrm{F}_{2}$
$\mathrm{S}_{2}$
Given below are two statements:
Statement I : The N-N single bond is weaker and longer than that of P-P single bond
Statement II : Compounds of group 15 elements in +3 oxidation states readily undergo disproportionation reactions.
In the light of above statements, choose the correct answer from the options given below
The center of a disk of radius $ r $ and mass $ m $ is attached to a spring of spring constant $ k $, inside a ring of radius $ R>r $ as shown in the figure. The other end of the spring is attached on the periphery of the ring. Both the ring and the disk are in the same vertical plane. The disk can only roll along the inside periphery of the ring, without slipping. The spring can only be stretched or compressed along the periphery of the ring, following Hooke’s law. In equilibrium, the disk is at the bottom of the ring. Assuming small displacement of the disc, the time period of oscillation of center of mass of the disk is written as $ T = \frac{2\pi}{\omega} $. The correct expression for $ \omega $ is ( $ g $ is the acceleration due to gravity): 
Let $ a_0, a_1, ..., a_{23} $ be real numbers such that $$ \left(1 + \frac{2}{5}x \right)^{23} = \sum_{i=0}^{23} a_i x^i $$ for every real number $ x $. Let $ a_r $ be the largest among the numbers $ a_j $ for $ 0 \leq j \leq 23 $. Then the value of $ r $ is ________.