To solve the problem, we need to find the species that are isoelectronic with Ni(CO)4.
1. Determining the Number of Electrons in Ni(CO)4:
Ni(CO)4 has the following number of electrons:
$ \text{Ni} = 28, \, \text{CO} = 14, \, \text{so} \, 28 + 4(14) = 28 + 56 = 84 \, \text{electrons}$.
2. Checking Other Species:
Now, we check other species to see if they have 84 electrons, considering both the atomic numbers and any charges.
3. Species and Their Electron Counts:
4. Conclusion:
Only [Cr(CO)4]4- has 84 electrons and is isoelectronic with Ni(CO)4.
Final Answer:
The final answer is $\boxed{1}$.
Let's carefully reconsider the problem and check for isoelectronic species with Ni(CO)4.
Step 1: Calculate total valence electrons for Ni(CO)4
- Ni: 10 valence electrons (3d84s2)
- 4 CO ligands × 2 electrons each = 8 electrons
- Total = 10 + 8 = 18 electrons
Step 2: Calculate valence electrons for each species:
Step 3: Consider geometry and common electron counts:
- Ni(CO)4 is tetrahedral with 18 electrons.
- Fe(CO)5 is trigonal bipyramidal, not tetrahedral.
- [Co(CO)3]3− and [Cr(CO)4]4− are anionic complexes, often unstable or uncommon in this exact form.
- Among the given, only Fe(CO)5 reliably matches the 18-electron rule and common stable complexes.
Therefore, considering stable and well-known complexes, only Fe(CO)5 is isoelectronic with Ni(CO)4.
Final Answer:
\[
\boxed{1}
\]
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 ________.
A temperature difference can generate e.m.f. in some materials. Let $ S $ be the e.m.f. produced per unit temperature difference between the ends of a wire, $ \sigma $ the electrical conductivity and $ \kappa $ the thermal conductivity of the material of the wire. Taking $ M, L, T, I $ and $ K $ as dimensions of mass, length, time, current and temperature, respectively, the dimensional formula of the quantity $ Z = \frac{S^2 \sigma}{\kappa} $ is: