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:
\[
\boxed{1}
\]
The reaction sequence given below is carried out with 16 moles of X. The yield of the major product in each step is given below the product in parentheses. The amount (in grams) of S produced is ____. 
Use: Atomic mass (in amu): H = 1, C = 12, O = 16, Br = 80
Let $ \mathbb{R} $ denote the set of all real numbers. Then the area of the region $$ \left\{ (x, y) \in \mathbb{R} \times \mathbb{R} : x > 0, y > \frac{1}{x},\ 5x - 4y - 1 > 0,\ 4x + 4y - 17 < 0 \right\} $$ is
As shown in the figures, a uniform rod $ OO' $ of length $ l $ is hinged at the point $ O $ and held in place vertically between two walls using two massless springs of the same spring constant. The springs are connected at the midpoint and at the top-end $ (O') $ of the rod, as shown in Fig. 1, and the rod is made to oscillate by a small angular displacement. The frequency of oscillation of the rod is $ f_1 $. On the other hand, if both the springs are connected at the midpoint of the rod, as shown in Fig. 2, and the rod is made to oscillate by a small angular displacement, then the frequency of oscillation is $ f_2 $. Ignoring gravity and assuming motion only in the plane of the diagram, the value of $\frac{f_1}{f_2}$ is: