Therefore, the correct answer is (B) I, III, and IV.
I. The complex has octahedral geometry:
The\( [CoF_6]^{3−}[CoF_6]^{3-}[CoF6]^{3−}\) complex has a coordination number of 6 because it is coordinated to 6 fluoride ions. Thus, the complex will have octahedral geometry.
This statement is true.
II. Coordination number of Co is 3 and oxidation state is +6:
The coordination number of \( [CoF_6]^{3−}[CoF_6]^{3-}[CoF6]^{3−}\) is 6, as it is bonded to 6 fluoride ions. The oxidation state of cobalt is calculated as follows:
The charge of the fluoride ion is -1, and there are 6 fluoride ions, so the total charge contributed by fluoride is -6. The overall charge on the complex is -3, so the charge on Co must be +3.
Therefore, the oxidation state of Co is +3, not +6.
This statement is false.
III. The complex is sp³d² hybridised:
The coordination number of 6 indicates that the central metal ion is involved in six bonds, which leads to sp³d² hybridisation in an octahedral arrangement.
This statement is true.
IV. It is a high-spin complex:
Cobalt in the +3 oxidation state has an electron configuration that typically results in a low-spin complex when paired with ligands like fluoride. However, fluoride is a weak field ligand, which does not favor spin pairing, and the complex will not be high-spin.
This statement is false.
Thus, the correct answer is (B) I, III and IV.
List-I (Complex) | List-II (Isomerism) |
---|---|
A) [Co(NH3)5Br]SO4 | V) Ionization |
B) [Co(en)3]3+ | I) Optical |
C) [Co(NH3)5(NO2)]2+ | II) Linkage |
D) [Co(NH3)3Cl3] | III) Geometrical |
A block of certain mass is placed on a rough floor. The coefficients of static and kinetic friction between the block and the floor are 0.4 and 0.25 respectively. A constant horizontal force \( F = 20 \, \text{N} \) acts on it so that the velocity of the block varies with time according to the following graph. The mass of the block is nearly (Take \( g = 10 \, \text{m/s}^2 \)):
A wooden block of mass M lies on a rough floor. Another wooden block of the same mass is hanging from the point O through strings as shown in the figure. To achieve equilibrium, the coefficient of static friction between the block on the floor and the floor itself is