Q61.A natural number has prime factorization given by n = 2x3y5z , where y and z are such that y + z = 5 and yā1 + zā1 = 56 , y > z. Then the number of odd divisors of n, including 1 , is: (1) 12 (2) 6 (3) 11 (4) 6x
What This Question Tests
This question requires identifying the number of possible stereoisomers (geometrical and optical) for a given octahedral complex with bidentate and monodentate ligands.
Concepts Tested
š NCERT Sections This Tests
5.12 ā Write All The Geometrical Isomers Of [Pt(Nh3)(Br)(Cl)(Py)] And How Many Of
Chemistry Class 11 Ā· Chapter 5
5.12 Write all the geometrical isomers of [Pt(NH3)(Br)(Cl)(py)] and how many of these will exhibit optical isomers?
5.11 ā Draw All The Isomers (Geometrical And Optical) Of:
Chemistry Class 11 Ā· Chapter 5
5.11 Draw all the isomers (geometrical and optical) of: (i) [CoCl2(en)2] + (ii) [Co(NH3)Cl(en)2] 2+ (iii) [Co(NH3)2Cl2(en)]+
5.23 ā Give The Oxidation State, D Orbital Occupation And Coordination Number Of
Chemistry Class 11 Ā· Chapter 5
5.23 Give the oxidation state, d orbital occupation and coordination number of the central metal ion in the following complexes: (i) K3[Co(C2O4)3] (iii) (NH4)2[CoF4] (ii) cis-[CrCl2(en)2]Cl (iv) [Mn(H2O)6]SO4
š Question Details
- Chapter
- Coordination Compounds
- Topic
- Stereoisomerism in coordination compounds
- Year
- 2021
- Shift
- 26 Feb Shift 2
- Q Number
- Q61
- Type
- Numerical
- NCERT Ref
- Class 12 Chemistry Ch 9: Coordination Compounds
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