If you have any doubt regarding this please let me know. If you understand the solution then please give me a thumbs up. Thanks!!
Arrange the following in decreasing order of crystal field splitting. [Ru(H20)6]3+, [RuC1614. [Ru(H2O).]2+ (A) [RuCl.14-> [Ru(H2O).]3+ > (Ru(H2O).]2 (B) [Rucl.14-> [Ru(H2O).]2+ > (Ru(H20)6]3+ (C) [Ru(H2O).13+ > (Ru(H20)612+> [Rucl14- (D) [Ru(H20)6]3+ > (RuC1.14-> [Ru(H20).]2+
Hi, this question is from Theory of Computation. Kindly help if you can. Exercise 1 Define a language L to be co-NP-complete if it is in co-NP and a languages in co-NP can be polynomial-time reduced to L. Say that a formula of quantified boolean logic is a universal sentence if it is a sentence (i.e., has no free variables) of the form Vai... Vxn(V) where> is a propositional logic formula (contains no quantifiers). Show that the language to I...
Why are the IEPs (PZC) less for the clean Ru-Oxides (pH 4.1) then the Pb2+-treated Ru-oxides (pH 4.5)?
Explain the process in the following reaction mechanism: NO2 quencher PET NO2 NH responsive linker Ru-NR Ru-FA NO2 hydrolysis NO2 H, H NO2 NO2 NO2 NO2 rearrangement Ru NO2 quencher PET NO2 NH responsive linker Ru-NR Ru-FA NO2 hydrolysis NO2 H, H NO2 NO2 NO2 NO2 rearrangement Ru
Prove the following closure properties for the class NP. (a) Prove that the class NP is closed under union. (b) Prove that the class NP is closed under concatenation.
Every problem in NP is polynomially reducible to every NP-complete problem. Group of answer choices Every problem in NP is polynomially reducible to every NP-complete problem. True False
4. a) Define the concept of NP-completeness b) If A is NP-complete, and A has a polynomial time algorithm, then a polynomial time algorithm to find a longest path in a directed graph.
4. a) Define the concept of NP-completeness b) If A is NP-complete, and A has a polynomial time algorithm, then a polynomial time algorithm to find a longest path in a directed graph. Answer:
4. a) Define the concept of NP-completeness b) If A is NP-complete, and A has a polynomial time algorithm, then show that there is a polynomial time algorithm to find a longest path in a directed graph.
1. Consider the following reaction: [Co(NH3)4] + [Ru(NH3)4]* +[CO(NH3)4] + + [Ru(NH3) ] k = 0.01 M sec1 Identify and explain what the most likely mechanism is for this and then suggest a plausible reason why this is a rather slow reaction.