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7 Result(s) for 'Sanjeev Rachuru'
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1.
Why Cyclohexatriene (C6H6, pKa = 43) is Less Acidic than Cyclopentadiene (C5H6, pKa = 15) and Cycloheptatriene (C7H8, pKa = 36): A Freshmen Chemical Education Undergraduate Exercise
Sanjeev Rachuru , Devarakonda A. Padmavathi, V. Jagannadham
World Journal of Chemical Education. 2023 11 (1). doi: 10.12691/wjce-11-1-1
Keywords: Cyclohexatriene, Cyclopentadiene, Cycloheptatriene and pKa
Context: The pKa of Cyclohexatriene (Benzene) is 43. And that of Cyclopentadiene and Cycloheptatriene are 15 and 36 respectively. In the ascending order of number of carbon atoms of the three cyclic hydrocarbons, Cyclohexatriene lies between Cyclopentadiene and Cycloheptatriene. It is a tempting belief of undergraduate chemists who begin to pursue their undergraduate course that the pKas will be in the same increasing order with increase in ring size. But surprisingly pKa of Cyclohexatriene is more than that of either Cyclopentadiene and or Cycloheptatriene. Suitable explanations are given.
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2.
Common Dimer - Responsible for the Trends in pKaHs of Both Pyridazenium Cations and Di-cations: An Educational Perspective
Sanjeev Rachuru , Pandiri Sreedhar, D. A. Padmavathi, V. Jagannadham
World Journal of Chemical Education. 2023 11 (1). doi: 10.12691/wjce-11-1-2
Keywords: Pyridazenium cation dimer, pKaHs, 1,2-pyridazine, 1,3-pyridazine, 1,4-pyridazine
Context: A species formed by dimerization from monoprotonated 1,2-pyridazine i.e., 1,2-pyridazenium cation that was optimized by DFT calculations is identified as a common dimer to explain the systematic changes in the pKaHs of both Pyridazenium cations and Pyridazenium di-cations.
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3.
Application of Hammett and Taft Equations Together on the Deprotonation Equilibriums of Isoxazolium Cations: A One Hour Graduate Classroom Teaching
Sanjeev Rachuru , Raju Manthena, K. Ankamma, D. A. Padmavathi, V. Jagannadham
World Journal of Chemical Education. 2024 12 (1). doi: 10.12691/wjce-12-1-1
Keywords: Hammett equation, Taft equation, Isoxazolium cations
Context: Hammett and Taft equations are applied together on the deprotonation equilibriums of isoxazolium cations.
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4.
What Would Be the Molecularity of A Reaction Having Two Rate Determining Steps? A Conceptual Analysis
Sanjeev Rachuru , Jagannadham Vandanapu, David Geelan, Adam A Skelton, Malleli Murali, Sateesh Kuna, J. Bhargavilakshmi
World Journal of Chemical Education. 2025 13 (2). doi: 10.12691/wjce-13-2-1
Keywords: Molecularity, Rate determining Step, Elementary reaction, & SN1 reaction
Context: One of the conclusions of C Stegelmann’s, JACS article titled "Degree of Rate Control: How Much the Energies of Intermediates and Transition States Control Rates” is that the ‘degree of control of reaction’ is a concept similar to the concept of the ‘rate determining step’ but more direct to apply and much more widely applicable (since there is rarely a single rate determining step). Thus, an important inference from this JACS article is that a reaction having two or more rate determining steps in its multistep mechanism is in the realm of possibility. Can we write the molecularity of such reactions (that is a reaction having two or more rate determining steps)? The answer to this question and its implication is probed in this conceptual analysis. An important spin-off, of the answer to this question is that, the age-old classic substitution nucleophilic unimolecular i.e., SN1 reaction between tertiary butyl bromide and water being termed as ‘unimolecular’ in many textbooks and the entry in the Wikipedia is incorrect. The authors are of the opinion that this article should be discussed when SN1 reaction is taught at undergraduate level.
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5.
A Deep Insight into the Application of Linear Free Energy Relationships (LFER) to Five Membered Heterocyclic Ring Systems: A Chemical Education Review for Graduate Students
Sanjeev Rachuru , V. Jagannadham
World Journal of Chemical Education. 2025 13 (3). doi: 10.12691/wjce-13-3-5
Keywords: Hammett equation, Taft equation, 5-membered heterocycles
Context: Hammett and Taft equations are applied to the acid dissociation equilibriums of 4 and 5-substituted furan, pyrrole, thiophene, tellurophene, isoxazole, pyrazole carboxylic acids, to solvolysis data of 4 and 5-substituted-2-furylmethylcarbinyl p-nitrobenzoates and to the permanganate ion oxidation of 5-substituted-2-furfurals. Excellent correlations were observed in these studies except in the case of 1-Me-4/5-X-3-pyrazole-COOH. In the case of 5-X-2-furoic, pyrrole, thiophene carboxylic acids only the substituent -COOH deviated from these correlations for which possible explanation is given in terms of intramolecular hydrogen bonding between the -COOH and the ring heteroatom and two types of intramolecular hydrogen bonding between -COOH and ring nitrogen atom and -COOH and H of NH of pyrrole. In the case of 3,5-X-4-isoxazole carboxylic acids the -NH2 group at 5 position deviated for which the explanation in terms of H-bonding between -NH2 and -COOH is given. Even the possibility of the formation of zwitterion is not ruled out. 5-X-1,2,3-triazole-4-carboxylic acids did not follow any LFER. The solvolysis rate constants of both 4 and 5-substituted-2-furylmethylcarbinyl p-nitrobenzoates correlated well with para substituent constants. Further the correlation with Brown’s σ+ values is still better. It is noteworthy that MnO4- oxidation of 5-X-2-furfural correlated well with all the para, meta and ortho substituent constants. An attempt is made for the first time by our laboratory to apply the LFER to 5 membered ring systems with one heteroatom viz. pyrroles, two heteroatoms viz. pyrazoles, imidazoles, isoxazoles, three heteroatoms viz. the triazoles and four heteroatoms viz. tetrazoles. For the first time we have shown that the pKa values of N(1)H-acidities of 3-X-pyrroles, 3-X-pyrazoles, 4-X-pyrazoles, 4-X-imidazoles, 3-X-1,2,4-triazole, 4-X-1,2,3-triazole and 5-X-1,2,3,4-tetrazoles correlated well with Hammett σ values.
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6.
Second Order Rate Constant of Water Assisted Neutral Hydrolysis of Methyl Acetate: Project Based Activity for Post Graduate Students
Mallelli Murali, Sanjeev Rachuru , Jagannadham Vandanapu, M. Sujatha, K B Shanti Sudha, Devarkonda A. Padmavathi, Adam A Skelton
World Journal of Chemical Education. 2025 13 (4). doi: 10.12691/wjce-13-4-2
Keywords: Methyl acetate, Second order, DFT
Context: There were numerous reports on the kinetic study of acid catalyzed hydrolysis of methyl acetate. In all these studies emphasis was on the calculation of pseudo-first order rate constant. There were very few reports on the calculation of second order rate constant of uncatalyzed hydrolysis of methyl acetate; a small note regarding the second order rate constant is mentioned in the 12th class Central Board of Secondary Education (CBSE) Indian textbook. It is known that the hydrolysis of methyl acetate can proceed via two pathways: the un-catalyzed and the acid catalyzed. The un-catalyzed path of the reaction is too slow to be followed. It will take several days to follow the reaction. In the present article an attempt was made to calculate the second order rate constant of the un-catalyzed path. This rate constant was obtained by plotting kobs (pseudo-first order acid catalyzed rate constants at different acid concentrations) versus [H+]. The extrapolation to zero concentration that is the y-intercept divided by the water concentration yields the second order un-catalyzed rate constant. This second order rate constant was also determined theoretically. To the best of our knowledge, no one has determined the second order rate constant of this uncatalyzed reaction. This can be given as project-based activity to Graduate students.
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7.
Are the Stoichiometric Coefficients in a Chemical Reaction Indication of the Kinetic Orders of the Reactants? An Inspiration to Chemistry Graduate Students
Y. Sharanya, N. Keerthana, V. Rajeswari, Sanjeev Rachuru , D. A. Padmavathi, V. Jagannadham, G. Ramya Sree
World Journal of Chemical Education. 2025 13 (4). doi: 10.12691/wjce-13-4-3
Keywords: Stoichiometric coefficients, Rate equation, Rate law, Order of a reaction
Context: It is a general tendency of the students and some of the teachers of chemistry that they conceive the stoichiometric coefficients of a balanced equation of a chemical reaction are the individual kinetic orders of those reactants involved in the rate equation of that reaction. But this is not true. The stoichiometric coefficients have nothing to do with individual kinetic orders of the reactants involved in the reaction or in the rate equation. A detailed explanation with a suitable example for this misconception is provided in the present article.
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