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AbstractGood health is required for every individual living, as well as an old saying that, “Health is Wealth” and along with a good and a healthy person, it is but obvious that every individual who is living on this earth should get enough food for their survival, thus with the implementation of SDG in the Year 2015, the objective of NITI-Aayog is to achieve these SDGs by the end of Financial Year 2030, and in the route to achieve these goals, COVID-19 is emerging as a blockade, as this has lead to complete lockdown in the country, thus with this lock-down there has been an environment of crises as individuals are not getting sufficient and healthy food for their survival, leading to almost zero production, which leads to a worse situation for individuals who are living below the poverty line or slightly above to this in India. Lots of problem have been reported from this virus. This paper will first and foremost be based on secondary source of data and t-test has been used to measure the accuracy of Corona positive patients, together with the worst scenario of the country India, as now the situation are not same for all individuals who are living in India. The daily wage worker who are having hand to mouth, this COVID-19 will lead to uncertain and unpredictable environment as this also leads to various health problem among individuals.

This paper presents the study of the perturbed restricted problem of three bodies with an elongated smaller primary and an oblate radiating bigger primary. The albedo effect and small perturbations in the Coriolis and centrifugal forces have also been considered. The equilibrium points of the system and their linear stability are elaborated, and the significant variation in equilibrium points and their stability is observed. It is observed that the critical value of mass parameter μcincreases due to all the considered parameters except oblateness and segment-length. It is found that the critical mass parameter μcdecreases due to the effect of segment-length and oblateness. In addition, periodic orbits are constructed in the neighbourhood of equilibrium points. The effects of perturbing parameters in the periodic orbits are studied. The Poincaré Surface Section is constructed and then used to produce periodic orbits associated with its resonance. Considerable impact on the zero velocity curves and the periodic orbits are observed near the elongated primary. These effects decrease when the infinitesimal particle moves farther away from the elongated primary.