please solve it in 10 mins I will thumb you up

of a sample of videos in which a high profile celebrity presented medical facts about the vaccine. Some participants viewed a video with only the facts whereas others saw a version in which the celebrity made a personal endorsement to get vaccinated (0= facts, 1= facts and endorsement). A measure was taken of how much the participant felt an emotional connection to the particular celebrity in the video they saw (0= very disconnected to 10= very connected). Participants were subsequently contacted and invited to receive the vaccine and a record was kept of whether they were vaccinated (0= not vaccinated, 1= vaccinated). The questions in this section relate to this research scenario. The final model that the researcher fitted predicted vaccination status from whether the person saw a video containing and ensement or only facts, their connection to the celebrity in the video and the interaction of the two predictors. What R code would the researcher have used to fit this model? Im(vaccine endorsement + connection + endorsement: connection, data = vac-tib, fami ly= gaussian ) ) glm (vaccine endorsement*connection, data = vac_tib, family = binomial()) glm( vaccine endorsement + connection, data = vac_tib) glm(vaccine endorsement + connection + endorsement: connection, data = vac_tib, family = bernoulli ()) lm (vaccine endorsement*connection, data =vactib, family = binomial()) The final model that the researcher fitted predicted vaccination status from whether the person saw a video containing and endorsement or only facts, their connection to the celebrity in the video and the interaction of the two predictors. The results of this final model are in Table 4.3. The parameter estimates and confidence intervals have been exponentiated (i.e., they are expressed as odds, NOT log odds). How would you interpret the value 1.13 in the column labelled estimate? As connection to the celebrity in the video increases, the probability of being vaccinated increases. As connection to the celebrity in the video decreases, the odds of being vaccinated increase. As connection to the celebrity in the video increases by one standard deviation, the odds of being vaccinated increase by one standard deviation. As connection to the celebrity in the video increases, the probability of being vaccinated decreases. As connection to the celebrity in the video increases, the odds of being vaccinated stays the same