Veronica measured concentration as a function of time for latex: \alpha α , in the following reaction: latex: 2\alpha\: \longrightarrow\: 2\beta\: +\delta 2 α ⟶ 2 β + δ analysis of her data showed the time that it took to reach each of the following points (concentrations) in the reaction: latex: t\: \left[hrs\right] t [ h r s ] latex: 6t\: \left[hrs\right] 6 t [ h r s ] latex: \left[\alpha\right]_0 [ α ] 0 latex: \longrightarrow ⟶ latex: \frac{1}{2}\left[\alpha\right]_0 1 2 [ α ] 0 latex: \longrightarrow ⟶ latex: \frac{1}{8}\left[\alpha\right]_0 1 8 [ α ] 0 at this temperature, it took 5.4 hours for 41.2% of latex: \alpha α to decompose. how long would it take to decompose 86.3% of latex: \alpha α at the same temperature? write your answer in hours (units of time) to one decimal place. if your answer is lower than 1, write it in the format, e. g., 0.875 hint: what is the order of the reaction? think of what half-life means. also, this question is about concentration left at a given time, what type of equation do you need in cases like this? (differential vs integrated rate-law). what parameters you need to solve the problem (concentrations, rate constant, temperature, half-