Answer:
The analyst could conclude that there was more variation in sales in 2018.
Step-by-step explanation:
Given
![SD_(2017) = 73.87](https://img.qammunity.org/2022/formulas/computers-and-technology/high-school/coynhgdqr10zo0qnwipipvrtsfjwiqiyec.png)
![SD_(2018) = 136.32](https://img.qammunity.org/2022/formulas/computers-and-technology/high-school/guefx29s04zgj7ay4jjx8a8mw0mib9tvat.png)
Required
Conclusion about the standard deviations
In statistics, standard deviation gives the average variation in the data being measured.
The standard deviation of 2018 is more than that of 2017. This implies that, in 2018, there is more variation in daily sales compared to 2017
So, the analyst could conclude that there was more variation in sales in 2018.