Answer:
Standard deviation of the weight over a day is 1.15
Step-by-step explanation:
Since it is given that water weight is uniformly distributed between -2 to 2.
So applying formula for variance of uniformly distribution as follows,

From the given data, values of a and b is ,
,
..
Substituting the values,

Now, 



Dividing the fraction by 4,

So, the value of variance is 
The formula for standard deviation is given as,

Substituting the value,


Rounding to 2 decimal places,

So, the value of standard deviation is 1.15.