Here you have the temperature of the water as 20 degrees Celcius and you have 2 equations that describe the temperature of the body in the water so
(a) 20 + Ae30k = 33
therefore Ae30k = 13 ... (1)
20 + Ae90k = 31
therefore Ae90k = 11 ... (2)
[ (2) / (1) ] Ae90k / Ae30k = 11 / 13
e60k = 11 / 13
60k = ln (11/13)
k = -0.00278 to 5 dec. pl.
so sub in value of k into (1)
Ae-0.0834 = 13
A = 14.13 to 2 dec. pl.
so for initial temp when body was thrown into water,
20 + 14.13 = 34.13 degrees Celcius
(b) now let the temperature of the body when it was thrown into the water equal T
34.13 = 30 + 7e-0.106t
4.13 = 7e-0.106t
0.59 = e-0.106t
-0.106t = ln 0.59
t = ln 0.59 / -0.106
t = 4.97 hours = 5 hours to nearest hour. Therefore the person was murdered 5 hours before it was dumped into the water, which is 11am