Final Temperature = 308K
We can set this up as
-Q1 = Q2
Q1 = (iron mass)•(specific heat of iron)•(T2-T1)
[where T2 means final temperature and T1 means initial temperature of the iron]
Q2 = (water mass)•(specific heat of water)•(T2-T3)
[where T3 means inital temperature of the water]
Plug in what you know
Q1 = (25.0g)•(0.44J/g•K)•(T2-398K)
[The internet can tell us the specific heat of iron, and the temperature unit is Kelvin]
Q2 = (25.0g)•(4.18J/g•K)•(T2-298K)
[The internet can tell us the specific heat of water, and 1mL = 1g]
Multiply them all
Q1 = 11(T2) - 4378K
Q2 = 104.5(T2) - 31141K
Use these values in the first equation and solve
-Q1 = Q2
-(11(T2) - 4378K) = 104.5(T2) - 31141K
-11(T2) + 4378K = 104.5(T2) - 31141K
35519K = 115.5(T2)
T2 = 308K
[This is not exact since there was some rounding; but it will be very close]