So I was able to figure out the first part of the question --- "Calculate the energy change (q) of the surroundings (water) using the enthalpy equation qwater = m × c × ΔT. We can assume that the specific heat capacity of water is 4.18 J / (g × °C) and the density of water is 1.00 g/mL. The water has absorbed the heat of the metal. So, qwater = qunknown metal Qwater=25*4.18J/(°C*g)*(38.7°C-25°C) Multiply 25 by 4.18 (mass of the metal by the SHC of water) Qwater= 104.18/(°C*g)*(7.6°C) Multiply 104.18 by 7.6 (joules by temperature) Qwater=794.2 /(°C*g)"
Using the formula qunknown metal = m x c x (triangle)T, calculate the specific heat of the metal. Use the data from your experiment for the unknown metal in your calculation. Show ALL your work.
can you post the initial data (e.g. mass of metal, mass of water), i find what you wrote sort of confusing.
If you found the change in energy of the water, we know that the change in energy of the metal MUST BE the exact same. So you have:\[Q_{water} = m_{water}*C_{water}*\Delta T_{water} = 794 Joules\]
use that amount of energy in a NEW enthalpy equation, but instead of solving for Q, you're solving for C, because now you're solving for the METAL, not water\[Q_{metal} = m_{metal}*C_{metal}*\Delta T_{metal}\]
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