This would depend on the temperature of the water before you add the metal and what type of metal it is. if its copper it absorbs heat fast and would not change the temperature much but if you dropped lead into it then it would have to absorb more heat making the temperature lower than the copper. There are too many variables to answer the question.
The final temperature will be closer to the original temperature of the water. Heat will flow from the water to the metal until they reach thermal equilibrium, resulting in a final temperature between the original temperatures of the two substances.
When hot metal is added into the water then the metal looses its energy into the water and this heat is gained by the water, so the temperature gets increases when hot metal added into it i.e final temperature is greater than initial temperature of water.
To find the final temperature, we can use the principle of conservation of energy. We set the heat lost by the gold equal to the heat gained by the water: m_gold * c_gold * (Tf - Ti) = m_water * c_water * (Tf - Ti), where m is mass, c is specific heat capacity, T is temperature, and the subscripts i and f denote initial and final values, respectively. Solving for Tf gives the final temperature of the system.
The final temperature is 59.9°C.
The formula to calculate the final temperature when equal masses of water are mixed is: Final temperature = (m1 x T1 + m2 x T2) / (m1 + m2), where m1 and T1 are the mass and initial temperature of the first sample of water, and m2 and T2 are the mass and initial temperature of the second sample of water.
The temperature of the metal bar decreases.The temperature of the cool water increases.The final temperature of the metal bar will be the same as the final temperature of the water.
The final temperature will be closer to the original temperature of the water. Heat will flow from the water to the metal until they reach thermal equilibrium, resulting in a final temperature between the original temperatures of the two substances.
When hot metal is added into the water then the metal looses its energy into the water and this heat is gained by the water, so the temperature gets increases when hot metal added into it i.e final temperature is greater than initial temperature of water.
You think probable to an exothermic reaction.
To determine the metal's specific heat capacity, we need more information such as the initial temperature of the metal, the final equilibrium temperature after it's in contact with water, and the temperature change of the water. With this data, we can use the equation q = mcΔT, where q is the heat transferred, m is the mass of the metal, c is the specific heat capacity, and ΔT is the change in temperature.
To find the final temperature, you can use the principle of conservation of energy, Q lost = Q gained. The heat lost by the aluminum will be equal to the heat gained by the water. Use this formula: (mass of aluminum) x (specific heat capacity of aluminum) x (change in temperature) = (mass of water) x (specific heat capacity of water) x (change in temperature). You can then solve for the final temperature.
To find the final temperature, we can use the principle of conservation of energy: heat lost by gold = heat gained by water. We can use the formula m * c * ∆T to calculate the heat exchanged. By setting the two heat exchanges equal to each other and solving for the final temperature, we can find that the final temperature is 25.9 degrees Celsius.
1.77
water
To find the final temperature, we can use the principle of conservation of energy. We set the heat lost by the gold equal to the heat gained by the water: m_gold * c_gold * (Tf - Ti) = m_water * c_water * (Tf - Ti), where m is mass, c is specific heat capacity, T is temperature, and the subscripts i and f denote initial and final values, respectively. Solving for Tf gives the final temperature of the system.
Heat will flow from the boiling water to the ice cube, causing the cube to melt and the water temperature to decrease. The final temperature of the system will depend on the masses and initial temperatures of the ice cube and boiling water.
yes