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  1. The SI unit for specific heat is J/(kg × K) J/ (kg × K) or J/(kg × °C) J/ (kg × °C). (Recall that the temperature change ΔT Δ T is the same in units of kelvin and degrees Celsius.) Values of specific heat must generally be measured, because there is no simple way to calculate them precisely.

  2. 19 Ιουν 2020 · The specific heat of a substance can be used to calculate the temperature change that a given substance will undergo when it is either heated or cooled. The equation that relates heat (q) (q) to specific heat (cp) (c p), mass (m) (m), and temperature change (ΔT) (Δ T) is shown below. q = cp × m × ΔT q = c p × m × Δ T.

  3. The specific heat is numerically equal to the amount of heat necessary to change the temperature of 1.00 kg of mass by 1.00°C. The SI unit for specific heat is [latex]J/(kg \times K)[/latex] or [latex]J/(kg \times ^{\circ}C)[/latex].

  4. 11 Αυγ 2024 · The unit of specific heat is Joules per gram per degree Celsius or J/g∙ C. Another unit of specific heat is calories per gram per degree Celsius or J/cal∙ ∘ C. The temperature change (∆T) in the Celsius (C) scale is the same as that in the Kelvin (K) scale, although the temperature values differ.

  5. Explain the technique of calorimetry. Calculate and interpret heat and related properties using typical calorimetry data. One technique we can use to measure the amount of heat involved in a chemical or physical process is known as calorimetry. Calorimetry is used to measure amounts of heat transferred to or from a substance.

  6. 13 Μαΐ 2023 · The specific heat capacity (\(c\)) of a substance, commonly called its specific heat, is the quantity of heat required to raise the temperature of 1 gram of a substance by 1 degree Celsius (or 1 kelvin): \[c = \dfrac{q}{m\Delta T} \label{12.3.4} \] Specific heat capacity depends only on the kind of substance absorbing or releasing heat.

  7. Specific heat represents the amount of heat required to change a unit mass of a substance by one degree Celsius. This is expressed mathematically as: #q = m * c * DeltaT#, where. #q# - the amount of heat supplied; #m# - the mass of the substance; #c# - the respective substance's specific heat; #DeltaT# - the change in temperature.

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