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Does it ever make sense to say that one object is "twice as hot" as another? Does it matter whether one is referring to Celsius or Kelvin temperatures? Explain.

Short Answer

Expert verified

No, the statement according to physics is wrong. And the Celsius and Kelvin scales cannot give a good comparison of temperatures..

Step by step solution

01

differences between heat and temperature.

There are two distinct terms- "heat" and "temperature". heat is a term for transfer of energy from one point to another from higher temperature to the lower temperature; whereas temperature is the measure of degree of hotness or coldness of the object.

02

Comparison of heat and reading it in terms of temperature

Hence one can say that object has twice the temperature than the other, since the quantities has a clear description on how they are measured

03

The values of absolute zero of Celsius and Fahrenheit scales.

If one object was 400C and another 800C then in Celsius scale one is twice the other. But if we convert into Fahrenheit scales those temperatures come to 313.15K and 353.15K. So in this respect we can say that second object is not twice the temperature of the first. Hence we can explain the contradiction that these scales cannot be measured in the same segment.

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Most popular questions from this chapter

Problem 1.49. Consider the combustion of one mole of H2with1/2 mole ofO2 under standard conditions, as discussed in the text. How much of the heat energy produced comes from a decrease in the internal energy of the system, and how much comes from work done by the collapsing atmosphere? (Treat the volume of the liquid water as negligible.)

Use the data at the back of this book to determine ΔHfor the combustion of a mole of glucose,

C6H12O6+6O26CO2+6H2O.

This is the (net) reaction that provides most of the energy needs in our bodies.

Derive the equation 1.40 from the equation 1.39

When the temperature of liquid mercury increases by one degree Celsius (or one kelvin), its volume increases by one part in 550,000 . The fractional increase in volume per unit change in temperature (when the pressure is held fixed) is called the thermal expansion coefficient, β :
βΔV/VΔT
(where V is volume, T is temperature, and Δ signifies a change, which in this case should really be infinitesimal if β is to be well defined). So for mercury, β =1 / 550,000 K-1=1.81 x 10-4 K-1. (The exact value varies with temperature, but between 0oC and 200oC the variation is less than 1 %.)
(a) Get a mercury thermometer, estimate the size of the bulb at the bottom, and then estimate what the inside diameter of the tube has to be in order for the thermometer to work as required. Assume that the thermal expansion of the glass is negligible.
(b) The thermal expansion coefficient of water varies significantly with temperature: It is 7.5 x 10 -4 K-1 at 100oC, but decreases as the temperature is lowered until it becomes zero at 4oC. Below 4oC it is slightly negative, reaching a value of -0.68 x 10-4K-1 at 0oC. (This behavior is related to the fact that ice is less dense than water.) With this behavior in mind, imagine the process of a lake freezing over, and discuss in some detail how this process would be different if the thermal expansion coefficient of water were always positive.


The Fahrenheit temperature scale is defined so that ice melts at 320 F and water boils at 2120 F.

(a) Derive the formula for converting from Fahrenheit to Celsius and back

(b) What is absolute zero on the Fahrenheit scale?

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