A new absolute temperature scale is proposed. On thisscale the ice point of water is 150S and the steam point is300S. Determine the temperatures in Celcius that correspondto 100S and 400S, respectively. What is the ratio of the sizeof the S to the kelvin? Comments

Question

A new absolute temperature scale is proposed. On thisscale the ice point of water is 150S and the steam point is300S. Determine the temperatures in Celcius that correspondto 100S and 400S, respectively. What is the ratio of the sizeof the S to the kelvin?  Comments

Obiajulu · Accepted Answer

1) From this, you get T∘ (S)=[(300−150)/(100−0)]×T∘(C)+150∘C=1.5T∘(C)+150 Hence, T=100∘S=−33.33∘CT=400∘S=166.67∘CT∘(S)=1.5[T(K)−273.15]+150  So the ratio is 1.5∘ S/K Hope this helps you.

Jeffrey Jordon · Accepted Answer

Given that ice point of water =150s  where S is new scale of temperature  We know that ice point of water= 0 C it means 0C=150S

madeleinejames20 · Accepted Answer

To determine the temperature in Celsius that corresponds to 100S, we can set up a proportion between the two scales:TS−150300−150=TC−0100−0Simplifying this proportion, we have:TS−150150=TC100Cross-multiplying and rearranging the equation, we find:TC=100150(TS−150)Now, let&#039;s determine the temperature in Celsius that corresponds to 400S. Using the same approach as above, we set up the following proportion:TS−150300−150=TC−0400−0Simplifying this proportion:TS−150150=TC400Cross-multiplying and rearranging the equation:TC=400150(TS−150)To find the ratio of the size of the S to the Kelvin scale, we can compare the temperature differences in the two scales. The difference between the ice point and steam point in the proposed scale is 300S, and in the Kelvin scale, it is 100K (since the Kelvin scale uses the same size increments as the Celsius scale).Therefore, the ratio of the size of the S to the Kelvin is:300&amp;nbsp;S100&amp;nbsp;K=3&amp;nbsp;S1&amp;nbsp;KIn conclusion, the temperatures in Celsius that correspond to 100S and 400S, respectively, can be found using the formulas:TC=100150(TS−150)TC=400150(TS−150)And the ratio of the size of the S to the Kelvin scale is 3&amp;nbsp;S1&amp;nbsp;K.

Nick Camelot · Accepted Answer

Answer:2.7315Explanation:Given:The ice point of water on the new absolute temperature scale is 150S.The steam point of water on the new absolute temperature scale is 300S.Now, we need to determine the temperatures in Celsius that correspond to 100S and 400S. To do this, we can use the following formula to convert from the new absolute scale (S) to Celsius (C):C=S−273.15For 100S:Substituting S=100 into the formula, we have:C=100−273.15Evaluating the expression, we get:C=−173.15∘CTherefore, 100S on the new absolute temperature scale corresponds to −173.15∘C.For 400S:Substituting S=400 into the formula, we have:C=400−273.15Evaluating the expression, we get:C=126.85∘CTherefore, 400S on the new absolute temperature scale corresponds to 126.85∘C.Now, let&#039;s calculate the ratio of the size of the S unit to the Kelvin unit.On the Kelvin scale, the ice point of water is 0∘C, which is equivalent to 273.15 Kelvin. The steam point of water is 100∘C, equivalent to 373.15 Kelvin. Thus, we have the following proportion:273.15100=x1Solving for x, we find:x=2.7315Therefore, the ratio of the size of the S unit to the Kelvin unit is approximately 2.7315.

A new absolute temperature scale is proposed. On thisscale the ice point of water is 150S and the steam point is300S. Determine the temperatures in Celcius that correspondto 100S and 400S, respectively. What is the ratio of the sizeof the S to the kelvin? Comments

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