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- For the function: R, a, b - are constant- Write an expression for the derivative of p in relation to v when the other quantities are constant- Write an expression for the derivative of p in relation to T when all other quantities are constant.Using partial derivative determine the change of pressure with respect to volume, all else constant for an ideal gas.If n and V are constant, q is equal to
- For an ideal gas, find explicit expression for the partial derivative: * ƏT VUnder what conditions will the quantities q and w be negative numbers?Let C(t) be the carbon dioxide level in parts per million in the atmosphere where t is the time in years since 2000. Under two possible models the derivative functions are 1. C'(t)=0.45 +0.03 11. C'(t)=0.45e0.025 If the carbon dioxide level was 370 ppm in 2000, find C(t) for each model. Then find the carbon dioxide level in 2030 for each model. Using Model I, C(t) Using Model II., C(t) and the carbon dioxide level in 2030 is C(30) - ppm. and the carbon dioxide level in 2030 is C(30)-pp ppm.
- Use the ideal gas law to demonstrate the cyclic rule of partial derivatives.by plotting appropriate quantities based on equation 6a. determine the values of k' and y.1) Calculate the TOTOX value of Condition 1 and Condition 2 and based on the answer, which condition shows better quality oil? Justify your answer.