I need help with writing a code to solve these using python. Thank you. Data is given below.

Here are the data for "co2Cp.csv" that you can paste in excel. Thanks.

T (Kelvin)	Cp (J/mol K)
298.15	37.129
300	37.221
400	41.325
500	44.627
600	47.321
700	49.564
800	51.434
900	52.999
1000	54.308
1100	55.409
1200	56.342
1300	57.137
1400	57.802
1500	58.379
1600	58.886
1700	59.317
1800	59.701
1900	60.049
2000	60.35
2100	60.622
2200	60.865
2300	61.086
2400	61.287
2500	61.471
2600	61.647
2700	61.802
2800	61.952
2900	62.095
3000	62.229
3100	62.347
3200	62.462
3300	62.573
3400	62.681
3500	62.785
3600	62.884
3700	62.98
3800	63.074
3900	63.166
4000	63.254
4100	63.341
4200	63.426
4300	63.509
4400	63.588
4500	63.667
4600	63.745
4700	63.823
4800	63.893
4900	63.968
5000	64.046
5100	64.128
5200	64.22
5300	64.312
5400	64.404
5500	64.496
5600	64.588
5700	64.68
5800	64.772
5900	64.865
6000	64.957

Heat capacity (C) is a property of a substance defined as: dQ C= d where Q is heat per unit mole, and T is absolute temperature. For substances with small heat capacities (like metals), small flows of heat result in large temperature changes. Large heat flows result in relatively small temperature changes for substances with large heat capacity (like liquid water, for example). The constant pressure heat capacity (Cp) is defined as: Q Cp = OT P Cp is a useful thermodynamic property that has been carefully measured for numerous gases and liquids. The temperature dependence of Cp is typically modeled with a Shomate Equation, a polynomial of the form: Cp = A + BT + CT2 + DT3 + ET-2 R where R is the ideal gas constant and T is absolute temperature. A, B, C, D and E are adjustable parameters found through least squares fitting to experimental data. Notice that the dimensions of R (energy/mole/degree) are the same as that for Cp, so the ratio Cp/R provides a dimensionless Shomate equation. Problem 4 The data file "co2Cp.csv" contains values for Cp of carbon dioxide measured at various temperatures at a fixed pressure of 1 bar. The first column is the measured heat capacity in units of Joules/mole/Kelvin. The second column is the absolute temperature in Kelvin. The Shomate equation does not fit carbon dioxide over the entire temperature range as it did for methane in the previous problem. The proposed solution is to divide the data into two temperature ranges: (1) T1200 K, then fit the Shomate equation to each of the two temperature ranges. Calculate the root mean square percent error in predicting Cp/R when using a single Shomate equation fit over the entire temperature range compared to that obtained by splitting into two temperature ranges and fitting each range separately. The root mean square percent error is defined as: 1/2 error i=1 RMSE = 11 where n is the number of data points over the entire temperature range. The perecent error (called "error" here) is defined for each data point as described above In [ ]: N Problem 5 Using data from the previous problem, plot the percent error in predicted Cp/R values obtained by fitting a single equation over the entire temperature range compared to that obtained by splitting the data into two ranges for fitting. In [ ]: Heat capacity (C) is a property of a substance defined as: dQ C= d where Q is heat per unit mole, and T is absolute temperature. For substances with small heat capacities (like metals), small flows of heat result in large temperature changes. Large heat flows result in relatively small temperature changes for substances with large heat capacity (like liquid water, for example). The constant pressure heat capacity (Cp) is defined as: Q Cp = OT P Cp is a useful thermodynamic property that has been carefully measured for numerous gases and liquids. The temperature dependence of Cp is typically modeled with a Shomate Equation, a polynomial of the form: Cp = A + BT + CT2 + DT3 + ET-2 R where R is the ideal gas constant and T is absolute temperature. A, B, C, D and E are adjustable parameters found through least squares fitting to experimental data. Notice that the dimensions of R (energy/mole/degree) are the same as that for Cp, so the ratio Cp/R provides a dimensionless Shomate equation. Problem 4 The data file "co2Cp.csv" contains values for Cp of carbon dioxide measured at various temperatures at a fixed pressure of 1 bar. The first column is the measured heat capacity in units of Joules/mole/Kelvin. The second column is the absolute temperature in Kelvin. The Shomate equation does not fit carbon dioxide over the entire temperature range as it did for methane in the previous problem. The proposed solution is to divide the data into two temperature ranges: (1) T1200 K, then fit the Shomate equation to each of the two temperature ranges. Calculate the root mean square percent error in predicting Cp/R when using a single Shomate equation fit over the entire temperature range compared to that obtained by splitting into two temperature ranges and fitting each range separately. The root mean square percent error is defined as: 1/2 error i=1 RMSE = 11 where n is the number of data points over the entire temperature range. The perecent error (called "error" here) is defined for each data point as described above In [ ]: N Problem 5 Using data from the previous problem, plot the percent error in predicted Cp/R values obtained by fitting a single equation over the entire temperature range compared to that obtained by splitting the data into two ranges for fitting. In [ ]