It should be solved using phyton. Could please unpload the solution as screenshot?

B(T)=(52hc2)[exp(kThc)1]1 where k is Boltzmann's constant, h is Planck's constant and c is the speed of light. Note that you will actually need two fitting parameters ( T, and an overall scaling factor A, since the vertical scale is effectively in arbitrary units). Plot a separate graph of your fitting function, i.e. plot B against for a range of T values in order to see how the function behaves. Pick enough T values to illustrate the form of the function. Use the curve_fit routine to fit Planck_Lambda to the data and hence find the parameters (and their errors). Remember that the initial guess will now have to contain 2 parameters (T and A). Plot the selected data points and a curve of the fitted function on the same graph to compare. B(T)=(52hc2)[exp(kThc)1]1 where k is Boltzmann's constant, h is Planck's constant and c is the speed of light. Note that you will actually need two fitting parameters ( T, and an overall scaling factor A, since the vertical scale is effectively in arbitrary units). Plot a separate graph of your fitting function, i.e. plot B against for a range of T values in order to see how the function behaves. Pick enough T values to illustrate the form of the function. Use the curve_fit routine to fit Planck_Lambda to the data and hence find the parameters (and their errors). Remember that the initial guess will now have to contain 2 parameters (T and A). Plot the selected data points and a curve of the fitted function on the same graph to compare