The following code outline shows how one could make Lab 2 (specifically the part about polynomial...
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The following code outline shows how one could make Lab 2 (specifically the part about polynomial models) object oriented. The core method of the PolynomialModel class is predict, which should return the predicted y-value given an x-value with one feature. Complete the constructor, predict method, and main function so that the code produces the output below. your code should work for any polynomial of any degree. class PolynomialModel: definit_(self, coefficients): "Initialize model vith a list of coefficients*** #TODO: complete constructor def predict (self,x): ***Return the polynomial's prediction (y-value), given the scalar **** #TODO: complete predict (sisilar to Lab 2) def str (self): ***Return a string representation of the model*** 5. AA for i in range (len(self.coeff)): sign = "+" if self.coeff[i] > 0 else" - + sign + str(abs (self.coeff[i])) + return s str(i) def main(): coeff [3, -5, 11 x=5 # TODO: complete main so it produces the print out below The following code outline shows how one could make Lab 2 (specifically the part about polynomial models) object oriented. The core method of the PolynomialModel class is predict, which should return the predicted y-value given an x-value with one feature. Complete the constructor, predict method, and main function so that the code produces the output below. your code should work for any polynomial of any degree. class PolynomialModel: definit_(self, coefficients): "Initialize model with a list of coefficients*** # TODO: complete constructor def predict (self,x): ***Return the polynomial's prediction (y-value), given the scalar **** #TODO: complete predict (similar to Lab 2) def str (self): ***Return a string representation of the model*** 5. AA for i in range (len (self.coeff)): sign = " +if self.coeff[i]>0 else" - + sign + str(abs(self.coeff[i]))+ return s str(i) def main(): coeff [3, -5, 11 x=5 # TODO: complete main so it produces the print out below The following code outline shows how one could make Lab 2 (specifically the part about polynomial models) object oriented. The core method of the PolynomialModel class is predict, which should return the predicted y-value given an x-value with one feature. Complete the constructor, predict method, and main function so that the code produces the output below. your code should work for any polynomial of any degree. class PolynomialModel: definit_(self, coefficients): "Initialize model vith a list of coefficients*** #TODO: complete constructor def predict (self,x): ***Return the polynomial's prediction (y-value), given the scalar **** #TODO: complete predict (sisilar to Lab 2) def str (self): ***Return a string representation of the model*** 5. AA for i in range (len(self.coeff)): sign = "+" if self.coeff[i] > 0 else" - + sign + str(abs (self.coeff[i])) + return s str(i) def main(): coeff [3, -5, 11 x=5 # TODO: complete main so it produces the print out below The following code outline shows how one could make Lab 2 (specifically the part about polynomial models) object oriented. The core method of the PolynomialModel class is predict, which should return the predicted y-value given an x-value with one feature. Complete the constructor, predict method, and main function so that the code produces the output below. your code should work for any polynomial of any degree. class PolynomialModel: definit_(self, coefficients): "Initialize model with a list of coefficients*** # TODO: complete constructor def predict (self,x): ***Return the polynomial's prediction (y-value), given the scalar **** #TODO: complete predict (similar to Lab 2) def str (self): ***Return a string representation of the model*** 5. AA for i in range (len (self.coeff)): sign = " +if self.coeff[i]>0 else" - + sign + str(abs(self.coeff[i]))+ return s str(i) def main(): coeff [3, -5, 11 x=5 # TODO: complete main so it produces the print out below
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Im here to guide you through the provided Python code which outlines the structure of a PolynomialModel class This class is meant to initialize repres... View the full answer
Related Book For
Income Tax Fundamentals 2013
ISBN: 9781285586618
31st Edition
Authors: Gerald E. Whittenburg, Martha Altus Buller, Steven L Gill
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