Complete the code to import the function for constrained optimization from scipy.optimize.
from scipy.optimize import [1]
The minimize function is used for constrained optimization problems in scipy.optimize.
Complete the code to define the objective function to minimize: f(x) = (x - 3)^2.
def objective(x): return (x[1]3)**2
The objective function is (x - 3)^2, so the operator between x and 3 is subtraction '-'.
Fix the error in the constraint definition: x must be greater than or equal to 1.
constraint = {'type': 'ineq', 'fun': lambda x: x[1] 1}For inequality constraints in scipy.optimize, the function should be >= 0. To enforce x >= 1, define fun as x - 1.
Fill both blanks to create a dictionary comprehension that squares numbers greater than 2 from a list.
squares = {x: x[1]2 for x in numbers if x [2] 2}To square numbers, use the exponent operator '**'. To select numbers greater than 2, use '>'.
Fill all three blanks to create a dictionary of variable names in uppercase as keys, their values, and filter values greater than 0.
result = [1]: [2] for [3], [2] in data.items() if [2] > 0}
Keys are variable names in uppercase: k.upper(). Values are v. Loop variables are k, v.