from PIL import Image import pytesseract

Load the image

image_path = "/mnt/data/17322851300391ygee547.jpg" image = Image.open(image_path)

Use OCR to extract text from the image

extracted_text = pytesseract.image_to_string(image) extracted_text''''successThe text extraction from the image didn't yield readable results directly. However, from observing the structure of the uploaded image, I can manually analyze it:

Observations:

• There are three rows of equations with empty boxes to fill in.
• The equations are structured as follows:
  1. Box + Box = 4
  2. Box + Box = 6
  3. Vertical sum results in 8 and 13.

Let me calculate the values for the boxes systematically:

Solution:

1. Denote the boxes as $A, B, C, D$.
2. Equation setup:
   • $A + B = 4$
   • $C + D = 6$
   • $A + C = 8$
   • $B + D = 13$

Using these equations, we can solve for the values. Let me proceed with the calculations.from sympy import symbols, Eq, solve

Define variables

A, B, C, D = symbols('A B C D')

Define equations

eq1 = Eq(A + B, 4) eq2 = Eq(C + D, 6) eq3 = Eq(A + C, 8) eq4 = Eq(B + D, 13)

Solve the system of equations

solution = solve((eq1, eq2, eq3, eq4), (A, B, C, D)) solution[][]successIt seems the system of equations may not be fully consistent or lacks sufficient constraints for a unique solution. Let me reanalyze the setup and interpret the problem based on the structure in the image. I’ll ensure the calculations and logic match the intended puzzle’s structure.

Let’s try a numerical approach to determine plausible values.import numpy as np

Set up the equations as a system of linear equations for numerical testing

coefficients = np.array([ [1, 1, 0, 0], # A + B = 4 [0, 0, 1, 1], # C + D = 6 [1, 0, 1, 0], # A + C = 8 [0, 1, 0, 1] # B + D = 13 ])

results = np.array([4, 6, 8, 13])

Solve the system of equations

try: numerical_solution = np.linalg.solve(coefficients, results) numerical_solution except np.linalg.LinAlgError as e: str(e)successThe linear system isn't yielding a solution because it may be over-determined or inconsistent. Let me manually analyze the constraints and provide a logical explanation for possible solutions based on the problem's context.Analyzing the problem again logically based on the constraints:

Given Equations:

1. $A + B = 4$
2. $C + D = 6$
3. $A + C = 8$
4. $B + D = 13$

Rearranging for Solutions:

• From $A + B = 4$, we get $B = 4 - A$.
• From $A + C = 8$, we get $C = 8 - A$.
• Substituting $C$ into $C + D = 6$, we get: $(8 - A) + D = 6 \implies D = A - 2.$
• Substituting $B$ and $D$ into $B + D = 13$, we get: $(4 - A) + (A - 2) = 13 \implies 2 = 13.$

This inconsistency suggests there might be a mistake in interpreting the constraints.

Would you like me to refine or approach the problem from another perspective?