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Quantitative Assignment

Mathematics

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Step-by-step solution

20 steps

Here are the solutions for the quantitative assignment problems:

Part 1· 8 steps

Circle/Oval Problems

  • :
    • The numbers are: Top = 6, Left = 52, Right = 16, Bottom = 4.
  1. Identify the pattern for the Right number.

        $$
        \text{Right} = \text{Bottom}^2
        $$
        $$
        16 = 4^2
        $$
        $$
        16 = 16
        $$
    
  2. Identify the pattern for the Left number.

        $$
        \text{Left} = (\text{Top} \times \text{Bottom}) + (\text{Bottom} \times (\text{Top} + 1))
        $$
        $$
        52 = (6 \times 4) + (4 \times (6 + 1))
        $$
        $$
        52 = 24 + (4 \times 7)
        $$
        $$
        52 = 24 + 28
        $$
        $$
        52 = 52
        $$
    *   All numbers are consistent with the identified patterns.
    
    • :
      • The numbers are: Top = 7, Left = 49, Bottom = 8. The Right number is missing.
  3. Identify the pattern for the Left number.

        $$
        \text{Left} = \text{Top}^2
        $$
        $$
        49 = 7^2
        $$
        $$
        49 = 49
        $$
    
  4. Apply a similar pattern for the Right number.

        $$
        \text{Right} = \text{Bottom}^2
        $$
        $$
        \text{Right} = 8^2
        $$
        $$
        \text{Right} = 64
        $$
    *   The missing number is $\boxed{\text{64}}$.
    
    • :
      • The numbers are: Top = 10, Left = 100, Bottom = 12. The Right number is missing.
  5. Identify the pattern for the Left number.

        $$
        \text{Left} = \text{Top}^2
        $$
        $$
        100 = 10^2
        $$
        $$
        100 = 100
        $$
    
  6. Identify the pattern for the Right number.

        $$
        \text{Right} = (\text{Top} \times \text{Bottom}) + \text{Top}^2 + 1
        $$
        $$
        \text{Right} = (10 \times 12) + 10^2 + 1
        $$
        $$
        \text{Right} = 120 + 100 + 1
        $$
        $$
        \text{Right} = 221
        $$
    *   The missing number is $\boxed{\text{221}}$.
    
    • :
      • The numbers are: Top = 25, Right = 255, Bottom = 15. The Left number is missing.
  7. Identify the pattern for the Right number.

        $$
        \text{Right} = (\text{Bottom} \times \text{Top}) - (\text{Bottom} \times 8)
        $$
        $$
        255 = (15 \times 25) - (15 \times 8)
        $$
        $$
        255 = 375 - 120
        $$
        $$
        255 = 255
        $$
    
  8. Apply a similar pattern for the Left number.

        $$
        \text{Left} = (\text{Top} \times \text{Bottom}) - (\text{Top} \times 5)
        $$
        $$
        \text{Left} = (25 \times 15) - (25 \times 5)
        $$
        $$
        \text{Left} = 375 - 125
        $$
        $$
        \text{Left} = 250
        $$
    *   The missing number is $\boxed{\text{250}}$.
    

Part 2· 12 steps

Diamond/Square Problems

  • :
    • The numbers are: Top = 3, Middle = 12, Right = 36, Bottom = 3. The Left number is missing.
  1. Identify the pattern for the Middle number.

        $$
        \text{Middle} = (\text{Top} + \text{Bottom}) \times 2
        $$
        $$
        12 = (3 + 3) \times 2
        $$
        $$
        12 = 6 \times 2
        $$
        $$
        12 = 12
        $$
    
  2. Identify the pattern for the Right number.

        $$
        \text{Right} = \text{Middle} \times 3
        $$
        $$
        36 = 12 \times 3
        $$
        $$
        36 = 36
        $$
    
  3. Identify the pattern for the Left number.

        $$
        \text{Left} = \text{Top}
        $$
        $$
        \text{Left} = 3
        $$
    *   The missing number is $\boxed{\text{3}}$.
    
    • :
      • The numbers are: Top = 2, Left = 9, Middle = 126, Bottom = 7. The Right number is missing.
  4. Identify the pattern for the Left number.

        $$
        \text{Left} = \text{Top} + \text{Bottom}
        $$
        $$
        9 = 2 + 7
        $$
        $$
        9 = 9
        $$
    
  5. Identify the pattern for the Middle number.

        $$
        \text{Middle} = (\text{Top} \times \text{Bottom}) \times \text{Left}
        $$
        $$
        126 = (2 \times 7) \times 9
        $$
        $$
        126 = 14 \times 9
        $$
        $$
        126 = 126
        $$
    
  6. Identify the pattern for the Right number (assuming a common multiplier from examples).

        $$
        \text{Right} = \text{Middle} \times 3
        $$
        $$
        \text{Right} = 126 \times 3
        $$
        $$
        \text{Right} = 378
        $$
    *   The missing number is $\boxed{\text{378}}$.
    
    • :
      • The numbers are: Top = 1, Middle = 16, Right = 32, Bottom = 2. The Left number is missing.
  7. Identify the pattern for the Middle number.

        $$
        \text{Middle} = (\text{Top} \times \text{Bottom}) \times 8
        $$
        $$
        16 = (1 \times 2) \times 8
        $$
        $$
        16 = 2 \times 8
        $$
        $$
        16 = 16
        $$
    
  8. Identify the pattern for the Right number.

        $$
        \text{Right} = \text{Middle} \times 2
        $$
        $$
        32 = 16 \times 2
        $$
        $$
        32 = 32
        $$
    
  9. Identify the pattern for the Left number.

        $$
        \text{Left} = \text{Top}
        $$
        $$
        \text{Left} = 1
        $$
    *   The missing number is $\boxed{\text{1}}$.
    
    • :
      • The numbers are: Top = 4, Middle = 16, Right = 64, Bottom = 4. The Left number is missing.
  10. Identify the pattern for the Middle number.

        $$
        \text{Middle} = \text{Top} \times \text{Bottom}
        $$
        $$
        16 = 4 \times 4
        $$
        $$
        16 = 16
        $$
    
  11. Identify the pattern for the Right number.

        $$
        \text{Right} = \text{Middle} \times 4
        $$
        $$
        64 = 16 \times 4
        $$
        $$
        64 = 64
        $$
    
  12. Identify the pattern for the Left number.

        $$
        \text{Left} = \text{Top}
        $$
        $$ \
    

    Left} = 4 $$ * The missing number is 4\boxed{\text{4}}.

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