Let's simplify each expression step-by-step.
- \( (5x^2 + 8x - 7) - (2x^2 - 2x - 12) \)
\[ = 5x^2 + 8x - 7 - 2x^2 + 2x + 12 = (5x^2 - 2x^2) + (8x + 2x) + (-7 + 12) = 3x^2 + 10x + 5 \]
- \( (2x - 3) + (-2x^7 - 5x - 18) \)
\[ = 2x - 3 - 2x^7 - 5x - 18 = -2x^7 + (2x - 5x) + (-3 - 18) = -2x^7 - 3x - 21 \]
- \( (6d - 3a + 11) - (-3a - a^2 + 7) \)
\[ = 6d - 3a + 11 + 3a + a^2 - 7 = a^2 + 6d + (-3a + 3a) + (11 - 7) = a^2 + 6d + 4 \]
- \( (1481 - 92 - 333) - (-383 + 54) - 403 \)
\[ = (1481 - 92 - 333 ) + 383 - 54 - 403 = 1481 - 92 - 333 + 383 - 54 - 403 = 982 \]
- \( (7ab - 15a^6 + 3a^?6) + (30ab - 8a^6) \)
Assuming \( 3a^?6 \) is a typo for \( 3a^6 \),
\[ = 7ab - 15a^6 + 3a^6 + 30ab - 8a^6 = (7ab + 30ab) + (-15a^6 + 3a^6 - 8a^6) = 37ab - 20a^6 \]