Correct Answer: (B) 18
The pattern follows the rule (a−2)×(b−1): for 6×46 ×\times× 46×4, (6−2)×(4−1)=4×3=12(6 - 2) ×\times× (4 - 1) = 4 ×\times× 3 = 12(6−2)×(4−1)=4×3=12; for 7×57 ×\times× 57×5, (7−2)×(5−1)=5×4=20(7 - 2) ×\times× (5 - 1) = 5 ×\times× 4 = 20(7−2)×(5−1)=5×4=20; for 5×85 ×\times× 85×8, (5−2)×(8−1)=3×7=21(5 - 2) ×\times× (8 - 1) = 3 ×\times× 7 = 21(5−2)×(8−1)=3×7=21. Applying this rule to 5×75 ×\times× 75×7, we get (5−2)×(7−1)=3×6=18(5 - 2) ×\times× (7 - 1) = 3 ×\times× 6 = 18(5−2)×(7−1)=3×6=18.