
Let's check each option,
1) ÷ and +
→ 11 × 12 + 78 ÷ 6 – 57 = 88
→ 11 × 12 + 13 – 57 = 88
→ 132 + 13 – 57 = 88
→ 145 – 57 = 88
→ 88 = 88
→ LHS = RHS → Satisfies the equation
2) × and +
→ 11 + 12 ÷ 78 × 6 – 57 = 88
→ 11 + 2/13 × 6 – 57 = 88
→ 11 + 12/13 – 57 = 88
→ 155/13 – 57 = 88
→ LHS ≠ RHS
3) ÷ and –
→ 11 × 12 - 78 + 6 ÷ 57 = 88
→ 11 × 12 - 78 + 6/57 = 88
→ 132 - 78 + 6/57 = 88
→ 54 + 6/57 = 88
→ LHS ≠ RHS
4) – and ×
→ 11 – 12 ÷ 78 + 6 × 57 = 88
→ 11 – 2/13 + 6 × 57 = 88
→ 11 – 2/13 + 342 = 88
→ 353 – 2/13 = 88
→ LHS ≠ RHS
Here, we can see that only Option 1 satisfies the equation.
Hence, the correct answer is "÷ and +".