Type the integer that makes the following division sentence true: \( \square \div 86=-69 \)

To solve the equation: \[ \square \div 86 = -69 \] We need to find the integer that replaces the square (□). Let's denote this integer as \( x \). The equation can be rewritten as: \[ x \div 86 = -69 \] To solve for \( x \), multiply both sides of the equation by 86: \[ x = -69 \times 86 \] Now, perform the multiplication: \[ 69 \times 86 = (70 - 1) \times 86 = 70 \times 86 - 1 \times 86 \] Calculate each part: \[ 70 \times 86 = 6,020 \quad \text{(since } 7 \times 86 = 602\text{, and } 602 \times 10 = 6,020\text{)} \] \[ 1 \times 86 = 86 \] Subtract the second part from the first: \[ 6,020 - 86 = 5,934 \] Since the original equation has a negative sign: \[ x = -5,934 \] **Answer:** \(-5934\)