Answer:To solve these types of problems, you need to use the formulas for the area and perimeter of different types of quadrilaterals, and also identify the specific type of quadrilateral involved. Here’s a general guide on how to approach each one:### 1) Identifying and Calculating the Area and Perimeter for Quadrilaterals:- **Square**: All sides are equal, and each angle is 90 degrees. - Area: \( A = s^2 \) - Perimeter: \( P = 4s \)- **Rectangle**: Opposite sides are equal, and each angle is 90 degrees. - Area: \( A = l \times w \) - Perimeter: \( P = 2(l + w) \)- **Parallelogram**: Opposite sides are equal, and opposite angles are equal. - Area: \( A = b \times h \) - Perimeter: \( P = 2(a + b) \)- **Rhombus**: All sides are equal, and opposite angles are equal. - Area: \( A = \frac{1}{2} \times d_1 \times d_2 \) - Perimeter: \( P = 4s \)- **Trapezoid**: Only one pair of opposite sides is parallel. - Area: \( A = \frac{1}{2} \times (b_1 + b_2) \times h \) - Perimeter: \( P = a + b_1 + b_2 + c \)### 2) Problem Breakdown:For the specific values provided, use the corresponding formulas:#### Problem 2:- **Type**: Square- \( a = 7.1 \) mm, \( b = 5.8 \) mm, \( s = 6.4 \) cm (You might need to identify which of these measures corresponds to the specific shapes). #### Problem 3:- \( a = 6.5 \) inches, \( h = 5.63 \) inches- **Type**: (Depending on the shape, it could be a parallelogram, triangle, etc.) - Area: Use the formula for the appropriate shape. - Perimeter: Use the formula for the appropriate shape. #### Problem 4:- Calculate based on given dimensions and determine the shape (rectangle, square, etc.)#### Problem 5:- **Type**: Square- \( s = 5.6 \) yards.- Area and Perimeter: Use formulas for squares.#### Problem 6:- Use given dimensions to determine the shape and apply the correct formulas. #### Problem 7, 8, 9:- Use the provided base, height, and sides to calculate the area and perimeter based