The figure below is made up of 2 squares, P and Q, and a rectangle R.Find the area of rectangle R.

To find the area of rectangle R, we need some specific dimensions or relationships involving the squares P and Q and the rectangle R. However, since the figure is not provided, I'll go through the general steps you would follow to calculate the area of the rectangle.

Step 1: Break Down the Problem

1. Identify the dimensions of squares P and Q. Typically, the area of a square is calculated by squaring the length of one side.

   • If square P has a side length of $a$, then its area $A_P = a^2$.
   • If square Q has a side length of $b$, then its area $A_Q = b^2$.

2. Determine how these squares relate to rectangle R. Commonly, rectangle R may have dimensions directly related to P and Q.

Step 2: Relevant Concepts

1. Area of rectangle: The area $A_R$ of rectangle R is calculated as: $A_R = \text{Width} \times \text{Height}$

Step 3: Analysis and Detail

1. If, for example, rectangle R has a width equal to the side of square P and a height equal to the side of square Q, then: $A_R = a \times b$
2. Substitute the known values of $a$ and $b$ if they are given.

Step 4: Verify and Summarize

1. Ensure that the dimensions you have used for the width and height of rectangle R are correct and clearly derived from squares P and Q.
2. Summarize by stating the area calculated.

Final Answer

If you have specific values for the side lengths of squares P and Q, you would substitute these values into the area formula for rectangle R. The area will be expressed in square units based on the measurement units used for sides $a$ and $b$. Please provide specific dimensions for calculation.