Final answer:
The equation to represent the shaded area in a rectangle with lengths between x = 2.3 and x = 12.7 is Area = (12.7 - 2.3) \(\times\) h, which simplifies to Area = 10.4 \(\times\) h. To find the value of the shaded area, multiply 10.4 by the value of h.
Step-by-step explanation:
To write an equation representing the shaded area and find the value of x, we look at the properties of geometric shapes. If we are dealing with a rectangle, the area (A) can be calculated using the formula A = length \(\times\) width. In the context of the given problem, if the rectangle is shaded between x = 2.3 and x = 12.7, the length of the rectangle would be represented by the difference of the two x-values, which is 12.7 - 2.3. Assuming the width (or height) of the rectangle is a constant value h, we can represent the area of the shaded region as:
Area = (12.7 - 2.3) \(\times\) h
Calculating this, we get:
Area = 10.4 \(\times\) h
To find the actual shaded area, you need to know the value of h. Once h is known, simply multiply it by 10.4 to get the area.