A construction worker is building a triangular support for a roof. The worker knows the required area of the support and its vertical height. To find the length of the base needed for ordering materials, the worker follows the standard geometry problem-solving strategy. Arrange the following steps of this strategy in the correct order to solve for the base.

In architectural design, when calculating the required base length $b$ of a triangular structural element with a known area $A$ and vertical height $h$, which formula should be used to correctly isolate the base?

A construction team is framing a triangular window for a new office building. The architectural plans specify that the window must have an area of 15 square feet and a vertical height of 5 feet. According to the triangle area formula $A = \frac{1}{2}bh$, the length of the base must be ____ feet.

A graphic designer is creating a custom triangular logo for a marketing campaign. To ensure the logo fits perfectly on a banner, the designer must calculate the base length based on a fixed area and height. Match each component of the problem-solving process to its correct description.

An engineering technician is calculating the base length ($b$) of a triangular part given its area ($A$) and height ($h$). In the standard geometry problem-solving strategy, the first algebraic step to isolate the base in the formula $A = \frac{1}{2}bh$ is to multiply both sides of the equation by 2 to clear the fraction.