In professional drafting and construction, you may need to rearrange geometric formulas to find specific dimensions. Arrange the following steps in the correct order to solve the area of a triangle formula $A = \frac{1}{2}bh$ for the height $h$.

In professional construction and roofing, calculating dimensions for triangular gables is a frequent task. If you know the total area ($A$) and the length of the base ($b$) of a triangular section, which of the following formulas correctly shows the height ($h$) isolated from the standard formula $A = \frac{1}{2}bh$?

In fields like construction and surveying, you often need to rearrange geometric formulas to find specific dimensions. Match each step or result with its correct description when solving the area of a triangle formula $A = \frac{1}{2}bh$ for the height $h$.

Structural Support Dimensioning

As a structural drafter designing a triangular roof truss, you use the standard area formula $A = \frac{1}{2}bh$. To correctly solve for the height ($h$), your first algebraic step should be to divide both sides of the equation by 2.

Isolating Height in a Triangular Layout

In sheet metal fabrication, a technician uses the standard triangle area formula $A = \frac{1}{2}bh$ to calculate the dimensions of triangular support brackets. After multiplying both sides by 2 to clear the fraction, resulting in the intermediate equation ${}2A = bh$, the technician must divide both sides of the equation by the variable ____ to completely isolate the height $h$.