A floor tiling specialist is using the Binomial Squares Pattern $(a - b)^2 = a^2 - 2ab + b^2$ to expand $(2x - 3y)^2$. Which of the following correctly identifies the $a$ and $b$ terms as they should be substituted into this specific pattern?

A textile manufacturer is designing a square fabric pattern where the side length is (2x - 3y) inches. To find the total area, they expand (2x - 3y)^2 using the pattern (a - b)^2 = a^2 - 2ab + b^2. Match each component of the pattern to its correct simplified value for this specific expression.

A manufacturing technician is expanding the expression $(2x - 3y)^2$ to determine the surface area of a square component. True or False: According to the Binomial Squares Pattern, the first term of the resulting expanded trinomial is $2x^2$.

A technical draftsman is expanding the algebraic expression $(2x - 3y)^2$ to calculate the surface area of a square mechanical part. Using the Binomial Squares Pattern $(a - b)^2 = a^2 - 2ab + b^2$, arrange the following steps in the correct order to reach the final expanded trinomial.

An HVAC technician is calculating the cross-sectional area of a square air duct where each side measures $(2x - 3y)$ inches. To find the area, the technician expands the expression $(2x - 3y)^2$ into a trinomial. The middle term of the resulting expanded trinomial is ____.

Area Calculation for Industrial Fabrication

Technical Documentation: Squaring Binomials in Fabrication

Verification of Square Bracket Area

A furniture designer is calculating the surface area of a square tabletop where each side measures $(2x - 3y)$ inches. Using the Binomial Squares Pattern $(a - b)^2 = a^2 - 2ab + b^2$, what is the correct expanded form of the area $(2x - 3y)^2$?

A solar energy technician is expanding the expression for the area of a square solar collector, $(2x - 3y)^2$, using the Binomial Squares Pattern $(a - b)^2 = a^2 - 2ab + b^2$. According to the pattern, why is the middle term of the resulting trinomial ($-12xy$) negative?