A logistics coordinator is using the equation $\frac{4q+3}{2} + 6 = \frac{3q+5}{4}$ to determine the number of shipments ($q$) needed to balance two regional warehouses. To begin solving this equation by clearing fractions, which step correctly identifies and applies the Least Common Denominator (LCD)?

A facility maintenance coordinator is using the equation $\frac{4q+3}{2} + 6 = \frac{3q+5}{4}$ to determine the amount of sealant ($q$) needed for a project. To simplify the equation using the 'clearing fractions' method, arrange the following steps in the correct order as described in the standard procedure.

A retail shift supervisor is using the equation $\frac{4q+3}{2} + 6 = \frac{3q+5}{4}$ to calculate the necessary stock ($q$) for a holiday sale. When clearing the fractions in this equation by multiplying both sides by the Least Common Denominator, the constant term 6 must also be multiplied by that denominator.

A logistics supervisor is using the equation $\frac{4q+3}{2} + 6 = \frac{3q+5}{4}$ to determine the quantity ($q$) of supplies needed for a regional project. To solve this by clearing fractions, match each part of the process with its correct numerical value used in the next step of the calculation.

A quality control technician is following a mathematical model to adjust a machine's calibration, represented by the equation $\frac{4q+3}{2} + 6 = \frac{3q+5}{4}$. The training manual stresses a key rule when solving by clearing fractions: when multiplying by the Least Common Denominator (LCD), every term must be multiplied by the LCD, including ______ terms that do not contain a fraction.