A rectangular garden has area $x^{2} + 7x + 12$. If its sides are factorized, one side is:

In physics, a projectile's height is modeled by $x^{2} - 5x + 6$. The time when it hits ground is:

A company's profit is given by $x^{2} + 9x + 20$. Break-even points occur at:

A cubic volume of a box is $x^{3} + {3x}^{2} + 3x + 1$. Its factorized form is:

In engineering, stress is modeled by $x^{2} - 4x - 12$. Factorized form is:

A revenue function is $x^{2} - x - 20$. The profit becomes zero when:

A cubic engineering load equation is $x^{3} - x^{2} - x + 1$. Factorized form is:

A rectangular field area is $x^{2} + 11x + 30$. Its dimensions are:

A finance model gives profit $x^{2} - 9x + 20$. Zero profit occurs at:

In structural engineering, a beam equation is $x^{3} - 8$. Its factorization is:

A machine efficiency model is $x^{2} + 2x - 15$. Roots are:

A cubic finance loss model $x^{3} + {3x}^{2} + 2x$ factorizes as:

A construction area is $x + 13x + 40$. Dimensions are:

A physics velocity equation is $x^{2} - 16$. Factorized form is:

A cubic volume model $(x^{3} + 27)$ represents:

A profit function $x^{3} - 7x + 12$ indicates:

An engineering stress function $x^{2} + x - 6$ is zero when:

A cubic motion equation $x^{3} - {3x}^{2} - 4x + 12$ factors as: