From the following, identify a linear equalnis \( \begin{array}{ll}\text { A) } 2 x+5 & \text { B) } 2 x+5<11\end{array} \)

To identify a linear equation from the given options, we need to understand the definitions of linear equations and inequalities. 1. **Linear Equation**: An equation that can be written in the form \( ax + b = 0 \), where \( a \) and \( b \) are constants, and \( x \) is the variable. 2. **Linear Inequality**: An inequality that can be written in the form \( ax + b < c \) or \( ax + b > c \), where \( a \), \( b \), and \( c \) are constants. Now, let's analyze the options provided: - **Option A**: \( 2x + 5 \) - This is not an equation because it does not have an equality sign (=). It is simply an expression. - **Option B**: \( 2x + 5 < 11 \) - This is a linear inequality because it has a less than sign (<) and can be rearranged to the form \( 2x + 5 - 11 < 0 \). Since we are looking for a linear equation, neither option A nor option B qualifies as a linear equation. However, if we had to choose the one that is closest to a linear form, it would be option A, but it is not an equation. Thus, there is no linear equation among the provided options.