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(N/A) $2x + y \geq 6$ ..... $(1)$$3x + 4y \leq 12$ ..... $(2)$The graph of the lines $2x + y = 6$ and $3x + 4y = 12$ are drawn in the figure. Inequali

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(N/A) $2x + y \geq 6$ ..... $(1)$$3x + 4y \leq 12$ ..... $(2)$The graph of the lines $2x + y = 6$ and $3x + 4y = 12$ are drawn in the figure. Inequality $(1)$ represents the region above the line $2x + y = 6$ (including the line $2x + y = 6$),and inequality $(2)$ represents the region below the line $3x + 4y = 12$ (including the line $3x + 4y = 12$).Hence,the solution of the given system of linear inequalities is represented by the common shaded region including the points on the respective lines as shown in the figure.

Solve the following system of inequalities graphically: $2x + y \geq 6, 3x + 4y \leq 12$

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