Jambmaths question:
For what range of values of x is $\tfrac{1}{2}x+\tfrac{1}{4}>\tfrac{1}{3}x+\tfrac{1}{2}$
Jamb Maths Solution:
$\begin{align} & \tfrac{1}{2}x+\tfrac{1}{4}>\tfrac{1}{3}x+\tfrac{1}{2} \\ & \tfrac{1}{2}x-\tfrac{1}{3}x>\tfrac{1}{2}-\tfrac{1}{4} \\ & \tfrac{3x-2x}{6}>\tfrac{2-1}{4} \\ & \tfrac{x}{6}>\tfrac{1}{4} \\ & x>\tfrac{3}{2} \\\end{align}$
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