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Put this into a inequality and solve. One less than a number is greater than the product of 3 and the difference of 5 and the number.
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Let the number be x. Maybe :\[x-1 > 3(5-x)\]is the required inequality.
I need to solve as well
\[x - 1 > 15 - 3x\]Now arranging the like terms you will get,\[x + 3x > 15 + 1\]\[4x > 16\]Dividing 4 in both sides:\[\frac{ 4x }{ 4 } > \frac{ 16 }{ 4 }\]\[x > 4\]
I hope you get it.
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