Use mathematical induction to prove the following inequality for all $n \geq 2$.
$( 3 ) ^ { n + 3 } \frac { 27 } { 2 } n ( 2 ) ^ { n + 1 }$

Name: Use mathematical induction to prove the following inequality for all $n \geq 2$. $( 3 ) ^ { n + 3 } > \frac { 27 } { 2 } n ( 2 ) ^ { n + 1 }$
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Question

Use mathematical induction to prove the following inequality for all $n \geq 2$.
$( 3 ) ^ { n + 3 } > \frac { 27 } { 2 } n ( 2 ) ^ { n + 1 }$

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The Answer of Use mathematical induction to prove the following inequality for all $n \geq 2$.
$( 3 ) ^ { n + 3 } > \frac { 27 } { 2 } n ( 2 ) ^ { n + 1 }$

Use Mathematical Induction to Prove the Following Inequality for All n≥2n \geq 2n≥2

Use Mathematical Induction to Prove the Following Inequality for All $n \geq 2$