Express the following statement using Ω-notation.: $$\left| x ^ { 5 } \right| \leq \left| \frac { 12 x ^ { 5 } ( 3 x + 4 ) } { x + 2 } \right| \quad \text { for all real numbers } x 2$$

Question

Express the following statement using Ω-notation.: $$\left| x ^ { 5 } \right| \leq \left| \frac { 12 x ^ { 5 } ( 3 x + 4 ) } { x + 2 } \right| \quad \text { for all real numbers } x > 2$$

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The Answer of Express the following statement using Ω-notation.: $$\left| x ^ { 5 } \right| \leq \left| \frac { 12 x ^ { 5 } ( 3 x + 4 ) } { x + 2 } \right| \quad \text { for all real numbers } x > 2$$

Express the Following Statement Using Ω-Notation ∣x5∣≤∣12x5(3x+4)x+2∣ for all real numbers x>2\left| x ^ { 5 } \right| \leq \left| \frac { 12 x ^ { 5 } ( 3 x + 4 ) } { x + 2 } \right| \quad \text { for all real numbers } x > 2​x5​≤​x+212x5(3x+4)​​ for all real numbers x>2

Express the Following Statement Using Ω-Notation $\left| x ^ { 5 } \right| \leq \left| \frac { 12 x ^ { 5 } ( 3 x + 4 ) } { x + 2 } \right| \quad \text { for all real numbers } x > 2$