How do you solve the polynomial inequality and state the answer in interval notation given $4 x^{4} \geq 3 x + 1$ $4x^4>=3x+1$ ?

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How do you solve the polynomial inequality and state the answer in interval notation given $4 x^{4} \geq 3 x + 1$ $4x^4>=3x+1$ ?

1 Answer

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Answer 1 · 2017-09-03T04:39:37

$[1, + \infty)$ $[1, +oo)$

Explanation:

Solving for the equality first, to establish the lower range, then the range is everything from that value upward because the polynomial opens in one direction.

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How do you solve the polynomial inequality and state the answer in interval notation given $4 x^{4} \geq 3 x + 1$ $4x^4>=3x+1$ ?

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How do you solve the polynomial inequality and state the answer in interval notation given $4 x^{4} \geq 3 x + 1$ $4x^4>=3x+1$ ?