How do you find the limit of ${(x + 3)}^{2007}$ $(x+3)^2007$ as $x \to - \infty$ $x->-oo$ ?

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How do you find the limit of ${(x + 3)}^{2007}$ $(x+3)^2007$ as $x \to - \infty$ $x->-oo$ ?

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Answer 1 · 2018-02-08T05:55:45

$- \infty$ $-∞$

Explanation:

Without using the concept of limits, - $\infty + 3$ $∞+3$ should still be $- \infty$ $-∞$ . And since the number 2007 is an odd number, the answer should still be - $\infty$ $∞$ . So, you could say that the answer diverges towards negative infinity.

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How do you find the limit of ${(x + 3)}^{2007}$ $(x+3)^2007$ as $x \to - \infty$ $x->-oo$ ?

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How do you find the limit of ${(x + 3)}^{2007}$ $(x+3)^2007$ as $x \to - \infty$ $x->-oo$ ?