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@@ -172,16 +172,22 @@ $$\
The given function is a polynomial function of the form:
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$$f(x)=axn+bxn−1+cxn−2+...+dx+e$$
-As x approaches infinity, the highest power of x in the function dominates the value of the function. This means that we can ignore all the lower-order terms, and simply consider the behavior of the highest-order term.
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+As x approaches infinity, the highest power of x in the function dominates the value of the function. This means that we can ignore all the lower-order terms, and simply consider the behavior of the highest-order term.
In this case, the highest-order term is **2x4. As x approaches infinity, x4 also approaches infinity,
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Therefore, the limit of the function as x approaches infinity is infinity. We can write this mathematically as:
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### $$x→∞lim (2x4−3x3+x+6)=∞##