$$\text { If } 1 \leq f ( x ) \leq x ^ { 2 } + 6 x + 6 \text {, for all } x \text {, find } \lim _ { x \rightarrow - 1 } f ( x )$$

Name: \[\text { If } 1 \leq f ( x ) \leq x ^ { 2 } + 6 x + 6 \text {, for all } x \text {, find } \lim _ { x \rightarrow - 1 } f ( x )\]
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The Answer of $$\text { If } 1 \leq f ( x ) \leq x ^ { 2 } + 6 x + 6 \text {, for all } x \text {, find } \lim _ { x \rightarrow - 1 } f ( x )$$

If 1≤f(x)≤x2+6x+6, for all x, find lim⁡x→−1f(x)\text { If } 1 \leq f ( x ) \leq x ^ { 2 } + 6 x + 6 \text {, for all } x \text {, find } \lim _ { x \rightarrow - 1 } f ( x ) If 1≤f(x)≤x2+6x+6, for all x, find x→−1lim​f(x)

$\text { If } 1 \leq f ( x ) \leq x ^ { 2 } + 6 x + 6 \text {, for all } x \text {, find } \lim _ { x \rightarrow - 1 } f ( x )$