93c93,94
< which is flying directly towards you, at $40$ feet above you.
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> which is flying horizontally directly towards you,
> at $40$ feet above you.
99a101
> % Recorded as used for Sp 2025
453c455
< Since $g$ is continuous, $g$ is increasing on $(- \I, \, - 2)$.
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> Since $g$ is continuous, $g$ is increasing on $(- \I, \, - 2)$,
457c459
< Since $g$ is continuous, $g$ is decreasing on $(- 2, 2)$.
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> Since $g$ is continuous, $g$ is decreasing on $(- 2, 2)$,
470,471c472,473
< for which we get $g' (0) = -12$,
< we get $g' (x) < 0$ on $(- 2, 2)$.
---
> for which we calculate $g' (0) = -12$,
> we get $g' (x) < 0$ on $(- 2, 2)$,
474,476c476,478
< Using the point $3$ in $(- 2, 2)$,
< for which we get $g' (0) = 15$,
< we get $g' (x) > 0$ on $(2, \I)$.
---
> Using the point $3$ in $(2, \I)$,
> for which we calculate $g' (0) = 15$,
> we get $g' (x) > 0$ on $(2, \I)$,
557c559
< continuous at~$4$.
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> continuous at~$2$.