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Trigonometry (MindTap Course List)
10th Edition
ISBN:9781337278461
Author:Ron Larson
Publisher:Ron Larson
Chapter6: Topics In Analytic Geometry
Section6.2: Introduction To Conics: parabolas
Problem 4ECP: Find an equation of the tangent line to the parabola y=3x2 at the point 1,3.
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Let r (t) be a curve, where a <t<b. Fill in the formulas:
The arc-length of the curve is
idt
The arc-length function is s(t)
du.
The unit tangent vector is T(t)
The unit normal vector is N(t)
Select an option
X CLOSE
|F(t)||
|F (u)||
F'(t)||
|F(2)||
Transcribed Image Text:Let r (t) be a curve, where a <t<b. Fill in the formulas: The arc-length of the curve is idt The arc-length function is s(t) du. The unit tangent vector is T(t) The unit normal vector is N(t) Select an option X CLOSE |F(t)|| |F (u)|| F'(t)|| |F(2)||
Let 7 (t) be a curve, where a <t<b. Fill in the formulas:
The arc-length of the curve is
dt
The arc-length function is s(t)
du.
The unit tangent vector is T(t)
The unit normal vector is N(t)
Select an option
X CLOSE
' (t)
|F'(t)||
||F(t)|
||F(t)||
|F(t)||?
||T(t)||
||T(t)||?
||T'(t)||
||T'(t)||?
T(t)
T'(t)
Transcribed Image Text:Let 7 (t) be a curve, where a <t<b. Fill in the formulas: The arc-length of the curve is dt The arc-length function is s(t) du. The unit tangent vector is T(t) The unit normal vector is N(t) Select an option X CLOSE ' (t) |F'(t)|| ||F(t)| ||F(t)|| |F(t)||? ||T(t)|| ||T(t)||? ||T'(t)|| ||T'(t)||? T(t) T'(t)
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