(a) Find the arc length parametrization of the line x = − 5 + 3 t , y = 2 t , z = 5 + t that has the same direction as the given line and has reference point − 5 , 0 , 5 . (b) Use the parametric equation in part (a) to find the point on the line that is 10 units from the reference point in the direction of increasing parameter.
(a) Find the arc length parametrization of the line x = − 5 + 3 t , y = 2 t , z = 5 + t that has the same direction as the given line and has reference point − 5 , 0 , 5 . (b) Use the parametric equation in part (a) to find the point on the line that is 10 units from the reference point in the direction of increasing parameter.
(a) Find the arc length parametrization of the line
x
=
−
5
+
3
t
,
y
=
2
t
,
z
=
5
+
t
that has the same direction as the given line and has reference point
−
5
,
0
,
5
.
(b) Use the parametric equation in part (a) to find the point on the line that is 10 units from the reference point in the direction of increasing parameter.
Find an equation of the tangent line of the parametric curve,
x= 1 +(1/t), y=t^3−t^2+ 3, for t= 1.
find point P and Q on the parabola y=(-x^2)+1 so that the triangle ABC formed by the x-axis and the tangent lines at P and Q is an equilateral triangle
Thank you please
Chapter 12 Solutions
Calculus Early Transcendentals, Binder Ready Version
Need a deep-dive on the concept behind this application? Look no further. Learn more about this topic, calculus and related others by exploring similar questions and additional content below.