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Stewart Calculus Section 10.2
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Calculus parametric curves area surfaces
1.
10.2 Calculus with
parametric Curves = ( ), = () Tangents Areas Arc Length Area of Surfaces of Revolution
2.
Tangents:
3.
Tangents: If
= , =
4.
Tangents: If
= , = = =
5.
Tangents: If
= , = = = !! =
6.
Areas:
= ( ), = ( ),
7.
Areas:
= ( ), = ( ), = () ()
8.
Ex: Find the
area under the cycloid curve: = ( ), = ( ),
9.
Ex: Find the
area under the cycloid curve: = ( ), = ( ), = [( )] · ( )
10.
Ex: Find the
area under the cycloid curve: = ( ), = ( ), = [( )] · ( ) =
11.
Arc Length:
= ( ), = ( ),
12.
Arc Length:
= ( ), = ( ), = +
13.
Ex: Find the
length of one arc of the cycloid curve: = ( ), = ( ),
14.
Ex: Find the
length of one arc of the cycloid curve: = ( ), = ( ), = +
15.
Ex: Find the
length of one arc of the cycloid curve: = ( ), = ( ), = + = ( )
16.
Ex: Find the
length of one arc of the cycloid curve: = ( ), = ( ), = + = ( ) =
17.
Area of Surfaces
of Revolution = ( ), = ( ),
18.
Area of Surfaces
of Revolution = ( ), = ( ), If the curve is rotated about the x-axis: = +
19.
Area of Surfaces
of Revolution = ( ), = ( ), If the curve is rotated about the x-axis: = + If the curve is rotated about the y-axis: = +
20.
Ex: Find the
area of the surface obtained by rotating the arc of the cycloid curve about x-axis. = ( ), = ( ),
21.
Ex: Find the
area of the surface obtained by rotating the arc of the cycloid curve about x-axis. = ( ), = ( ), = +
22.
Ex: Find the
area of the surface obtained by rotating the arc of the cycloid curve about x-axis. = ( ), = ( ), = + = ( ) ( )
23.
Ex: Find the
area of the surface obtained by rotating the arc of the cycloid curve about x-axis. = ( ), = ( ), = + = ( ) ( ) =
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