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Calculus II - 18
1.
10.4 Area and
Length in Polar Coordinates Area of a region bounded by the polar curve = ( ) and by the rays: = , = O
2.
O Formula:
= ( ) or =
3.
Ex: Find the
area enclosed by one loop of the four-leaved rose = .
4.
Ex: Find the
area enclosed by one loop of the four-leaved rose = . :
5.
Ex: Find the
area enclosed by one loop of the four-leaved rose = . : / = /
6.
Ex: Find the
area enclosed by one loop of the four-leaved rose = . : / = / / = /
7.
Ex: Find the
area enclosed by one loop of the four-leaved rose = . : / = / / = / =
8.
Ex: Find the
are of the region that lies inside the circle = and outside the cardioid = + .
9.
Ex: Find the
are of the region that lies inside the circle = and outside the cardioid = + . :
10.
Ex: Find the
are of the region that lies inside the circle = and outside the cardioid = + . : / = ( ) / / ( + ) /
11.
Ex: Find the
are of the region that lies inside the circle = and outside the cardioid = + . : / = ( ) / / ( + ) / =
12.
Arc length of
a polar curve = ( ) between = , = is given by = + O
13.
Ex: Find the
length of the cardioid = +
14.
Ex: Find the
length of the cardioid = + = +
15.
Ex: Find the
length of the cardioid = + = + = ( + ) +
16.
Ex: Find the
length of the cardioid = + = + = ( + ) + =
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