1. The formula for the area of a parallelogram can be used to derive the formula for the area of a cir correct? (A) No (B) Yes (C) Maybe 2. Which will resemble the shape formed if the identical sectors of a circle are arranged in one row?
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Answer:
[tex]\color {blac} { \rule{9pt}{999999pt}}\color {black} { \rule{9pt}{999999pt}}\color {blak} { \rule{9pt}{999999pt}}\color {black} { \rule{9pt}{999999pt}}\color {blac} { \rule{9pt}{999999pt}}\color {black} { \rule{9pt}{999999pt}}\color {blac} { \rule{9pt}{999999pt}}\color {black} { \rule{9pt}{999999pt}}\color {blak} { \rule{9pt}{999999pt}}\color {black} { \rule{9pt}{999999pt}}\color {blac} { \rule{9pt}{999999pt}}\color {black} { \rule{9pt}{999999pt}}\color {blac} { \rule{9pt}{999999pt}}\color {black} { \rule{9pt}{999999pt}}\color {blak} { \rule{9pt}{999999pt}}\color {black} { \rule{9pt}{999999pt}}\color {blac} { \rule{9pt}{999999pt}}\color {black} { \rule{9pt}{999999pt}}\color {blac} { \rule{9pt}{999999pt}}\color {black} { \rule{9pt}{999999pt}}\color {blak} { \rule{9pt}{999999pt}}\color {black} { \rule{9pt}{999999pt}}\color {blac} { \rule{9pt}{999999pt}}\color {black} { \rule{9pt}{999999pt}}\color {blac} { \rule{9pt}{999999pt}}\color {black} { \rule{9pt}{999999pt}}\color {blak} { \rule{9pt}{999999pt}}\color {black} { \rule{9pt}{999999pt}}\color {blac} { \rule{9pt}{999999pt}}\color {black} { \rule{9pt}{999999pt}}\color {blac} { \rule{9pt}{999999pt}}\color {black} { \rule{9pt}{999999pt}}\color {blak} { \rule{9pt}{999999pt}}\color {black} { \rule{9pt}{999999pt}}\color {blac} { \rule{9pt}{999999pt}}\color {black} { \rule{9pt}{999999pt}}\color {blac} { \rule{9pt}{999999pt}}[/tex]