given only a compass and straightedge, Greeks were able to construct a

1.	given only a compass and straightedge, Greeks were able to construct any geometric object they wished true or flase
Answer» Answer: The GIVEN statement is a FALSE statement. Step-by-step explanation: The ancient Greek mathematicians BELIEVED that any construction could be done by straightedge and a compass but when they actually tried to construct they observed that some polygons were CONSTRUCTED but most of them were not. Later on , In algebra it was observed that: A length is constructible if and only if it is a constructible number. An angle could be constructible if it's cosine is a constructible number. A number is constructible if it contain four BASIC arithmetic operation.

given only a compass and straightedge, Greeks were able to construct any geometric object they wished true or flase

Answer»

Answer:

The GIVEN statement is a FALSE statement.

Step-by-step explanation:

The ancient Greek mathematicians BELIEVED that any construction could be done by straightedge and a compass but when they actually tried to construct they observed that some polygons were CONSTRUCTED but most of them were not.

Later on , In algebra it was observed that:

A length is constructible if and only if it is a constructible number.

An angle could be constructible if it's cosine is a constructible number.

A number is constructible if it contain four BASIC arithmetic operation.

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given only a compass and straightedge, Greeks were able to construct any geometric object they wished true or flase