T H E E L E M E N T S |
Book VI Proposition 5 | |
For on the straight line EF, and at the points E, F on it let there be constructed the angle FEG equal to the angle ABC, and the angle EFG equal to the angle ACB; [I.23] therefore the remaining angle at A is equal to the remaining angle at G. [I.32] Therefore the triangle ABC is equiangular with the triangle GEF. |
||
Previous Page Return to Propositions Next Page |