Observe o triângulo CDE, retângulo em [img width=29,height=23]data:image/png;base64,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[/img], a seguir:[br][img]data:image/png;base64,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[/img]
Qual lado está OPOSTO ao ângulo [img width=29,height=23]data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAB0AAAAXCAMAAADA1rRbAAAAAXNSR0IArs4c6QAAAHtQTFRFAAAAAAAAAAA6AABmADo6ADqQAGa2OgAAOgA6OjpmOjqQOmaQOma2OpDbZgAAZjoAZjo6ZmaQZrbbZrb/kDoAkDo6kGY6kLbbkLb/kNv/tmYAtmY6tpA6tpBmttv/tv//25A625Bm27Zm27aQ2////9uQ/9u2//+2///bBFI0hwAAAAF0Uk5TAEDm2GYAAAAJcEhZcwAADsQAAA7EAZUrDhsAAAAZdEVYdFNvZnR3YXJlAE1pY3Jvc29mdCBPZmZpY2V/7TVxAAAAqUlEQVQoU82QxxLCMAxE5UASSkjBtAQIJTb4/7+QlQsDzOTmAz5J2tWTLKI4b6hEoUZQ5tj0ZqgPcSaB8iyFfZLI7IRIlspVpms7Qs9aCBsJX9rTPWltxZxE9lY5uE4usG2dipRxNtYLhXZrDjSgONc5pqQK2epLde7QO65ykyN9kpnldugkdT9bYXuvPkqJBTJFt/Cjc86t/hps1BWOUPhrzPfRDv5PoBfY/w6wqAMcAwAAAABJRU5ErkJggg==[/img]?
Qual a medida do maior lado do triângulo CDE?
Quais lados são Adjacentes, FORMAM (Não Opostos), o (ao) ângulo [img width=29,height=23]data:image/png;base64,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[/img]?[br][br]