Für die spitzen Winkel in einem rechtwinkligen Dreieck bezeichnet man [br]folgende Seitenverhältnisse mit eigenem Namen:
Das Seitenverhältnis [img]data:image/png;base64,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[/img] bezeichnet man mit:
Das Seitenverhältnis [img]data:image/png;base64,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[/img] bezeichnet man mit:
Das Seitenverhältnis 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hr4mzTgaotQVHQI21fwi+ZkYZn9vn37+LeT8AsC2BirSWvgb9KAq50NUdEhbILFBlfgdcMKAbubgnURFhYWFbfTPLUGolQDlhgpSu+kmWsN/I818C9DqosOsKUQTAAAAABJRU5ErkJggg==[/img] bezeichnet man mit
Das Seitenverhältnis 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bezeichnet man mit