Clasificación de ángulos
Un ángulo es [b]convexo nulo[/b] si mide
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IVIl0gPWZcs77KSppJKM8+knHHhv5ZQi1KT8kQzT7pzb1Ps4I/Qwuf7SQeZU+YFm4hLRJVgL+Po0aNtvmg2MV8dO3a0buM/QeH/zZD/ZxAAYqA4/y9CU6op7R75N+FCc5wEpOtvOs7/MS40x0mAC81xEuBCc5wEuNAcJwEuNMdJgAvNcRLgQnOcBLjQHCcBLjTHSYALzXES4EJznAS40BwnAS40x0mAC81xEuBCc5wEuNAcJwEuNMdJgAvNcRLgQnOcBLjQHCcBLjTHSYALzXES4EJznAS40BwnAS40x0mAC81xao7I/wAs6c4PJgkVHQAAAABJRU5ErkJggg==[/img]
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[img]data:image/png;base64,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[/img]
[img]data:image/png;base64,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[/img]
Un ángulo es [b]convexo obtuso[/b] si mide
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[/img]
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Un ángulo es [b]cóncavo[/b] si mide
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[/img]
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IVIl0gPWZcs77KSppJKM8+knHHhv5ZQi1KT8kQzT7pzb1Ps4I/Qwuf7SQeZU+YFm4hLRJVgL+Po0aNtvmg2MV8dO3a0buM/QeH/zZD/ZxAAYqA4/y9CU6op7R75N+FCc5wEpOtvOs7/MS40x0mAC81xEuBCc5wEuNAcJwEuNMdJgAvNcRLgQnOcBLjQHCcBLjTHSYALzXES4EJznAS40BwnAS40x0mAC81xEuBCc5wEuNAcJwEuNMdJgAvNcRLgQnOcBLjQHCcBLjTHSYALzXES4EJznAS40BwnAS40x0mAC81xao7I/wAs6c4PJgkVHQAAAABJRU5ErkJggg==[/img]
[img]data:image/png;base64,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[/img]
Un ángulo es [b]convexo agudo[/b] si mide
[img]data:image/png;base64,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[/img]
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IVIl0gPWZcs77KSppJKM8+knHHhv5ZQi1KT8kQzT7pzb1Ps4I/Qwuf7SQeZU+YFm4hLRJVgL+Po0aNtvmg2MV8dO3a0buM/QeH/zZD/ZxAAYqA4/y9CU6op7R75N+FCc5wEpOtvOs7/MS40x0mAC81xEuBCc5wEuNAcJwEuNMdJgAvNcRLgQnOcBLjQHCcBLjTHSYALzXES4EJznAS40BwnAS40x0mAC81xEuBCc5wEuNAcJwEuNMdJgAvNcRLgQnOcBLjQHCcBLjTHSYALzXES4EJznAS40BwnAS40x0mAC81xao7I/wAs6c4PJgkVHQAAAABJRU5ErkJggg==[/img]
[img]data:image/png;base64,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[/img]
[img]data:image/png;base64,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[/img]
Un ángulo es [b]convexo recto[/b] si mide
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k2b+kGDBqV2T0luqt1iNAnI6pZsnfeIHc0lPKuaCc9B05jC45OlbOUsFNoRJX3Qa6aZgY44GiIKhXHgaTIJF2u0PwJPB/EUEM0VPXv21C4mHv2jq4v2xtzH/YqBOBftUKORhfnke+rbsMOzy3RdiTOs8dumT5+u34E589htrs3QGUdrKF1yPEUV4DgeZ5RVWdt+c89LgxHXLU4ky1ZlsdC2T4lyajym29CUVND88F69emnXkoQmOuAIWsI+fS2hjRevq22cmTCwdNjwLDIteIMHD9Z+ZNojjzjiCC+hdd42OrqFjjvuOO0Aol+bDh4Md7vtttMuM1oiKxGukxZNxoNne4cMGaIP9BeCrMDq5Hjkr0+fPtr9ResiLZG9e/fW/xAAeNAfAdCvjEHTBpvPuRYDzo0QmU9ZQfXxx8xOtbrC9SPKLl26eFn1/fjx4/2NN96obZUsErRxYnNp0F3IcTh07GjUqFHaScfnbrjhhtROLuxr5MiRvnnz5up06UPnuhEzc8R/uJFmgw1J2f8LokIgBKViSQhNiENYRMjaqVOnWvNEQjCqyYSxVH7JF7nVxe2cSrm9kA+KVTRNyCqroTivC73lxbhRDea2FI/+ETrmjhcNOpMnT9b7s+S75cgBxfi1ZiCRmjbBSJRW0BNXwDmwBwqNhLzc1qQQR6MOIX9tkMJRnOTuAzZCuEzDUtrjkZmIs9UntkjZqEHQS8B970Lu3ZeLihb0/2fIdxFmeM43Nsj1w71eo3iYoA0jIirutpVhGPXHBG0YEWGCNoyIMEEbRkSYoA0jIkzQhhERJmjDiAgTtGFEhAnaMCLCBG0YEWGCNoyIMEEbRkSYoA0jIkzQhhERJmjDiAgTtGFEhAnaMCLCBG0YEWGCNoyIMEEbRkSYoA0jIkzQhhERJmjDiAgTtGFEhAnaMCLCBG0Y0eDc/wFTS/NfCm2uSAAAAABJRU5ErkJggg==[/img]
[img]data:image/png;base64,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[/img]
Un ángulo es [b]convexo llano[/b] si mide
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IVIl0gPWZcs77KSppJKM8+knHHhv5ZQi1KT8kQzT7pzb1Ps4I/Qwuf7SQeZU+YFm4hLRJVgL+Po0aNtvmg2MV8dO3a0buM/QeH/zZD/ZxAAYqA4/y9CU6op7R75N+FCc5wEpOtvOs7/MS40x0mAC81xEuBCc5wEuNAcJwEuNMdJgAvNcRLgQnOcBLjQHCcBLjTHSYALzXES4EJznAS40BwnAS40x0mAC81xEuBCc5wEuNAcJwEuNMdJgAvNcRLgQnOcBLjQHCcBLjTHSYALzXES4EJznAS40BwnAS40x0mAC81xao7I/wAs6c4PJgkVHQAAAABJRU5ErkJggg==[/img]
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[/img]
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