FUNÇAO POLINOMIAL DO 2 GRAU - PAG. 172/195
TEOREMA DE TALES - PAG. 205/214
RAZÕES TRIGONOMÉTRICAS
TEOREMA DE PITÁGORAS - PAG. 244/289
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)
TEOREMA DE TALES - PAG. 205/214
RAZÕES TRIGONOMÉTRICAS
TEOREMA DE PITÁGORAS - PAG. 244/289
Bons amigos são aqueles que nos instruem na fé,
empenham-se conosco
para aprofundar nossa prática e estudo,
e trabalham em harmonia conosco
para o avanço da Paz Mundial.
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