Encontre a fração geratriz das dizimas periódicas:
A)0,1212...
B)0,1222...
C)2,1777...
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Respostas
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A) x = 0,121212 100x = 12,121212
100x - x = 12,1212 - 0,1212
99x = 12
x = 12/99 >>> 4/33
B) x = 0,1222 10x = 1,222 100x = 12,222
100x - 10x = 12,222 - 1,222
90x = 11
x = 11/90
C) x = 2,1777 10x = 21,777 100x = 217,777
100x - 10x = 217,777 - 21,777
90x = 196
x = 196/90 >>>98/45
100x - x = 12,1212 - 0,1212
99x = 12
x = 12/99 >>> 4/33
B) x = 0,1222 10x = 1,222 100x = 12,222
100x - 10x = 12,222 - 1,222
90x = 11
x = 11/90
C) x = 2,1777 10x = 21,777 100x = 217,777
100x - 10x = 217,777 - 21,777
90x = 196
x = 196/90 >>>98/45
ROSANES:
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