4254\dfrac{42}{54}5442 in simplest form is
34\dfrac{3}{4}43
23\dfrac{2}{3}32
37\dfrac{3}{7}73
79\dfrac{7}{9}97
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By prime factorization,
⇒4254⇒2×3×72×3×3×3⇒79.\Rightarrow \dfrac{42}{54} \\[1em] \Rightarrow \dfrac{2 \times 3 \times 7}{2 \times 3 \times 3 \times 3} \\[1em] \Rightarrow \dfrac{7}{9}.⇒5442⇒2×3×3×32×3×7⇒97.
Hence, option 4 is the correct option.
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Represent each of the following on the number line :
49−29\dfrac{4}{9} - \dfrac{2}{9}94−92
4872\dfrac{48}{72}7248 in simplest form is
89\dfrac{8}{9}98
none of these
91114\dfrac{91}{114}11491 in simplest form is
138\dfrac{13}{8}813
78\dfrac{7}{8}87
91114\dfrac{91}{114}11491
913\dfrac{9}{13}139
117143\dfrac{117}{143}143117 in simplest form is
117143\dfrac{117}{143}143117
911\dfrac{9}{11}119
1311\dfrac{13}{11}1113