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## Number System: Decimals and Fractions Test-1

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*Number System: Decimals and Fractions Test-1*. You scored %%SCORE%% out of %%TOTAL%%. You correct answer percentage: %%PERCENTAGE%% . Your performance has been rated as %%RATING%% Your answers are highlighted below.

Question 1 |

Which of the following fractions is a proper fractions?

2/3 and 5/4 | |

4/3 and 1 ^{1}/_{2} | |

2/3 and ¾ | |

None |

Question 1 Explanation:

A proper fraction is one in which the Numerator < Denominator,

so the right option is C.

so the right option is C.

Question 2 |

Which of the following fractions is an improper fractions?

6/4 and 5/4 | |

1/3 and 1 ^{1}/_{2} | |

19/3 and ¾ | |

None |

Question 2 Explanation:

A improper fraction is one in which the Numerator > Denominator,

so the right answer is option A

so the right answer is option A

Question 3 |

391/437 is to equal to a fraction p/q. What is the value of p/q?

19/17 | |

23/19 | |

39/17 | |

none |

Question 3 Explanation:

Just divide the 391 from 437;

both are multiples of 23, so the fraction will be 17/19

So the right answer is none.

both are multiples of 23, so the fraction will be 17/19

So the right answer is none.

Question 4 |

If P = [(7/9 – 3

^{7}/_{9}) / 4^{1}/_{5}] + [{1/2(3^{1}/_{2})} / (5^{9}/_{3 }– 8^{5}/_{9})] then what will be the value of P-140 ^{3}/_{121} | |

-3 ^{121}/_{140} | |

0 | |

none |

Question 4 Explanation:

Just solve the question using the BODMAS rule and you will get B as the correct answer.

Question 5 |

If P = [{1/2/ (¼ -1/2 -1/2)}] x [(4/5)/(2

^{1}/_{2}+ 3^{1}/_{2})] - 21 then what we can say for PP will be a proper fraction | |

P will be a Improper fraction | |

P will be a negative improper fraction | |

None |

Question 5 Explanation:

[{1/2/ (¼ -1/2 -1/2)}] = (½)/(-3/4)= -2/3

[(4/5)/(2

= (4/5)/(5/7 +7/2)

= (4/5) / 6 =2/15

So -2/3 x 2/15 = -4/45

And -4/45 -21 = -949/45

So the best answer to this problem is Option C

[(4/5)/(2

^{1}/_{2}+ 3^{1}/_{2})]= (4/5)/(5/7 +7/2)

= (4/5) / 6 =2/15

So -2/3 x 2/15 = -4/45

And -4/45 -21 = -949/45

So the best answer to this problem is Option C

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