Decimal Fractions Practice Question and Answer
8 Q: Which of the following is equal to 1.41 × 106 ?
1096 05fb4dff30394e26f0dbff8db
5fb4dff30394e26f0dbff8db- 114100false
- 2141false
- 31410000true
- 41.41false
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Answer : 3. "1410000"
Q: Let p, q and r be the fraction such that p<q<r. If r is divided by p, the result is 5/2, which exceeds q by 7/4. If $$p+q+r=1{11\over12} $$ then what is the value of (r-p)?
1083 0602e3a816d461f663987f4be
602e3a816d461f663987f4be- 12/3false
- 21/2true
- 31/3false
- 41/6false
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Answer : 2. "1/2"
Q: Select the number that will come in place of the question mark (?) in the following mathematical statement.
$${5\over 9} \ of \ {11\over 14}\ 42\% \ of \ 540=?^2 -45 $$
1071 0642817c52b960e1a418e2294
642817c52b960e1a418e2294- 112true
- 29false
- 313false
- 417false
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Answer : 1. "12"
Q: Which of the following is largest fraction amongst $$ {5\over8}$$, $$ {3\over7}$$, $$ {2\over9}$$, $$ {4\over5}$$?
1052 05eec8ab81f431e35edefb272
5eec8ab81f431e35edefb272- 1$$ {3\over7}$$false
- 2$$ {5\over8}$$false
- 3$$ {4\over5}$$true
- 4None of thesefalse
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Answer : 3. "$$ {4\over5}$$"
Q: If the differernce between the reciprocal of a positive proper fraction and fraction itself be$$17\over42$$, then the fraction is:
1003 05d7f1b6b7f06bc6981e03dcf
5d7f1b6b7f06bc6981e03dcf- 1$$9\over8$$false
- 2$$8\over9$$true
- 3$$5\over8$$false
- 4$$7\over9$$false
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Answer : 2. "$$8\over9$$"
Q: Find the least number which when subtracted from 10.000327 is a perfect square.
948 06319bada2d4ba278b66e4cdb
6319bada2d4ba278b66e4cdb- 10.0003false
- 20.00003false
- 30.0085false
- 40.000003true
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Answer : 4. "0.000003"
Q: The greatest fraction out of $$ {2\over 5},{5\over 6},{11\over 12},and \ {7\over8}$$ is
881 0600550c47a0c6e1017db9085
600550c47a0c6e1017db9085- 1$$ {11\over 12}$$true
- 2$$ {2\over 5}$$false
- 3$$ {7\over 8}$$false
- 4$$ {5\over 6}$$false
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Answer : 1. "$$ {11\over 12}$$"
Q: Simplify $$ {^3\sqrt {{4} {12\over {125}}}}$$.
878 05f4dedcc82369c1d61136613
5f4dedcc82369c1d61136613- 12false
- 21false
- 3$$ {1}{3\over5}$$true
- 4$$ {2}{3\over5}$$false
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