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Mathematics is a very important subject for all competitive exams. We always need more diligence to understand the ratio and proportion and age-related questions asked in mathematics. That is why young people need to read these questions carefully.
Ratio and Proportion questions take time to solve in the competitive exams. Students can solve easily these questions if they know ratio and proportion formulas that how to use formulas in these questions. So, here I am sharing ratio and proportion formulas to save your time in the examination.
Mathematics is a very important subject for all competitive exams. We always need more diligence to understand the ratio and proportion and age-related questions asked in mathematics. That is why young people need to read these questions carefully.
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Answer : 3 48%
Which of the two numbers should be reduced in the ratio of 15:19 so that the ratio becomes 3: 4?
934 0 602dfa626ea6434ffa7b2adf- 19false
- 26false
- 35false
- 43true
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Answer : 4 3
If b is the mean proportionate of a and c then find the value of $$ {(a-b)^{3}:(b-c)^{3}}$$ ?
854 0 60112c1d7fb81d03bf7cf28d- 1$$ {a^{3}:b^{3}}$$true
- 2$$ {a^{2}:b^{2}}$$false
- 3$$ {b^{2}:c^{2}}$$false
- 4$$ {a^{3}:c^{3}}$$false
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Answer : 1 $$ {a^{3}:b^{3}}$$
The ratio of incomes of A and B is 3:5, whereas the ratio of their expenditures is 4:7 respectively. If A and B save Rs. 16,000 and Rs. 26,000 respectively, then what is the different between their expenditures?
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- 35000false
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Answer : 4 6000
One number is 50% less than X and another number is 20 percent less than X. What is the ratio of both the numbers?
1.6K 0 5f6d7aadec13dd748002d5df- 12 : 3false
- 25 : 8true
- 33 : 8false
- 43 : 5false
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