Cluster · Proportion and Variation
| Question | Category | Subtype | Difficulty | |
|---|---|---|---|---|
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The ratio between the fourth proportional of 7, 5, and 3 to the third proportional of 7 and 13 is: pipeline-466335
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quant | — | intermediate | |
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Find the fourth proportional of 3 hours 20 minutes, 1 hour 50 minutes, and 6 hours 20 minutes. pipeline-516580
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quant | — | intermediate | |
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Find the third proportional of 5 and 11. pipeline-492969
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quant | — | intermediate | |
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A certain number is subtracted from each of the numbers 20, 24 and 29. After subtraction, those numbers are proportional. What is the number subtracted? pipeline-516426
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quant | — | intermediate | |
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The ratio of the third proportion of 5 and 12 with the fourth proportion of 5, 8 and 9 is: pipeline-498784
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quant | — | intermediate | |
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What is the fourth proportional to 0.12, 0.16 and 0.21? pipeline-516413
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quant | — | intermediate | |
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The mean proportional between \(4+2\sqrt 3\;and \;6-3\sqrt 3 \) is : pipeline-512174
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quant | — | intermediate | |
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If x and y are inversely proportional to each other and x = 27 when y = 7, then what is the value of x when y = 21? pipeline-512899
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quant | — | intermediate | |
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Find the third proportional of (b2 - a2) and (b2 - ab). pipeline-491389
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quant | — | intermediate | |
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If 0.25 : x :: 3 : 8, then x = ? pipeline-513748
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quant | — | intermediate | |
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The third proportional to a3 + b3 and a2 + ab + b2, when a = 2 and b = 3 is: (correct to 2 decimal places) pipeline-516073
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quant | — | intermediate | |
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The ratio of the third proportional of P and Q and the fourth proportional of P, Q, and R is 5 : 6, then Q : R is: pipeline-492952
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quant | — | intermediate | |
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When the same number is subtracted from each of 7, 9, 11, and 15, the resulting numbers are in proportion. The number subtracted is: pipeline-487761
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quant | — | intermediate | |
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The fourth proportional to 16, 26, and 32 is: pipeline-490662
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quant | — | intermediate | |
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What should be added to the each numbers 9, 22, 14, and 32 so that the obtained numbers are proportional? pipeline-512767
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quant | — | intermediate | |
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Find the mean propotional of squares of \(\frac {x} {y}\) and \(\frac {y}{z}\). pipeline-494037
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quant | — | intermediate | |
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What is the smallest positive number that should be subtracted from each of 12 and 21 so that 36 is the third proportion to them? pipeline-493204
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quant | — | intermediate | |
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If 27 : 81 :: x : 63, then find the value of x. pipeline-513574
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quant | — | intermediate | |
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The fourth proportional to 3, 12, 14 is: pipeline-498789
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quant | — | intermediate | |
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Determine the fourth proportional to 11.6 m, 9.2 m, 32.8 m. (Consider up to two decimals) pipeline-516378
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quant | — | intermediate | |
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Which number should be subtracted from 17, 30, 22, and 40 so that the obtained numbers may become proportional? pipeline-491808
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quant | — | intermediate | |
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If the third proportion to 8 and 18 is the same as the fourth proportion to 2, 81, and x2 + 2x + 2, then find the value of x. pipeline-490712
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quant | — | intermediate | |
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When the same number is subtracted from 6, 8, 12, and 20, the resulting numbers are in proportion. Find the number subtracted. pipeline-491406
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quant | — | intermediate | |
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Find the fourth proportional to 7x - 1, 9x + 5 and 8x + 1, if x = 3. pipeline-518090
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quant | — | intermediate | |
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Find the third proportional to 16 and 320. pipeline-516080
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quant | — | intermediate | |
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A certain number is added to each of the numbers 11, 15, 19, and 25. After addition, these numbers are in proportional. What is the number added? pipeline-513170
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quant | — | intermediate | |
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Find the fourth proportional to 7, 4, and 7. pipeline-492032
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quant | — | intermediate | |
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If 3,x,12 and 2x + 7 are in proportion, then 6x is: pipeline-523782
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quant | — | intermediate | |
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The fourth proportional of 6, 9, 18 is: pipeline-523785
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quant | — | intermediate | |
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The third proportional to 0.1 and 0.12 is : pipeline-526168
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quant | — | intermediate | |
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The mean proportional between 0.09 and 0.64 is: pipeline-529421
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quant | — | intermediate | |
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If the third proportional to 8 and 24 is 'A' and the mean proportional of 4 and 16 is 'B', then the value of \(\frac{A}{B}\) is: pipeline-526163
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quant | — | intermediate | |
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If (1/2) : x :: x : (1/8), find the positive value of x. pipeline-349287
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quant | — | intermediate | |
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The value of P varies directly as the square of Q. When Q is 4, then P is 48. What is the value of Q when P is 243? pipeline-360966
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quant | — | intermediate | |
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Find the 4th proportional to 9, 17, and 27. pipeline-33763
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quant | — | intermediate | |
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Find the fourth proportional of 22, 66, and 11. pipeline-578317
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quant | — | intermediate | |
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Find the mean proportion of x3y and xy3. pipeline-574777
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quant | — | intermediate | |
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The fourth proportion of 1.4, 8.4, and 4.2 is: pipeline-578298
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quant | — | intermediate | |
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Find the fourth proportion for 15, 55 and 81. pipeline-578811
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quant | — | intermediate | |
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The mean proportional between 0.03 and 0.0003 is: pipeline-577391
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quant | — | intermediate | |
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Find the third proportional of 25 and 45. pipeline-571048
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quant | — | intermediate | |
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If 42, 36, and 35 are the first three terms of a proportion, then the fourth term is: pipeline-568084
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quant | — | intermediate | |
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Find the fourth proportional to 0.48, 0.84, and 32. pipeline-577342
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quant | — | intermediate | |
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The fourth proportional to 0.3, 0.8 and 0.108 is: pipeline-574743
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quant | — | intermediate | |
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Find the third proportional to 16 and 20. pipeline-581552
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quant | — | intermediate | |
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Find the third proportional to 23 and 31. pipeline-581560
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quant | — | intermediate | |
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Find the mean proportional between 32 and 162. pipeline-573967
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quant | — | intermediate | |
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The third proportion between 25 and 35 is: pipeline-562393
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quant | — | intermediate | |
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The third proportional to (x2 - y2) and (x - y) is: pipeline-539648
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quant | — | intermediate | |
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Find the fourth proportional of 144, 192, and 216. pipeline-558613
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quant | — | intermediate |