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Find the value of m so that 15, 25, 27 and m are in proportion.

Class 6Ratio and ProportionRatio and Proportion
  • A37
  • B405
  • C675
  • D45

Step-by-Step Solution

For 15 : 25 :: 27 : , cross-multiplying gives , so . Check: 15 : 25 = 3 : 5 and 27 : 45 = 3 : 5. Choosing 675 forgets the final division; 405 multiplies the wrong pair ; 37 adds the difference 25 - 15 = 10 to 27.
Answer: D) 45

Key idea: Proportion: when two ratios are equal

If a : , the four numbers are in proportion. The classic check: the **product of the extremes** equals the **product of the means** . Example: are 4 : 6 and 6 : 9 in proportion? Cross-multiply: . Equal → yes, in proportion.

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