Ask Question
26 January, 02:32

Ten percent of the reds are added to twenty percent of the blues, and the total is 24. Yet the product of the number of reds and 3 exceeds the number of Blues by 20. How many are red and how many are blue?

+2
Answers (1)
  1. 26 January, 03:07
    0
    0.10r + 0.20b = 24

    3r = b + 20 ... b = 3r - 20

    0.10r + 0.20 (3r - 20) = 24

    0.10r + 0.60r - 4 = 24

    0.70r = 24 + 4

    0.70r = 28

    r = 28/0.70

    r = 40 < = = = there are 40 reds

    0.10r + 0.20b = 24

    0.10 (40) + 0.20b = 24

    4 + 0.20b = 24

    0.20b = 24 - 4

    0.20b = 20

    b = 20/0.20

    b = 100 < = = = there are 100 blues
Know the Answer?
Not Sure About the Answer?
Get an answer to your question ✅ “Ten percent of the reds are added to twenty percent of the blues, and the total is 24. Yet the product of the number of reds and 3 exceeds ...” in 📙 Mathematics if there is no answer or all answers are wrong, use a search bar and try to find the answer among similar questions.
Search for Other Answers