Ask a New Question
Menu

Find bugs. // The two

  1. The number of bugs doubles every 4 days. If the bug population starts with 6 bugs, then the equation A(t)=6(2)0.25t𝐴 ( 𝑡 )
    1. answers icon 1 answer
    2. nut asked by nut
    3. views icon 51 views
  2. The number of bugs doubles every 4 days. If the bug population starts with 6 bugs, then the equation A(t)=6(2)0.25tcan represent
    1. answers icon 1 answer
    2. , asked by ,
    3. views icon 88 views
  3. The number of bugs doubles every 4 days. If the bug population starts with 6 bugs, then the equation A(t)=6(2)^0.25tcan
    1. answers icon 1 answer
    2. views icon 52 views
  4. The number of bugs doubles every 4 days. If the bug population starts with 6 bugs, then the equation A(t)=6(2)0.25tcan represent
    1. answers icon 1 answer
    2. Blue Berry asked by Blue Berry
    3. views icon 316 views
  5. The number of bugs doubles every 4 days. If the bug population starts with 6 bugs, then the equation A(t)=6(2)^0.25tcan
    1. answers icon 1 answer
    2. views icon 54 views
  6. The number of bugs doubles every 4 days. If the bug population starts with 6 bugs, then the equation A(t)=6(2)0.25tcan represent
    1. answers icon 1 answer
    2. views icon 39 views
  7. The number of bugs doubles every 4 days. If the bug population starts with 6 bugs, then the equation A(t)=6(2)0.25t can
    1. answers icon 1 answer
    2. views icon 30 views
  8. The number of bugs doubles every 4 days. If the bug population starts with 6 bugs, then the equation  A(t)=6(2)0.25tcan
    1. answers icon 1 answer
    2. :) asked by :)
    3. views icon 146 views
  9. The number of bugs doubles every 4 days. If the bug population starts with 6 bugs, then the equation A(t)=6(2)0.25tcan represent
    1. answers icon 1 answer
    2. views icon 36 views
  10. The number of bugs doubles every 4 days. If the bug population starts with 6 bugs, then the equation A(t)=6(2)0.25t can
    1. answers icon 1 answer
    2. views icon 58 views