k(x) > f(x)when x >0x =2163.29f( x )=2^x/4x =log2(3)log ba = xf(x) =268(0.86)^xAllison'sby$3.95f(x) =(0.005)(1.005)xf(x) =200(0.92)^xIn10/4f (x) =4(1.05)^nlog3243 = xf (x) =975 (1 .03)^xx^2$0.54perweekNo, in Step 2, Haileyshould have alsomultipliedthe exponent of thecoefficient by 2 to get32.Theinvestment isdecreasing atthe rate of 23%every year.subtracttheexponents1.4years8,579yearsThe functionrepresentsexponentialgrowth.2/3f(x) is less thang(x) for thesame values ofx asx approachesnegative infinity.k(x) > f(x)when x >0x =2163.29f( x )=2^x/4x =log2(3)log ba = xf(x) =268(0.86)^xAllison'sby$3.95f(x) =(0.005)(1.005)xf(x) =200(0.92)^xIn10/4f (x) =4(1.05)^nlog3243 = xf (x) =975 (1 .03)^xx^2$0.54perweekNo, in Step 2, Haileyshould have alsomultipliedthe exponent of thecoefficient by 2 to get32.Theinvestment isdecreasing atthe rate of 23%every year.subtracttheexponents1.4years8,579yearsThe functionrepresentsexponentialgrowth.2/3f(x) is less thang(x) for thesame values ofx asx approachesnegative infinity.

Unit 5 - Call List

(Print) Use this randomly generated list as your call list when playing the game. There is no need to say the BINGO column name. Place some kind of mark (like an X, a checkmark, a dot, tally mark, etc) on each cell as you announce it, to keep track. You can also cut out each item, place them in a bag and pull words from the bag.


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  1. k(x) > f(x) when x > 0
  2. x = 216
  3. 3.29
  4. f( x )= 2^x/4
  5. x = log2 (3)
  6. log b a = x
  7. f(x) = 268(0.86)^x
  8. Allison's by $3.95
  9. f(x) = (0.005)(1.005)x
  10. f(x) = 200(0.92)^x
  11. In10/4
  12. f (x) = 4(1.05)^n
  13. log3 243 = x
  14. f (x) = 975 (1 . 03)^x
  15. x^2
  16. $0.54 per week
  17. No, in Step 2, Hailey should have also multiplied the exponent of the coefficient by 2 to get 3 2 .
  18. The investment is decreasing at the rate of 23% every year.
  19. subtract the exponents
  20. 1.4 years
  21. 8,579 years
  22. The function represents exponential growth.
  23. 2/3
  24. f(x) is less than g(x) for the same values of x as x approaches negative infinity.