To decide whether [infinity] (−1)n 11n − 1 10n + 1 n = 1 converges, we must find lim n → [infinity] 11 n − 1 10n + 1 . the highest power of n in the fraction is 1 correct: your answer is correct. seenkey 1 . step 2 dividing numerator and denominator by n gives us lim n → [infinity] 11n − 1 10n + 1 = lim n → [infinity] 11 − 1

Plzzz maths ! quadratic sequences=an^2+c 1) 11,17,27,41,59 2) 7,16,31,52,79 3) 6,18,38,66,102 4) 0,9,24,45,72 5) 0,12,32,60,96

With this question substitute t=3 and t=5 to determine if the two expressions are equivalent. 4(t + 3) 4t+12 which statements are true? check all that apply. a. the value of both expressions when t =5 is 32. b. the two expressions are not equivalent. c. the value of both expressions when t=3 is 15. d. the value of both expressions when t=5 is 23. e. the two expressions are equivalent. f. the value of both expressions when t=3 is 24.

Table which ratio is equivalent to 3: 7? 6: 7 3: 21 24: 56 15: 30