Abraham is writing a recursive function for the geometric sequence: 24, 12, 6, 3, \dots24,12,6,3,…24, comma, 12, comma, 6, comma, 3, comma, dots He comes up with: \begin{cases} s(1)=24 s(n)=s(n-1) \cdot \dfrac12 \end{cases} ⎩ ⎪ ⎪ ⎪ ⎨ ⎪ ⎪ ⎪ ⎧ s(1)=24 s(n)=s(n−1)⋅ 2 1 What domain should Abraham use for s so it generates the sequence? Choose 1 Choose 1

answer: 370

step-by-step explanation:

remember use pemdas! there are no parentheses or exponents so lets move onto the first part of the equation: multiplication and division. first, lets break the first part of the equation up into something easier using the distributive property. 28 * 12= (20 *12) + (8*12) you know that 20*12 is 240 and 8*12 is 96. add them and you get 336. then, lets solve the last part of the equation (the last part of pemdas is addition and subtraction). 336 plus 34 is 370. hope this !

vertical asymptote .

horizontal asymptote .

step-by-step explanation:

given function is .

vertical asymptote is given by setting

denominator =0

when degree of numerator and denominator are same then divide first term of numerator by first term of denominator to get horizontal asymptote.

804.75

step-by-step explanation:

elli's hot cocao is more chocolaty