Respuesta :
Well idk option 2 but option 1 should be $2,500 for the first month
It would depend on the number of days in the month but the sequence is a geometric one. And it grows very rapidly so I'd pick that, and the sum can be expressed as:
s(n)=a(1-r^n)/(1-r) here a=0.01 (a cent) and r=2 so
s(n)=0.01(1-2^n)/(1-2)
s(n)=-0.01(1-2^n) so just assume a 28 day month, in the first month you will earn
s(28)=-0.01(1-2^28)=$2,684,354.55 Yes that is over two and a half million dollars in the first month :P
On that 28th day you will earn:
a(28)=0.01(2^(28-1))=$1,342,177.28
s(n)=a(1-r^n)/(1-r) here a=0.01 (a cent) and r=2 so
s(n)=0.01(1-2^n)/(1-2)
s(n)=-0.01(1-2^n) so just assume a 28 day month, in the first month you will earn
s(28)=-0.01(1-2^28)=$2,684,354.55 Yes that is over two and a half million dollars in the first month :P
On that 28th day you will earn:
a(28)=0.01(2^(28-1))=$1,342,177.28