Provide an appropriate response.
-Let $\mathrm { s } _ { \mathrm { k } }$ denote the kth partial sum of the alternating harmonic series. If $\mathrm { e } ( 12 )$ denotes the absolute value of the error in approximating $\ln 2$ by $\frac { \mathrm { s } _ { 12 } + \mathrm { s } 13 } { 2 }$, compute floor $\left( \frac { 1 } { \sqrt { \mathrm { e } ( 12 ) } } \right)$, where floor(x) denotes the integer floor (or greatest integer) function.
A) 24
B) 26
C) 23
D) 25

Question

Quizplus · Accepted Answer

The Answer of Provide an appropriate response.
-Let $\mathrm { s } _ { \mathrm { k } }$ denote the kth partial sum of the alternating harmonic series. If $\mathrm { e } ( 12 )$ denotes the absolute value of the error in approximating $\ln 2$ by $\frac { \mathrm { s } _ { 12 } + \mathrm { s } 13 } { 2 }$, compute floor $\left( \frac { 1 } { \sqrt { \mathrm { e } ( 12 ) } } \right)$, where floor(x) denotes the integer floor (or greatest integer) function.
A) 24
B) 26
C) 23
D) 25

Provide an Appropriate Response sk\mathrm { s } _ { \mathrm { k } }sk​

Provide an Appropriate Response $\mathrm { s } _ { \mathrm { k } }$