Provide an appropriate response.
-Let sk denote the kth partial sum of the alternating harmonic series. Compute $\frac { s _ { 15 } + \mathrm { s } 16 } { 2 } , \frac { 2 \mathrm {~s} 15 + \mathrm { s } 16 } { 3 }$, and $\frac { \mathrm { s } 15 + 2 \mathrm {~s} 16 } { 3 }$. Which of these is closest to the exact sum ( $\left. \ln 2 \right)$ of the alternating harmonic series?
A) $\frac { s 15 + 2 s 16 } { 3 }$
B) $\frac { 2 s 15 + s 16 } { 3 }$
C) $\frac { \mathrm { s } 15 + \mathrm { s } 16 } { 2 }$

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The Answer of Provide an appropriate response.
-Let sk denote the kth partial sum of the alternating harmonic series. Compute $\frac { s _ { 15 } + \mathrm { s } 16 } { 2 } , \frac { 2 \mathrm {~s} 15 + \mathrm { s } 16 } { 3 }$, and $\frac { \mathrm { s } 15 + 2 \mathrm {~s} 16 } { 3 }$. Which of these is closest to the exact sum ( $\left. \ln 2 \right)$ of the alternating harmonic series?
A) $\frac { s 15 + 2 s 16 } { 3 }$
B) $\frac { 2 s 15 + s 16 } { 3 }$
C) $\frac { \mathrm { s } 15 + \mathrm { s } 16 } { 2 }$

Provide an Appropriate Response s15+s162,2 s15+s163\frac { s _ { 15 } + \mathrm { s } 16 } { 2 } , \frac { 2 \mathrm {~s} 15 + \mathrm { s } 16 } { 3 }2s15​+s16​,32 s15+s16​

Provide an Appropriate Response $\frac { s _ { 15 } + \mathrm { s } 16 } { 2 } , \frac { 2 \mathrm {~s} 15 + \mathrm { s } 16 } { 3 }$