The sales of a new product (in items per month) can be approximated by $S(x)=225+100 \log _{10}(3 t+1)$, where $t$ represents the number of months after the item first becomes available. Find the number of items sold per month 3 months after the item first becomes available.
A) 2225 items per month
B) 1225 items per month
C) 425 items per month
D) 325 items per month

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The Answer of The sales of a new product (in items per month) can be approximated by $S(x)=225+100 \log _{10}(3 t+1)$, where $t$ represents the number of months after the item first becomes available. Find the number of items sold per month 3 months after the item first becomes available.
A) 2225 items per month
B) 1225 items per month
C) 425 items per month
D) 325 items per month

The Sales of a New Product (In Items Per Month) S(x)=225+100log⁡10(3t+1)S(x)=225+100 \log _{10}(3 t+1)S(x)=225+100log10​(3t+1)

The Sales of a New Product (In Items Per Month) $S(x)=225+100 \log _{10}(3 t+1)$