How many years it would take to spend Avogadro's number of rupees at the rate of \({1}\) million repees in one second?

\(\therefore{10}^{{{6}}}\) rupees are spent in \({1}{\sec{}}\)

\(\therefore{6.23}\times{10}^{{{23}}}\) rupees are spent in \(\frac{{{1}\times{6.023}\times{10}^{{{23}}}}}{{{10}^{{{6}}}}}{\sec{}}\).

\(=\frac{{{1}\times{6.023}\times{10}^{{{23}}}}}{{{10}^{{{6}}}\times{60}\times{60}\times{24}\times{365}}}\)

\(={19.098}\times{10}^{{{9}}}\) Years

\(\therefore{6.23}\times{10}^{{{23}}}\) rupees are spent in \(\frac{{{1}\times{6.023}\times{10}^{{{23}}}}}{{{10}^{{{6}}}}}{\sec{}}\).

\(=\frac{{{1}\times{6.023}\times{10}^{{{23}}}}}{{{10}^{{{6}}}\times{60}\times{60}\times{24}\times{365}}}\)

\(={19.098}\times{10}^{{{9}}}\) Years

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