3^65 * 6^53 *9^5

asked by guest
on Oct 22, 2024 at 2:29 am



You asked:

Evaluate the expression: \({3}^{65} \cdot {6}^{53} \cdot {9}^{5}\)

MathBot Answer:

\[{3}^{65} \cdot {6}^{53} \cdot {9}^{5} = 106196541741865703800167428304175278135081647889119337564264339787979069325312\]

\[\begin{aligned}{3}^{65} \cdot {6}^{53} \cdot {9}^{5}& = 3^{65} \cdot 6^{53} \cdot 9^{5}\\& = 10301051460877537453973547267843 \cdot 6^{53} \cdot 9^{5}\\& = 10301051460877537453973547267843 \cdot 174588755932389037098918153698611839369216 \cdot 9^{5}\\& = 10301051460877537453973547267843 \cdot 174588755932389037098918153698611839369216 \cdot 59049\\& = 1798447759350127924269122733732582738659107654475424436726521021320921088 \cdot 59049\\& = 106196541741865703800167428304175278135081647889119337564264339787979069325312\end{aligned}\]

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