Write three numbers whose decimal expansions are non-terminating non-recurring.
(N/A) number whose decimal expansion is non-terminating and non-recurring is an irrational number.
Three examples of such numbers are:
$1$. $\sqrt{2} = 1.414213562 \ldots$
$2$. $\sqrt{3} = 1.732050808 \ldots$
$3$. $\sqrt{5} = 2.236067978 \ldots$
Three examples of such numbers are:
$1$. $\sqrt{2} = 1.414213562 \ldots$
$2$. $\sqrt{3} = 1.732050808 \ldots$
$3$. $\sqrt{5} = 2.236067978 \ldots$
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$(i)$ $2^{2/3} \cdot 2^{1/5}$
$(ii)$ $(1/3^3)^7$
$(iii)$ $11^{1/2} / 11^{1/4}$
$(iv)$ $7^{1/2} \cdot 8^{1/2}$
$(i)$ $2^{2/3} \cdot 2^{1/5}$
$(ii)$ $(1/3^3)^7$
$(iii)$ $11^{1/2} / 11^{1/4}$
$(iv)$ $7^{1/2} \cdot 8^{1/2}$
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