convert-the-expression-x5lnxxfrac5ln-x-to-base-e-when-0x-and-gt0x-and-gt-0-and-x

Question

Express the expression ﻿k3ln⁡$$kk^{\frac{3}$${\ln k}}klnk3​﻿ in terms of the natural base e, for  0"\u003e﻿k\u003e0k \u003e 0k\u003e0﻿ and ﻿k≠1k ≠ 1k=1﻿.

Accepted Answer

﻿$$e3e^3e3﻿$$

Answer

﻿kln⁡$$ek^{\ln e}$$klne﻿

Answer

﻿e3ln⁡$$ke^{\frac{3}$${\ln k}}elnk3​﻿

Answer

﻿$$k3k^3k3﻿$$

Express the expression k3lnkk^{\(\frac{3}{\ln k}\)}klnk3 in terms of the natural base e, for k>0k > 0k>0 and k≠1k ≠ 1k=1.

Express the expression $k^{\(\frac{3}{\ln k}\)}$ in terms of the natural base e, for $k > 0$ and $k ≠ 1$ .