Use mathematical induction to prove the given statement for all positive integers n and real numbers x
and y.
-$$\text { If } 0

Question

Use mathematical induction to prove the given statement for all positive integers n and real numbers x
and y.
-$$\text { If } 0 < x < 1 \text {, then } x ^ { n } < x ^ { n - 1 } \text {. }$$

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The Answer of Use mathematical induction to prove the given statement for all positive integers n and real numbers x
and y.
-$$\text { If } 0 < x < 1 \text {, then } x ^ { n } < x ^ { n - 1 } \text {. }$$

Use Mathematical Induction to Prove the Given Statement for All If 0<x<1, then xn<xn−1. \text { If } 0 < x < 1 \text {, then } x ^ { n } < x ^ { n - 1 } \text {. } If 0<x<1, then xn<xn−1.

Use Mathematical Induction to Prove the Given Statement for All $\text { If } 0 < x < 1 \text {, then } x ^ { n } < x ^ { n - 1 } \text {. }$