Question:medium

Let \(c\) be any real number and \(1 < c\), then:

Show Hint

For any real number \(c\):
- If \(c > 1\), then powers of \(c\) grow: \(c < c^2 < c^3 < \dots\)
- If \(0 < c < 1\), then powers of \(c\) shrink: \(c > c^2 > c^3 > \dots\)
  • \(c^2 < c\)
  • \(c^2 < 1\)
  • \(c < c^2\)
  • \(c^{-1} > 1\)
Show Solution

The Correct Option is C

Solution and Explanation

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