Mathematics · Group Theory

If a, b, c belong to a group (G, ), then the inverse element (a b-1 * c)-1 is equal to:

Verified Solution4 OptionsUpdated: October 2026👁️1 View

1c-1 * a-1 * b
2b * c-1 * a-1
3c-1 * b * a-1✓
4a-1 * b * c-1

Correct answer

c-1 * b * a-1

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If a, b, c belong to a group (G, ), then the inverse element (a b-1 * c)-1 is equal to:

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If a, b, c belong to a group (G, *), then the inverse element (a * b-1 * c)-1 is equal to:

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If a, b, c belong to a group (G, ), then the inverse element (a b-1 * c)-1 is equal to: