If for sets A and B there exists an injective function but not bijective function from A to B then?

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Question:If for sets A and B there exists an injective function but not bijective function from A to B then?

1.Cardinality of A is strictly greater than B

2.Cardinality of B is strictly greater than A

3.Cardinality of B is equal to A

4.None of the mentioned

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  1. If for sets A and B there exists an injective function but not bijective function from A to B then?
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