The noncyclic group of order 4 has members ({mathbf{E}, mathbf{K}, mathbf{L}, mathbf{M}}), with product table (a) What

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The noncyclic group of order 4 has members \(\{\mathbf{E}, \mathbf{K}, \mathbf{L}, \mathbf{M}\}\), with product table

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(a) What are the classes of this group?

(b) How many irreducible representations does this group have?

(c) What are the dimensions of its irreducible representations?

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