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Let E = {1, 2. 4, 6, 8. ...}. In this set there are some numbers that can Only be written as a product of l and the number itself. but cannot be written as the produCt of two other elements of the set. An element of B will be called Eprlme if it can only be expressed as a product of 1 and itself. For example, 6 is E-prime because 6 = 1 x 6; 6 :-. 2 x 3 but 3 is not in E. An even number will be called E-composite if it is not E-mme. Note: 1 is not E-prime. 1. Determine the rst 10 E-primes. 2. Can every E-composite number be factored into a product of Eprimes? Justify your reasoning. prime factorization is not unique that is an even 39:13:61. that can be factored into products of Eprimes in at least two different 5. Determine a test to decide whether an even number is E-prime