1. (1 mark) If dd2d3d4d5ded7ds is 1 4 0 5 7 3 2 3, let n = 100+d7ds and a = - dede. Find d e Zn such that da=1 mod n, th
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1. (1 mark) If dd2d3d4d5ded7ds is 1 4 0 5 7 3 2 3, let n = 100+d7ds and a = - dede. Find d e Zn such that da=1 mod n, th
1. (1 mark) If dd2d3d4d5ded7ds is 1 4 0 5 7 3 2 3, let n = 100+d7ds and a = - dede. Find d e Zn such that da=1 mod n, that is, the multiplicative inverse mod n for a, or explain why no such d exists. Show all steps.
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