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| 1. |
Multiply 00100110 by 10011110 in GF(2^8) with modulus 100011011.The result isa) 00101111b) 00101100c) 01110011d) 11101111 7.Find the inverse of (x7+x+1) modulo (x8 + x4 + x3+ x + 1). |
| A. | 00101111b) 00101100c) 01110011d) 11101111 7.Find the inverse of (x7+x+1) modulo (x8 + x4 + x3+ x + 1).a) x7+x |
| B. | 00101100c) 01110011d) 11101111 7.Find the inverse of (x7+x+1) modulo (x8 + x4 + x3+ x + 1).a) x7+xb) x6+x3 |
| C. | 01110011d) 11101111 7.Find the inverse of (x7+x+1) modulo (x8 + x4 + x3+ x + 1).a) x7+xb) x6+x3c) x7 |
| D. | 11101111 7.Find the inverse of (x7+x+1) modulo (x8 + x4 + x3+ x + 1).a) x7+xb) x6+x3c) x7d) x5+1View Answer |
| Answer» B. 00101100c) 01110011d) 11101111 7.Find the inverse of (x7+x+1) modulo (x8 + x4 + x3+ x + 1).a) x7+xb) x6+x3 | |