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Converting a binary number to decimal Inside a computer numbers are represented in base-2 (aka binary). That is a number system in which there are only two days and 1 In binary, nutters are represented as a sum of powers of 2. as in base 10 (decimal numbers are represented as sot powers of 10. For sale In base 10, the number 234 2100 3 10 4x1 You can also think of this as 244 2x10 + 3x 10+ 4 x 10 The same number in tinary would be represented as a sum of powers of 2 234 128 64 32.8.2-1x2*1*2*1x2 +0x2+1x2.0x2+ 1X2+0x7 The binary representation of 234 is therefore 11101010 This is an eight-bir representation consists of tiny digits Given Xa bit binary number as an array of 1s and Os, convert it to decimal using MATLAB array operations. The calculation is strated graphically in the figure below. Store result in a variable called Y. 2 17.6.3.4, 3, 2, 1.01 1 X = (X7, X X, X, X, X, XI * [128, 64, 32, 16, 8, 4, 2, 1) Given X a 8-bit binary number as an array of 1s and Os, convert it to decimal using MATLAB array operations. The calculation is strated graphically in the figure below. Sorte result in a variable called Y. 17, 6, 5, 4, 3, 2.1.01 2 1 X = [X, X, X xx, xl * (128, 64, 32, 16, 8, 4, 2, 1) 1 [128 x 64 x 32 x, 16X, BX, 4X, 2 X, 1 x) 1 Y Script e 1 %Generate a random, 8-bit binary number 2 X = randi([0,1], 1, 8) 3 4 in 6 7 7 8 9 12