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APPENDIX 1: DETAILED GUIDANCE Section 1: Human Factors in Design Section word count: 1100 a)Provide an overview of your socio-technical interface. This should detail what you are (conceptually) proposing to design and why it is important or necessary. This should include key literature to demonstrate your idea is evidence-based. You are not required to actually […]

There is a bit of controversy these days regarding whether or not an entrepreneur needs to write a complete business plan. If you are applying for funding as a non-profit, many still require this. Others see the business plan as a waste of time because people often pivot their ideas frequently as they test them

Technical and Vocational Training as a key contributor to a thriving economy in Saudi Arabia. Technical and Vocational Education Training (TVET) has been gaining global popularity as a tool towards sustainable development. Although education has been the primary tool for national development in many countries, many governments have started prioritizing technical and vocational training as

Obtain the generator polynomial of the single-error-correcting BCH code. Use GF(23) which is constructed using the primitive polynomial p(x) . x3 + x2 + 1. Obtain the generator polynomial of the double-error-correcting BCH code. Use GF(24) which is constructed using the primitive polynomial p(x) . x4 + x3 + 1.

1.       Find the solution of the equation set α3 x + α9 y + αz = α5 α7 x + α2 y + α2 z = α13 α3 x + α4 y + α3 z = α6 in GF(24). Use p(x) = x4 + x + 1 as your primitive polynomial.

1. Find the generator and parity check matrices of the double-error-correcting BCH code. Use GF(25) constructed using the primitive polynomial p(x) . x5 + x3 + 1. 2. The extended field GF(24) is constructed using the primitive polynomial p (x) . x4 + x + 1. The generator polynomial of the triple-error-correcting BCH (15, 5) code over GF(24) is evaluated

1.        Obtain the generator polynomial of the triple-error-correcting BCH code. Use GF (25) which is constructed using the primitive polynomial p(x) = x5 + x3 + 1. 2.       Find the generator and parity check matrices of the double-error-correcting BCH code obtained using GF(24). Use p(x) = x4 + x3 + 1 for the construction of GF (24).

1.        The generator polynomial of the double-error-correcting BCH(15, 7) cyclic code is given as g (x) = x8 + x7 + x6 + x4 + 1: The data-word polynomial is d(x) = x6 + x3 + x + 1. Obtain the systematic and non-systematic code-words for d(x). 2.        For any triple-error-correcting BCH code, find the coefficients of error location polynomial in terms

1. The generator polynomial of the double-error-correcting Reed-Solomon code RS (7, 3) over GF(23), constructed using the primitive polynomial p(x) . x3 + x + 1, can be calculated as g(x) = x4 + α3 x3 + x2 + αx + α3: The data-word polynomial is given as d(x) = α3 x2 + α2 x + α4. Systematically encode d(x).

Encode the data vector d = [α3 α2 α α4 α2] using the generator polynomial of the Reed-Solomon code RS(7, 5) designed in problem 1. Construct the generator polynomial of three-error-correcting Reed-Solomon code over GF(24) which is obtained using the primitive polynomial p(x) = x4 + x2 + 1.