Question

Solve the following system of linear equations by Cramer's rule: (any tw(i) 5a-8b-4c-1 = 0(ii) 2y - Z = 1(iii) 9m + 7n + 3p = 62a + b + 50-4 = 04x + 2y - 2-1 = 05m-n + 4p = 13a - 2b + 2c-2 = 08x- y + 3z = 26m +8n + 2p = 4(a) Solve any one of the following equations by using Quadratic formule(і) За* + 4 = - 8а(ii) 2m? - 2m = 4 (iii) 4t? +, 8t = -3(b) solve any one of the following by Factorization:(i) (x + 2)? - (6x + 28) (ii) b2 - 26+4 = 39 (iii) L? +9L+ 14 = 0ICI Covne that tanin​

Answer 1

Answer:

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Step-by-step explanation:

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$5 < nsn \times \frac{?}{?}$

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$\tan( \cot( \alpha \binom{ \binom{eeee \binom{ \binom{ log_{ log_{ log_{5 \frac{) - + \times \div \times \div 2 {22.. { \div \div }^{?} }^{2} }{?} }(?) }(?) }(?) }{?} }{?} }{?} }{?} ) )$