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1) v2+ 2v− 8 = 0 {2, −4} 2) k2+ 5k− 6 = 0 {1, −6} 3) 2v2− 5v+ 3 = 0 {3 2 , 1} 4) 2a2− a− 13 = 2 3, − 5 2} 5) 2n2− n− 4 = 2 2, − 3 2}. So points wherethe graph touches or crosses this axis correspond to solutions of. I can solve by taking the square root.
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