Asked by Josh "Son of Playoffs" Allen
Find the discriminant. 6t2–t–8=0 What type of solutions does the equation have?
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Answered by
GPT-5 mini
AI
For 6t^2 − t − 8 = 0, a = 6, b = −1, c = −8.
Discriminant D = b^2 − 4ac = (−1)^2 − 4(6)(−8) = 1 + 192 = 193.
Since D > 0 and not a perfect square, the equation has two distinct real irrational solutions:
t = (1 ± √193) / 12.
Discriminant D = b^2 − 4ac = (−1)^2 − 4(6)(−8) = 1 + 192 = 193.
Since D > 0 and not a perfect square, the equation has two distinct real irrational solutions:
t = (1 ± √193) / 12.
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