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if 2x^2+15x+k=0 had 1/2 as one of its soluutions, what is the value of k?
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The quadratic is: \[\underbrace{2}_A x^2 + \underbrace{15}_B x + \underbrace{k}_C = 0 \] Consider the number of values that satisfy the equation for different ks with the discriminant: \[B^2 - 4AC > 0 \implies 2 roots \] \[B^2 - 4AC = 0 \implies 1 root \] \[B^2 - 4AC < 0 \implies 0 roots \]
so what do i do now?
2 roots => 15^2 > 8k -> find the range of k. 1 root => 15^2 = 8k -> k = (1 value)
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