Find the zero of the quadratic polynomial 2x^2+x-15 and verify a relationship between the zero and it's coefficient.
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Answer:
2x^2+x-15=0
x=-b_+√b^2-4ac/2a
=-1+-√1+4(2)(15)/2(2)
=-1+_√121/4
=-1+-11/4
x=-1+11/4. x=-1-11/4
x=10/4. x=-12/4
x=5/2. x=-3
2(5/2)^2+5/2-15=0. 2(-3)^2+(-3)-15=0
2(25/4)+5/2-15=0 18-3-15=0
25+5-30=0×2. 15-15=0
30-30=0. 0=0
0=0
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