if 2 and (-3) are the zeros of the quadratic polynomial x^2+(a+1)x+b find the valuez of a and b
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the answer is
a = 0 and b = -6
Step-by-step explanation:
p(x) = x^2+(a+1)x+b
2 is the zero of this polynomial,
p(2) = 2^2+(a+1)(2)+b = 0
4+2a+2+b = 0
2a+b+6 = 0
b+6 = -2a —(1)
-3 is the zero of given polynomial,
p(-3) = (-3)^2+(a+1)(-3)+b = 0
9-3a-3+b = 0
-3a+b+6 = 0
b+6 = 3a —(2)
equating (1) and (2),
-2a = 3a
5a = 0
a = 0
a = 0 b = -6
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