x^2 + x − (a + 2) (a + 1) = 0
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Given x^2 + x - (a + 2)(a + 1) = 0 , Here, a = 1, b = 1, c = - (a + 2)(a + 1) x = -b±√(b^2 - 4ac)2a = -1±√(1^2 - 4{(a + 2)(a + 1)})2(1) = -1±√(1 answer hope i helped you
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Given x^2
+x−(a+2)(a+1)=0, Here, a = 1, b = 1, c = -(a + 2)(a + 1)
x=
2a
−b±
b
2
−4ac
=
2(1)
−1±
1
2
−4{(a+2)(a+1)}
=
2
−1±
1−4{−(a
2
+3a+2)
x=
2
−1±
1+4a
2
+12a+8
=
2
−1±
4a
2
+12a+9
=
2
−1±
(2a+3)
2
=
2
−1±(2a+3)
∴x=
2
−1+2a+3
and x=
2
−1−2a−3
∴x=
2
2a+2
and x=
2
−2a−4
x=a+1x=−(a+2)
∴ The roots of x
2
+x−(a+2)(a+1)=0 are (a+1) and −(a+2)
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