The smallest value of x for the inequation 6x−2> −6−2x,x∈Z,
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Answer:
x2−2x−8≤0⇒(x−4)(x+2)≤0
∴xϵ[−2,4]
Roots of the given equation x2+6x+8=0 are - 2,-4
Differentiating the equation, we get 2x+6>0 in the interval [-2,4]⇒it is an increasing function in that interval
∴minimum value exists at x=−2
At x=−2, smallest value occurs =0
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