If the least bounded by the curves `y=x^(2)` and `y=lamdax+12` is equal to `(alpha)/(beta)`, then `[(alpha)/(20beta)]` is equal to ________(where [.] denotes the greatest integer function)

If the least bounded by the curves `y=x^(2)` and `y=lamdax+12` is equa

1.	If the least bounded by the curves `y=x^(2)` and `y=lamdax+12` is equal to `(alpha)/(beta)`, then `[(alpha)/(20beta)]` is equal to ________(where [.] denotes the greatest integer function)
Answer» Correct Answer - 4 For least area `lamda=0` So, `A_("min")=2int_(0)^(4)(12-(x^(2)-4))dx=256/3`

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If the least bounded by the curves `y=x^(2)` and `y=lamdax+12` is equal to `(alpha)/(beta)`, then `[(alpha)/(20beta)]` is equal to ________(where [.] denotes the greatest integer function)

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