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What is the maximum value of the function f(x) = 2x^{2}  2x + 6 in the interval [0, 2]?
If f(x) is defined as follows, what is the minimum value of f{x) for x ∈ (0, 2]?
A point on a curve is said to be an extremum if it is a local minimum or a local maximum. The number of distinct extrema for the curve is
Consider function f(x) = (x^{2} 4)^{2} where x is a real number. Then the function has
Let f(x) = x e^{x}. The maximum value of the funntion in the interval (0, ∝) is
Minimum of the real valued function f(x) = (x1)^{2/3} occurs at x equal to
The minimum value of the function f(x) = x^{3}3x^{2 } 24x + 100 in the interval [3, 3] is
If a continuous function f(x) does not have a root in the interval [a, b], then which one of the following statements is TRUE?
65 videos121 docs94 tests

65 videos121 docs94 tests
