Let y=x2e-x, then the interval in which y increases with respect to x is:....

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The interval in which y = x^2e^-x is increasing a) (-∞, ∞) b) (-2, 0) c) (2, ∞) d) (0, 2) The interval in which y = x^2e^-x is increasing a) (-∞, ∞) b) (-2, 0) c) (2, ∞) d) (0, 2)
19. The interval in which y = x2e-x is increasing is (-∞,∞) (-2, 0) (2, ∞) (0, 2) 19. The interval in which y = x2e-x is increasing is (-∞,∞) (-2, 0) (2, ∞) (0, 2)
The interval in which y = x²e^(-x) is increasing is (A) (-∞,∞) (B) (-2,0) (C) (2,∞) (D) (0,2) The interval in which y = x²e^(-x) is increasing is (A) (-∞,∞) (B) (-2,0) (C) (2,∞) (D) (0,2)
The interval in which y=x^2 e^-x is increasing is (A) (-∞, ∞) (B) (-2,0) (C) (2, ∞) (D) (0,2) y=x... The interval in which y=x^2 e^-x is increasing is (A) (-∞, ∞) (B) (-2,0) (C) (2, ∞) (D) (0,2) y=x...
the interval in which y=(x^2)(e^ (-x)) is increasing is || `y=x^2 e^(-x)` increases in the interval the interval in which y=(x^2)(e^ (-x)) is increasing is || `y=x^2 e^(-x)` increases in the interval
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