![Prove that the expression \\( \\frac { 8 x - 4 } { x ^ { 2 } + 2 x - 1 } \\) cannot have values between 2 and \\( 4 , \\) in its domain\nFind the range of \\( \\frac { x ^ { 2 } + 2 x + 1 } { 8 } \\) , where x is real\"](https://toppr-doubts-media.s3.amazonaws.com/images/10521861/4c7badd5-e7e5-4c9c-aefb-85a4ec030aa8.jpg "Prove that the expression \\( \\frac { 8 x - 4 } { x ^ { 2 } + 2 x - 1 } \\) cannot have values between 2 and \\( 4 , \\) in its domain\nFind the range of \\( \\frac { x ^ { 2 } + 2 x + 1 } { 8 } \\) , where x is real\\"")
Prove that the expression \\( \\frac { 8 x - 4 } { x ^ { 2 } + 2 x - 1 } \\) cannot have values between 2 and \\( 4 , \\) in its domain\nFind the range of \\( \\frac { x ^ { 2 } + 2 x + 1 } { 8 } \\) , where x is real\"
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![Prove that the expression \\( \\frac { 8 x - 4 } { x ^ { 2 } + 2 x - 1 } \\) cannot have values between 2 and \\( 4 , \\) in its domain\nFind the range of \\( \\frac { x ^ { 2 } + 2 x + 1 } { 8 } \\) , where x is real\"](https://toppr-doubts-media.s3.amazonaws.com/images/2247866/6c39a646-e52b-4cca-a1d8-aba00b166ac9.jpg "Prove that the expression \\( \\frac { 8 x - 4 } { x ^ { 2 } + 2 x - 1 } \\) cannot have values between 2 and \\( 4 , \\) in its domain\nFind the range of \\( \\frac { x ^ { 2 } + 2 x + 1 } { 8 } \\) , where x is real\\"")
Prove that the expression \\( \\frac { 8 x - 4 } { x ^ { 2 } + 2 x - 1 } \\) cannot have values between 2 and \\( 4 , \\) in its domain\nFind the range of \\( \\frac { x ^ { 2 } + 2 x + 1 } { 8 } \\) , where x is real\"
Thermally activated escape processes in a ... - Institut für Physik
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if d/(dx)f(x)=g(x), find the value of int_a^bf(x)g(x)dx
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If (d)/(dx)f(x)=g(x), then the value of int_(0)^(0)f(x)g(x)dx is
If d/(dx)f(x)=g(x), then int f(x) g(x) dx is equal to :
Thermally activated escape processes in a ... - Institut für Physik
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arXiv:0801.0012v2 [quant-ph] 22 May 2008
Suppose f(x) and g(x) are differentiable functions s.t. xg (f(x)) f' (g(x))g'(x) = f(g(x))g'(f(x)) f' (x) ∀xepsilonR and int 0^af(g(x))dx = 1 - e^-2a/2 ∀aepsilonR . Given that g(f(0)) = 1, if
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