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Find the limit as x approaches 4. [sqrt(x^2-1)-sqrt(15)]/(x-4)
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|dw:1327298260320:dw|
I drew it to clarify
Lhopital rule. Derivative of top and bottom.
Could you show me how to find the derivative?
(1/2)(x^2 - 1)^(-1/2) * 2x
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chain rule for the first one
bottom basically turns to 1 because you have the variable to the first power and plus or minus a constant
The top should be rewritten to (x^2 - 1)^(1/2) - (15)^(1/2) The constant(15^1/2) turns into a zero. So you're left only doing (x^2 - 1)^(1/2). Drop the power so you get (1/2)(x^2 -1 )^(-1/2) Then you do chain rule. Derive the inside you end up getting (x)(x^2 -1)^(-1/2) |dw:1327298668258:dw|
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