Concavity, derivations, and proofs
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Determine whether....converge or diverge
...derive a necessary condition for the equation...to have a rational root. Then use this condition to prove...
Using binomial coefficients, derive a formula for the nth derivative of the product of two functions.
Suppose that f(x) has a continuous first derivative for all x in R. Prove that f(x) is concave if and only if....
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Solution Summary
This contains four parts: determining whether given series converge or diverge, deriving a condition for an equation to have a rational root and using that condition in a proof, deriving a formula for the nth derivative of the product of two functions, and a set of three proofs regarding concavity.
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