By definition, we call a function differentiable at a closed interval [a, b] if it has: [a right-hand derivative, a derivative, a left-hand derivative] at every point in the open interval (a, b). [a right-hand derivative, a derivative, a left-hand derivative] at the endpoint a, and [a right-hand derivative, a derivative, a left-hand derivative] at the endpoint b.

Advanced Engineering Mathematics
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Chapter2: Second-order Linear Odes
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Choose the correct answers inside the brackets.

 

By definition, we call a function differentiable at a closed interval [ab] if it has:

  1.       [a right-hand derivative, a derivative, a left-hand derivative]  at every point in the open interval (ab).  
  2.       [a right-hand derivative, a derivative, a left-hand derivative]  at the endpoint a, and

  3.       [a right-hand derivative, a derivative, a left-hand derivative]  at the endpoint b.
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