What is short form of derivative?

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Question:What is short form of derivative?

Posted: Ramakrishnan 399 Product: Maple

December 08 2015

mydoubt-to-mapleprime.mw
an any one help me understand and correct the following errors in maple document. Thanks.

"(∫)[0]^(L)-E A (((&PartialD;)^2u)/((&PartialD;)^( )x^2)) *v &DifferentialD;x = [- E A *(((&PartialD; )/(&PartialD; x)u) *v dx) ? () ][0]^(L) - (∫)[0]^(L)-E A (&PartialD; u)/(&PartialD; x)(&PartialD; v)/(&PartialD; x) &DifferentialD;x "

Error, dependencies must be declared (Suppress) for short form derivatives

"(∫)[0]^L-E A (((&PartialD;)^2u)/(&PartialD;x^2)) *v &DifferentialD;x = [- E A *(((&PartialD; )/(&PartialD; x)u) *v dx) ? () ][0]^L - (∫)[0]^L-E A (&PartialD; u)/(&PartialD; x)(&PartialD; v)/(&PartialD; x) &DifferentialD;x "

"(∫)[0]^(L)-E A (((&PartialD;)^2)/((&PartialD;)^( )x^2)u) *v &DifferentialD;x = (∫)[0]^(L)-E A (&PartialD; u)/(&PartialD; x)(&PartialD; v)/(&PartialD; x) &DifferentialD;x "

Error, dependencies must be declared (Suppress) for short form derivatives

"(∫)[0]^L-E A (((&PartialD;)^2)/((&PartialD;x)^2)u) *v &DifferentialD;x = (∫)[0]^L-E A (&PartialD; u)/(&PartialD; x)(&PartialD; v)/(&PartialD; x) &DifferentialD;x "

"(∫)[0]^(L)-E A (((&PartialD;)^2)/((&PartialD;)^( )x^2)u) *v &DifferentialD;x = [- E A *(((&PartialD; )/(&PartialD; x)u) *v dx) ? () ][0]^(L) - (∫)[0]^(L)-E A (&PartialD; u)/(&PartialD; x)(&PartialD; v)/(&PartialD; x) &DifferentialD;x "

Error, invalid product/quotient

"(∫)[0]^L-E A (((&PartialD;)^2)/((&PartialD;x)^2)u) *v &DifferentialD;x = [- E A *(((&PartialD;)/(&PartialD;x)u) *v dx) ? () ][0]^L - (∫)[0]^L-E A (&PartialD; u)/(&PartialD; x)(&PartialD; v)/(&PartialD; x) &DifferentialD;x "

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Ramakrishnan V

rukmini_ramki@hotmail.com

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