Derive the method of weighted residuals (mwr) weak form and the principle of virtual work (pvw) weak form of the problem statement. define the functional g(u, u ) % and clearly specify the function spaces for u(x) and u (x) , and the type of boundary conditions in each case. b) for the pvw weak form, if we restrict the space of functions for u(x) and u (x) to polynomials i. e. 0 1 2 0 1 2 0 1 2 0 1 2 ( ) ˆ( ) ( ) ˆ ( ) n n n n u x u x a x a x a x a x u x u x a x a x a x a x             l l comment if this approximation belongs to the function spaces in

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Kto rozmawia z clamentain przez krótkofalówke w the walking dead w 4 epizodzie

Suppose s, t, and w are strings that have already been created inside main. write a statement or statements, to be added to main, that will determine if the lengths of the three strings are in order by length, smallest to largest. that is, your code should determine if s is strictly shorter than t, and if t is strictly shorter than w. if these conditions hold your code should print (the boolean value) true. if not, your code should print false. (strictly means: no ties) example: if s, t, and w are "cat", "hats", and "skies" your code should print true - their lengths are 3-4-5; but if s, t, and w are "cats" "shirt", and "trust", then print false - their lengths are 4-5-5 enter your code in the box below