Show that use of the energy theorem (Problem 2) in the Lagrangian integral form of conservation of energy, d dt Vo 1 2 v · v + ε rhoo dVo = Vo (b · v + r) rhoo dVo + So (to · v − qo · no) dAo, leads to the pointwise (differential) form: rhoo ε˙ = To · ˙F + rhoo r − Div qo, where qo is the referential heat flux vector.

Marco has $38.43 dollars in his checking account. his checking account is linked to his amazon music account so he can buy music. the songs he purchases cost $1.29. part 1: write an expression to describe the amount of money in his checking account in relationship to the number of songs he purchases. part 2: describe what the variable represents in this situation.

Need an artist designed a badge for a school club. figure abcd on the coordinate grid below shows the shape of the badge: the badge is enlarged and plotted on the coordinate grid as figure jklm with point j located at (2, -2) and point m is located at (5, 4). which of these could be the coordinates for point l? a. (2, 4) b. (8, 4) c. (5, 1) d. (5, 7)

If chord ab is congruent to chord cd, then what must be true about ef and eg?