- Q Confirm That The Last Equation Is Dimensionally Correct 1 (80.03 KiB) Viewed 16 times
q: confirm that the last equation is dimensionally correct.
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answerhappygod
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q: confirm that the last equation is dimensionally correct.
q: confirm that the last equation is dimensionally correct.
Theory: tes vehicles using ( change x coordinate Stretch of inteval of road number of cons 4453 AN (not) conservation principal q (xit) = lim Atso AN (X) Dt in the number of cass to rate of AN (ot) = N(wit) - N (x +Dx++) (difference ble the going in and out). ille Лендови of road The eqn 6-1 we have TE traveled during east then 4$ have qimit) = we limit > equal ox denotes Now per the time q(x) = kim DL-30 v(xst) = (5x) > X-90 3x-20 pt. AN(*16) 8x N(Mt) - N(x+pX₁t) (+)) v(xt) $n. so. dimensions length of road. corresponds to the number of we as the Unit which POLA) yoxst) = lim N (xst) - N (x+0x, t) 10-0 AX. q (mit)= P(xt) * (xt) Now confirm that dimensionally under read X = X+Ax inteval of lengan DH →> (6.1) during a time intoval At traffic flow) number of cass correct. interval that is can allo q (wit) = p (not) V (xst) F
Theory: tes vehicles using ( change x coordinate Stretch of inteval of road number of cons 4453 AN (not) conservation principal q (xit) = lim Atso AN (X) Dt in the number of cass to rate of AN (ot) = N(wit) - N (x +Dx++) (difference ble the going in and out). ille Лендови of road The eqn 6-1 we have TE traveled during east then 4$ have qimit) = we limit > equal ox denotes Now per the time q(x) = kim DL-30 v(xst) = (5x) > X-90 3x-20 pt. AN(*16) 8x N(Mt) - N(x+pX₁t) (+)) v(xt) $n. so. dimensions length of road. corresponds to the number of we as the Unit which POLA) yoxst) = lim N (xst) - N (x+0x, t) 10-0 AX. q (mit)= P(xt) * (xt) Now confirm that dimensionally under read X = X+Ax inteval of lengan DH →> (6.1) during a time intoval At traffic flow) number of cass correct. interval that is can allo q (wit) = p (not) V (xst) F