The amount of mass transported via a pipe over a period of time can be computed as M = t2 t1 Q(t)c(t) dt where M = mass (mg), t1
= the initial time (min), t2 = the final time (min), Q(t) = flow rate (m3 /min), and c(t) = concentration (mg/m3 ). The following functional representations define the temporal variations in flow and concentration: Q(t) = 9 + 5 cos2(0.4t) c(t) = 5e−0.5t + 2e0.15t Determine the mass transported between t1 = 2 and t2 = 8 min with
(a) Romberg integration to a tolerance of 0.1%, obtain an estimate with error O(h6) and calculate εa where appropriate.
b) Determine the mass transported using the three point Gauss-Legendre formula
(a) Romberg integration to a tolerance of 0.1%, obtain an estimate with error O(h6) and calculate εa where appropriate.
b) Determine the mass transported using the three point Gauss-Legendre formula
1 answer:
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Answer:
The total number of matches expected to be won by Lakewood Wildcats in this season is 20.
Step-by-step explanation:
The number of games played by Lakewood Wildcats = 7
Number of matches won by Lakewood = 5
or, the ratio of Won : Played = 5: 7
Total numbers of games in the season = 28
Let the Lakewood Wildcats win m number of games.
Here, ratio of Won Matches : Played Matches = m : 28
Now, by RATIO OF PROPORTIONALITY:
⇒
or, m = 20
Hence, the total number of matches expected to be won by Lakewood Wildcats out of total 28 matches is 20.