Question: Question 1(Multiple Choice Worth 10 points) (06.03 MC) Use the trapezoidal rule to approximate So x# dx, using three non-uniform partitions at {0, 0.5, 1,

 Question 1(Multiple Choice Worth 10 points) (06.03 MC) Use the trapezoidalrule to approximate So x# dx, using three non-uniform partitions at {0,0.5, 1, 2). 0.5[(04 + 0.54)(0.5) + (0.54 + 14)(0.5) + (14+ 24)(1)] O (04 + 0.54)(0.5) + (0.54 + 14)(0.5) + (14+ 24)(1) 0 0.5[(04 + 0.54)(0.5) + (0.54 + 14)(0.5) + (14

Question 1(Multiple Choice Worth 10 points) (06.03 MC) Use the trapezoidal rule to approximate So x# dx, using three non-uniform partitions at {0, 0.5, 1, 2). 0.5[(04 + 0.54)(0.5) + (0.54 + 14)(0.5) + (14 + 24)(1)] O (04 + 0.54)(0.5) + (0.54 + 14)(0.5) + (14 + 24)(1) 0 0.5[(04 + 0.54)(0.5) + (0.54 + 14)(0.5) + (14 + 24) (0.5)] O (04 + 0.54)(1) + (0.54 + 14)(1) + (14+ 24)(1)\fQuestion 3(Multiple Choice Worth 10 points) (07.07 MC) t-700 Determine lim F(t) for F(t) if F is a solution to the logistic differential equation dF = 0.2(5F N / R with an initial value of F(0) = 47. dt O2.5 05 O 10 15.3Question 4(Multiple Choice Worth 10 points) (06.02 MC) A graph consists of the line y = 2x - 2 for -2 s x s 1 and y = 2 for 1

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