Solve the linear programming problems stated in Problems 17-38. Minimize and maximize z = 400 x + 100 y subject to 3 x + y ≥ 24 x + y ≥ 16 x + 3 y ≥ 30 x , y ≥ 0
Solve the linear programming problems stated in Problems 17-38. Minimize and maximize z = 400 x + 100 y subject to 3 x + y ≥ 24 x + y ≥ 16 x + 3 y ≥ 30 x , y ≥ 0
Solution Summary: The author calculates the maximum and minimum value of the objective function z=400x+100y subject to constraints.
Students were asked to simplify the expression (secØ - cosØ)/secØ Two students' work is given.Student A: step 1 secØ/secØ - cosØ/secØstep 2 cosØ/1 - (1/cosØ)step 3 1 - cos^2Østep 4 sin^2ØStudent B: step 1 (1/cosØ)-cosØ)/secØstep 2 (1 - cos^2Ø/cosØ)/secØstep 3 sin^2Ø/cos^2Østep 4 tan^2ØPart A: Which student simplified the expression incorrectly? Explain the errors that were made or the formulas that were misused.Part B: Complete the student's solution correctly, beginning with the location of the error.
Although 330° is a special angle on the unit circle, Amar wanted to determine its coordinates using the sum and difference formulas.Part A: Determine cos 330° using the cosine sum identity. Be sure to include all necessary work.Part B: Determine sin 330° using the sine difference identity. Be sure to include all necessary work.
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