Formulate the following questions.

2 2 2 2 ,3 ,2,,,[] {i} _,, ,2_2,,,[] {2] =4: C 2:? 2!? A 2A 2A Factoring our binomials we get: E 2 E 2 D 2 or2 A = F C[y+2r:] 4c [x 2,4] combining like terms gives: 2 2 2 2 2C 14 4C 4A In order to get a coefficient of 1 on the right hand side, we now can divide through. Cl Eli [ \"T y+ Ax 2C 2A -1 2 I 2 I _F+ +3 _F+ +3 4:: 4A 4:: 4.4 Although the denominator does look cumbersome, it is a constant and thus we do have I 2 _ the standard form ofa hyperbola! The case of Ax _ C): + Dx+ 53" +F ' 0 follows similarly. Now it' s your turn! Using the same methodology, variables, and constants from above, prove that the AC rule is true for ellipses {case 1} and parabolas [case 31. Good luck and have fun @1 80. Let X be the number of material anomalies occurring in a particular region of an aircraft gas- turbine disk. The article "Methodology for Probabilistic Life Prediction of Multiple-Anomaly Materials\" [Amen Inst. ofemnautim and Astronautics 1., 2006: 787-793] proposes a Poisson distribution for X. Suppose that p = 4. 3. Compute both MK 5 4} and Hit 0, the conic section is an ellipse. 2) If AC