Solution 07a Module Eight Practice Test Warning There is a checkbox at the bottom of the exam form that you MUST check prior to submitting this exam Failure
Solution a Module Eight Practice Test Warning There is a checkbox at the bottom of the exam form that you MUST check
Solution a Module Eight Practice Test Warning There is a checkbox at the bottom of the
Test Warning There is a checkbox at the bottom of the exam form that you MUST check prior to submitting this exam Failure
Solution a Module Eight Practice Test Warning There is a checkbox at the bottom
of the exam form that you MUST check prior to submitting this exam Failure
Solution a Module Eight Practice Test Warning There is a checkbox
Solution a Module Eight Practice
(Solution) 07a Module Eight Practice Test Warning There is a checkbox at the bottom of the exam form that you MUST check prior to submitting this exam. Failure...

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Look at the attached file. Answer what you can please! If any typos let me know and i can reply to them in the comments.Exam: 8.07a Module Eight Practice Test Warning There is a checkbox at the bottom of the exam form that you  MUST  check prior to submitting this  exam. Failure to do so may cause your work to be lost. Question 1 (Multiple Choice Worth 1 points) Find the vertex, focus, directrix, and focal width of the parabola.   Vertex: (0, 0); Focus: (0, -10); Directrix: y = 10; Focal width: 160  Vertex: (0, 0); Focus: (-20, 0); Directrix: x = 10; Focal width: 160  Vertex: (0, 0); Focus: (0, -10); Directrix: y = 10; Focal  width: 40  Vertex: (0, 0); Focus: (0, 10); Directrix: y = -10; Focal width: 10 Question 2 (Multiple Choice Worth 1 points) Find the standard form of the equation of the parabola with a focus at (0, -2) and a directrix at y = 2.  y 2  = -2x  y 2  = -8x     Question 3 (Multiple Choice Worth 1 points) Find the standard form of the equation of the parabola with a focus at (-8, 0) and a directrix at x = 8.    y 2  = 16x  16y = x 2   Question 4 (Multiple Choice Worth 1 points) A building has an entry the shape of a parabolic arch 84 ft high and 42 ft wide at the base, as shown  below.   

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