Question: classroom.google.com C + 5 Unit 4 Test Unit 4 Test Graph of x^2-1/4x^4. PDF Curve Sketching.pdf Open with .. . Page 2 of 4 MCV4U

 classroom.google.com C + 5 Unit 4 Test Unit 4 Test Graphof x^2-1/4x^4. PDF Curve Sketching.pdf Open with .. . Page 2 of4 MCV4U CALCULUS & VECTORS (UNIVERSITY PREPARATION) Apr 2023 Unit 4 Te
2. Sketch a graph of a function that satisfies the following setof conditions.. [5K] Missing Mathan Mahaling 100 points d or create Whensubmitting as done file, please make ments ment to Mathan alingam 2

classroom.google.com C + 5 Unit 4 Test Unit 4 Test Graph of x^2-1/4x^4. PDF Curve Sketching.pdf Open with .. . Page 2 of 4 MCV4U CALCULUS & VECTORS (UNIVERSITY PREPARATION) Apr 2023 Unit 4 Te 2. Sketch a graph of a function that satisfies the following set of conditions.. [5K] Missing Mathan Mahaling 100 points d or create When submitting as done file, please make ments ment to Mathan alingam 2 Class comm Add a class com Vertical asymptotes at x = -2 and x = 3 Horizontal asymptote at y = 0 . f'(0) = 0 and f(0) = 0 f"(x) 0 when x > 3 and when -2 classroom.google.com C Unit 4 Test Unit 4 Test Graph of x^2-1/4x^4. Page 3 of 4 MCV4U CALCULUS & VECTORS (UNIVERSITY PREPARATION) Apr 2023 E MCV4U1Night School 02 3. Sketch the graph of f (x) =1given f'(x) = =x2 +3 and f" (x) = 2(x2 -6) Unit 4 Te VA and behaviour around VA Horizontal/oblique + end behaviour [4A] Missing Mathan Mahaling 100 points d or create When submitting as done file, please make Intercepts [2A] ments ment to Mathan alingam 2 Class comm Critical Points (classify) + Intervals of increase and decrease [4A] Add a class com Points of Inflections (if any) + Concave Up/Down [4A] ? classroom.google.com C Unit 4 Test Unit 4 Test Graph of x^2-1/4x^4. E MCV4U1Night School Complete the sketch. Label Key Points. [4A] 02 Unit 4 Te Missing Mathan Mahaling 100 points d or create When submitting as done file, please make ments ment to Mathan alingam Class comm Add a class com 4. Determine the values of constants a, b, c and d so that the curve defined by f(x) = ax3 + bx2 + cx + d has a critical numbers at x = 2 and x = -1, f(0) = 1 and f'(0) = 6. [57]

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