PASSTIPS EXCELLENCE CALIBRE.....
Success is no accident. Pele said, " Success is hardwork, perseverance, learning, studying, sacrifice and most of all, love of what you're doing" . I'm here to help you navigate the ship of success in the best way possible in most fields as I possibly can. Don't fail to check out my store and recommend it to a friend.
Buy with no doubt and ace the tests. Don't forget to leave a review in order for other buyers to feel at ease when purchasing.
- 1058
- 0
- 166
Community
- Followers
- Following
1 items
Exam (elaborations) CALCULUS (1) PROBLEM SET
Differentiate the function (1) − (4). (1) f(x) = (x − 2)(2x + 3). (2) y = √ x(x − 1). (3) y = x 2 − 2√ x x . (4) u = √5 t + 4√ t5 . Find an equation of the tangent line to the curve at the given point (5) − (6). (5) y = x 4 + 2e x , (0, 2). (6) y = (1 + 2x) 2 , (1, 9). (7) Find the points on the curve y = 2x 3 + 3x + 1, where the tangent is hori- 2 − 12x zontal. (8) Let f(x) = ( 2 − x if x ≤
- Exam (elaborations)
- • 11 pages •
Differentiate the function (1) − (4). (1) f(x) = (x − 2)(2x + 3). (2) y = √ x(x − 1). (3) y = x 2 − 2√ x x . (4) u = √5 t + 4√ t5 . Find an equation of the tangent line to the curve at the given point (5) − (6). (5) y = x 4 + 2e x , (0, 2). (6) y = (1 + 2x) 2 , (1, 9). (7) Find the points on the curve y = 2x 3 + 3x + 1, where the tangent is hori- 2 − 12x zontal. (8) Let f(x) = ( 2 − x if x ≤