MATH 20A Midterm: MATH20A Term Test 1 2016 Spring with Solutions

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15 Oct 2018
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MATH 20A Full Course Notes
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Exam 1va (1) [6 points] evaluate the following limits or state that they do not exist. (cid:18) 1 x 3 (cid:19) 6 x2 9 x2 x 6 x 3 (a) lim x 3. 1 cos(x) csc(x) (b) lim x 3 . 2 (c) lim x 3 (2) [9 points] consider the function f (x) de ned by. Cos(x) x tan(x) c 1x x . + f (x). (a) calculate limx (b) calculate limx (c) is f (x) continuous at x = . 3 ? (d) calculate limx (e) find the value of c so that f (x) is continuous at x = . 4 (3) [8 points] calculate the derivatives of the following functions. (a) f (x) = ex + ln( )xe (b) g(x) = 4 x3 x (c) h(x) = xex. 2x (d) j(x) = ln( 2) 2x (4) [6 points] consider the function f (x) = (x + 1) x.

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