161E2-F01

# 161E2-F01 - MA 161& 161E EXAM 2 FALL 2001 1 Given the...

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Unformatted text preview: MA 161 & 161E EXAM 2 FALL 2001 1. Given the graph of y = f ( x ), choose which graph could represent the graph of y = f ( x ). x y y = f ( x ) x y A. x y B. x y C. x y D. x y E. 1 MA 161 & 161E EXAM 2 FALL 2001 2. At how many different values of x does the curve y = x 5 + 2 x have a tangent line parallel to the line y = x . A. 0 B. 1 C. 2 D. 3 E. 4 3. Given the table x f ( x ) f ( x ) g ( x ) g ( x ) 1-1 2-2 1 1 2 3 4 2-4-3-2-1 3 2 4 3 find d dx f ( x ) f ( x ) + g ( x ) when x = 1. A. 0 B. 1 8 C. 1 2 D. 14 16 E.- 2 2 MA 161 & 161E EXAM 2 FALL 2001 4. If f ( x ) = tan- 1 x then f (2) = A. 1 5 B. 1 3 C. 1 √ 5 D. 1 √ 3 E. f (2) does not exist. 5. If f ( x ) = π x then f ( x ) = A. π x B. π x ln x C. e x ln π D. π x ln π E. π ln x 6. If F ( x ) = g ( x 2 ) then F 00 ( x ) = A. 2 x 2 g 00 ( x )+2( g ( x )) 2 B. g 00 (2 x ) C. 2 xg 00 ( x 2 ) D. 4 xg 00 ( x ) + g ( x 2 ) E. 4 x 2 g 00 ( x 2 )+2 g ( x 2 ) 3 MA 161 & 161E EXAM 2 FALL 2001 7. If f ( x ) = e x tan x then f ( π 4 ) =...
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161E2-F01 - MA 161& 161E EXAM 2 FALL 2001 1 Given the...

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