quiz_02dif_background(1)

# quiz_02dif_background(1) - 4 5 2 = − t e t ν where t is...

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02.01.1 Multiple-Choice Test Chapter 02.01 A Primer on Differentiation 1. The definition of the first derivative of a function ) ( x f is (A) x x f x x f x f + + = ) ( ) ( ) ( ' (B) x x f x x f x f + = ) ( ) ( ) ( ' (C) x x f x x f x f x + + = ) ( ) ( lim ) ( ' 0 (D) x x f x x f x f x + = ) ( ) ( lim ) ( ' 0 2. Given , sin 5 3 x e y x + = dx dy is (A) x e x cos 5 3 + (B) x e x cos 15 3 + (C) x e x cos 15 3 (D) x e x cos 666 . 2 3 3. Given dx dy x y , 2 sin = at 3 = x is most nearly (A) 0.9600 (B) 0.9945 (C) 1.920 (D) 1.989 4. Given dx dy x x y , ln 3 = is (A) x x ln 3 2 (B) 2 2 ln 3 x x x + (C) 2 x (D) x 3

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02.01.2 Chapter 02.01 5. The velocity of a body as a function of time is given as
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Unformatted text preview: ( ) 4 5 2 + = − t e t ν , where t is in seconds, and is in m/s. The acceleration in 2 m/s at 6 . = t s is (A)-3.012 (B) 5.506 (C) 4.147 (D)-10.00 6. If 2 2 2 y xy x = + , then dx dy is (A) x y y x − + (B) y x 2 2 + (C) y x 1 + (D) x − For a complete solution, refer to the links at the end of the book....
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quiz_02dif_background(1) - 4 5 2 = − t e t ν where t is...

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