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    Exam 5: More Applications of Differentiation
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    The Equation Y = Sin(x + Y) - Defines
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The Equation Y = Sin(x + Y) - Defines

Question 111

Question 111

Multiple Choice

The equation y = sin(x + y) - The equation y = sin(x + y)  -   defines y as a function of x near the point   . Find the linearization of that function at x = 0. A)  L(x)  =   +   B)  L(x)  =   -   C)  L(x)  =   +   D)  L(x)  =   -   E)  L(x)  =   + (3   + 3) x defines y as a function of x near the point The equation y = sin(x + y)  -   defines y as a function of x near the point   . Find the linearization of that function at x = 0. A)  L(x)  =   +   B)  L(x)  =   -   C)  L(x)  =   +   D)  L(x)  =   -   E)  L(x)  =   + (3   + 3) x . Find the linearization of that function at x = 0.


A) L(x) = The equation y = sin(x + y)  -   defines y as a function of x near the point   . Find the linearization of that function at x = 0. A)  L(x)  =   +   B)  L(x)  =   -   C)  L(x)  =   +   D)  L(x)  =   -   E)  L(x)  =   + (3   + 3) x + The equation y = sin(x + y)  -   defines y as a function of x near the point   . Find the linearization of that function at x = 0. A)  L(x)  =   +   B)  L(x)  =   -   C)  L(x)  =   +   D)  L(x)  =   -   E)  L(x)  =   + (3   + 3) x
B) L(x) = The equation y = sin(x + y)  -   defines y as a function of x near the point   . Find the linearization of that function at x = 0. A)  L(x)  =   +   B)  L(x)  =   -   C)  L(x)  =   +   D)  L(x)  =   -   E)  L(x)  =   + (3   + 3) x - The equation y = sin(x + y)  -   defines y as a function of x near the point   . Find the linearization of that function at x = 0. A)  L(x)  =   +   B)  L(x)  =   -   C)  L(x)  =   +   D)  L(x)  =   -   E)  L(x)  =   + (3   + 3) x
C) L(x) = The equation y = sin(x + y)  -   defines y as a function of x near the point   . Find the linearization of that function at x = 0. A)  L(x)  =   +   B)  L(x)  =   -   C)  L(x)  =   +   D)  L(x)  =   -   E)  L(x)  =   + (3   + 3) x + The equation y = sin(x + y)  -   defines y as a function of x near the point   . Find the linearization of that function at x = 0. A)  L(x)  =   +   B)  L(x)  =   -   C)  L(x)  =   +   D)  L(x)  =   -   E)  L(x)  =   + (3   + 3) x
D) L(x) = The equation y = sin(x + y)  -   defines y as a function of x near the point   . Find the linearization of that function at x = 0. A)  L(x)  =   +   B)  L(x)  =   -   C)  L(x)  =   +   D)  L(x)  =   -   E)  L(x)  =   + (3   + 3) x - The equation y = sin(x + y)  -   defines y as a function of x near the point   . Find the linearization of that function at x = 0. A)  L(x)  =   +   B)  L(x)  =   -   C)  L(x)  =   +   D)  L(x)  =   -   E)  L(x)  =   + (3   + 3) x
E) L(x) = The equation y = sin(x + y)  -   defines y as a function of x near the point   . Find the linearization of that function at x = 0. A)  L(x)  =   +   B)  L(x)  =   -   C)  L(x)  =   +   D)  L(x)  =   -   E)  L(x)  =   + (3   + 3) x + (3 The equation y = sin(x + y)  -   defines y as a function of x near the point   . Find the linearization of that function at x = 0. A)  L(x)  =   +   B)  L(x)  =   -   C)  L(x)  =   +   D)  L(x)  =   -   E)  L(x)  =   + (3   + 3) x + 3) x

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