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    Calculus A Complete Course
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    Exam 13: Partial Differentiation
  5. Question
    Find If Z = X Sin Y, Where X
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Find If Z = X Sin Y, Where X

Question 67

Question 67

Multiple Choice

Find Find   if z = x sin y, where x = t<sup>2</sup> + 2t + 1 and y = ln t. A)    = 2(t + 1)  sin(ln t)  +   cos(ln t)  B)    = 2(t + 1)  sin(t)  +   cos(t)  C)    = 2(t + 1)  sin(ln t)  -   sin(ln t)  D)    = 2(t + 1)  cos(ln t)  +   sin(ln t)  E)    = 2(t + 1)  sin(ln t)  +   cos(ln t) if z = x sin y, where x = t2 + 2t + 1 and y = ln t.


A) Find   if z = x sin y, where x = t<sup>2</sup> + 2t + 1 and y = ln t. A)    = 2(t + 1)  sin(ln t)  +   cos(ln t)  B)    = 2(t + 1)  sin(t)  +   cos(t)  C)    = 2(t + 1)  sin(ln t)  -   sin(ln t)  D)    = 2(t + 1)  cos(ln t)  +   sin(ln t)  E)    = 2(t + 1)  sin(ln t)  +   cos(ln t) = 2(t + 1) sin(ln t) + Find   if z = x sin y, where x = t<sup>2</sup> + 2t + 1 and y = ln t. A)    = 2(t + 1)  sin(ln t)  +   cos(ln t)  B)    = 2(t + 1)  sin(t)  +   cos(t)  C)    = 2(t + 1)  sin(ln t)  -   sin(ln t)  D)    = 2(t + 1)  cos(ln t)  +   sin(ln t)  E)    = 2(t + 1)  sin(ln t)  +   cos(ln t) cos(ln t)
B) Find   if z = x sin y, where x = t<sup>2</sup> + 2t + 1 and y = ln t. A)    = 2(t + 1)  sin(ln t)  +   cos(ln t)  B)    = 2(t + 1)  sin(t)  +   cos(t)  C)    = 2(t + 1)  sin(ln t)  -   sin(ln t)  D)    = 2(t + 1)  cos(ln t)  +   sin(ln t)  E)    = 2(t + 1)  sin(ln t)  +   cos(ln t) = 2(t + 1) sin(t) + Find   if z = x sin y, where x = t<sup>2</sup> + 2t + 1 and y = ln t. A)    = 2(t + 1)  sin(ln t)  +   cos(ln t)  B)    = 2(t + 1)  sin(t)  +   cos(t)  C)    = 2(t + 1)  sin(ln t)  -   sin(ln t)  D)    = 2(t + 1)  cos(ln t)  +   sin(ln t)  E)    = 2(t + 1)  sin(ln t)  +   cos(ln t) cos(t)
C) Find   if z = x sin y, where x = t<sup>2</sup> + 2t + 1 and y = ln t. A)    = 2(t + 1)  sin(ln t)  +   cos(ln t)  B)    = 2(t + 1)  sin(t)  +   cos(t)  C)    = 2(t + 1)  sin(ln t)  -   sin(ln t)  D)    = 2(t + 1)  cos(ln t)  +   sin(ln t)  E)    = 2(t + 1)  sin(ln t)  +   cos(ln t) = 2(t + 1) sin(ln t) - Find   if z = x sin y, where x = t<sup>2</sup> + 2t + 1 and y = ln t. A)    = 2(t + 1)  sin(ln t)  +   cos(ln t)  B)    = 2(t + 1)  sin(t)  +   cos(t)  C)    = 2(t + 1)  sin(ln t)  -   sin(ln t)  D)    = 2(t + 1)  cos(ln t)  +   sin(ln t)  E)    = 2(t + 1)  sin(ln t)  +   cos(ln t) sin(ln t)
D) Find   if z = x sin y, where x = t<sup>2</sup> + 2t + 1 and y = ln t. A)    = 2(t + 1)  sin(ln t)  +   cos(ln t)  B)    = 2(t + 1)  sin(t)  +   cos(t)  C)    = 2(t + 1)  sin(ln t)  -   sin(ln t)  D)    = 2(t + 1)  cos(ln t)  +   sin(ln t)  E)    = 2(t + 1)  sin(ln t)  +   cos(ln t) = 2(t + 1) cos(ln t) + Find   if z = x sin y, where x = t<sup>2</sup> + 2t + 1 and y = ln t. A)    = 2(t + 1)  sin(ln t)  +   cos(ln t)  B)    = 2(t + 1)  sin(t)  +   cos(t)  C)    = 2(t + 1)  sin(ln t)  -   sin(ln t)  D)    = 2(t + 1)  cos(ln t)  +   sin(ln t)  E)    = 2(t + 1)  sin(ln t)  +   cos(ln t) sin(ln t)
E) Find   if z = x sin y, where x = t<sup>2</sup> + 2t + 1 and y = ln t. A)    = 2(t + 1)  sin(ln t)  +   cos(ln t)  B)    = 2(t + 1)  sin(t)  +   cos(t)  C)    = 2(t + 1)  sin(ln t)  -   sin(ln t)  D)    = 2(t + 1)  cos(ln t)  +   sin(ln t)  E)    = 2(t + 1)  sin(ln t)  +   cos(ln t) = 2(t + 1) sin(ln t) + Find   if z = x sin y, where x = t<sup>2</sup> + 2t + 1 and y = ln t. A)    = 2(t + 1)  sin(ln t)  +   cos(ln t)  B)    = 2(t + 1)  sin(t)  +   cos(t)  C)    = 2(t + 1)  sin(ln t)  -   sin(ln t)  D)    = 2(t + 1)  cos(ln t)  +   sin(ln t)  E)    = 2(t + 1)  sin(ln t)  +   cos(ln t) cos(ln t)

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