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“She grabbed a long, sturdy branch and stepped out gingerly….

“She grabbed a long, sturdy branch and stepped out gingerly.” The word    gingerly means:

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It is possible to increase the frequency of vibration by:

It is possible to increase the frequency of vibration by:

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Paragraph Response  Write unified paragraph(s) for each of…

Paragraph Response  Write unified paragraph(s) for each of the following statements. Marks will be assigned in the Communication/Application/Knowledge and Understanding achievement categories. NOTE: Your answers will be assessed, in part, for spelling, punctuation, sentence structure etc. Proofread your answer carefully.

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What poetic device is used in the line, “as the water parts…

What poetic device is used in the line, “as the water parts like a wound”?

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“Then closes quickly in a white scar” is an example of what…

“Then closes quickly in a white scar” is an example of what poetic device?

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Which one of the following thoughts DOES NOT go through Soni…

Which one of the following thoughts DOES NOT go through Sonia’s mind while she is drowning?

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Which word best describes how the speaker feels before he di…

Which word best describes how the speaker feels before he dives?

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A PTA is working with a patient on leaning forward in sittin…

A PTA is working with a patient on leaning forward in sitting.  The patient is able to maintain upright sitting position for 3 minutes and can lean forward about 45 degrees and return to upright sitting. Which of the following activities would you most likely choose to address?

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Which of the following is an effect of assisting a patient w…

Which of the following is an effect of assisting a patient who is rolling onto their affected side? 

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BONUS (5 pts):  Sketch a graph of a single function that has…

BONUS (5 pts):  Sketch a graph of a single function that has these properties.a) Continuous and differentiable for all real numbers b) f'(x) > 0 on (-3 , -1) and ( 2 , ∞) c) f'(x) < 0 on (-∞, -3) and ( -1 , 2) d) f"(x) > 0 on (-∞ , -2) and ( 1 , ∞) e) f”(x) < 0 on (-2 , 1) f) f'(-3) = f'(-1) = f'(2) = 0g) f"(x) = 0 at (-2 , 0) and (1, 1)   Show all work on the "show work" handout to be submitted after the exam. Do not bother to write the answer in the box below.

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