MATH 165 Midterm: MATH 165 Iowa State MidtermDMF15Fall2016
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This part of the exam has 8 problems for a total of 40 possible points. You may not use a calculator on this section. You must show all work, but you need not simplify your answers unless instructed to do so. This part of the exam will be collected after 40 minutes. 7r2 + 15 5 r 3 2 + 12 . The graph of y = f (x) is shown below. For each of the following limits, evaluate the limit or tell why the limit does not exist. i. lim x 2 (cid:0)(x2. Evaluate z2 z2 or give reasons why the limit does not exist. lim z 4. Find an equation for the line tangent to the graph of at the point on the graph with x = 3. y = 2(x2 + 1) ln(x 2) + 3. At time t hours, the temperature in coolville is given by. T (t) = ( 10 + 12t t2) c.