# 9 44 points previous answers scalcet7 22031 determine

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9. 4/4 points | Previous Answers SCalcET7 2.2.031. Determine the infinite limit. Solution or Explanation Click to View Solution lim x −5 x + 6 x + 5 −5 −5 1 lim x 1 2 x ( x 1 ) 2
10/31/2016 hw03S2.2 8/13 10. 0/4 points | Previous Answers SCalcET7 2.2.046. In the theory of relativity, the mass of a particle with velocity v is where m 0 is the mass of the particle at rest and c is the speed of light. What happens as m = m 0 1 − v 2 / c v c ? m 0 m m m m 0 Solution or Explanation Click to View Solution Enhanced Feedback Please try again. Remember, when a function has a vertical asymptote, the function approaches either or on each side. , 2
10/31/2016 hw03S2.2 9/13 11. 5/5 points | Previous Answers SCalcET7 2.2.503.XP.MI. Use the given graph of f to state the value of each quantity, if it exists. (If an answer does not exist, enter DNE.) (a) 3 3 (b) 7 7 (c) DNE DNE (d) 8 8 (e) f ( 7 ) DNE DNE Solution or Explanation Click to View Solution 12. 5/5 points | Previous Answers Consider . Using a table of values, the limiting value is \$\$−32 (Enter "DNE" if the limit does not exist.) f ( x ) lim x 3 f ( x ) lim x 3 + f ( x ) lim x 3 f ( x ) lim x 7 ( ) lim t 0 + −2 sin( 6 t ) sin( 6 t ) + 2 t cos( 6 t )
10/31/2016 hw03S2.2 10/13 13. 7/8 points | Previous Answers The figure below shows a fixed circle C 1 with equation ( x – 1) 2 + y 2 = 1 and another shrinking circle C 2 centered at the origin with positive y -intercept P =(0, r ). Let Q be the point of intersection between the two circles pictured, draw a line through P and Q and let R be the x -intercept of that line. (a) Find the coordinates of the point Q ; your answers will involve r : Q \$\$ r 22 , \$\$√ r 2− r 44 ). (b) The line through P and Q has equation y= \$\$ r −√ r 2− r 44− r 22 x + \$\$ r . (c) The point R =( \$\$− rr −√ r 2− r 44− r 22 = ( ,
10/31/2016 hw03S2.2 11/13 \$\$0 ).
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