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Test Bank for Calculus for Scientists and Engineers Early Transcendentals 1st Edition by Briggs

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Full download: http://goo.gl/CcaQth Test Bank for Calculus for Scientists and Engineers Early Transcendentals 1st Edition by Briggs,1st Edition, Briggs, Calculus for Scientists and Engineers Early Transcendentals, Cochran, Gillett, Test Bank
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  MULTIPLE CHOICE. Choose the one alternative that best completes the statement or answers the question.Find the average velocity of the function over the given interval. 1)y =  x2  +  3x, [1, 8]A)887B)212C)11D)121)2)y =  9x3  +  5x2  -  8, [ - 2, 8]A)492B)12452C)615D)4982)3)y =  2x, [2, 8]A)2B)13C)7D)  -  3103)4)y =  3x -  2 , [4, 7]A)  -  310B)7C)13D)24)5)y =  4x2 , 0, 74A)13B)2C)  -  310D)75)6)y =   - 3x2  -  x, [5, 6]A)12B)  - 2C)  -  16D)  - 346)7)h(t) =  sin (3t), 0, π 6A)  -  6 π B) π 6C)3 π D)6 π 7)8)g(t) =  4 +  tan t, -   π 4 , π 4A)  -  32B)  -  4 π C)4 π D)08)1 Test Bank for Calculus for Scientists and Engineers Early Transcendentals 1st Edition by Briggs Full Download: http://downloadlink.org/product/test-bank-for-calculus-for-scientists-and-engineers-early-transcendentals-1st-editi Full all chapters instant download please go to Solutions Manual, Test Bank site: downloadlink.org  Use the table to find the instantaneous velocity of y at the specified value of x. 9)x =  1.xy00.20.40.60.81.01.21.400.020.080.180.320.50.720.98A)0.5B)2C)1D)1.59)10)x =  1.xy00.20.40.60.81.01.21.400.010.040.090.160.250.360.49A)1.5B)2C)1D)0.510)11)x =  1.xy00.20.40.60.81.01.21.400.120.481.081.9234.325.88A)8B)6C)2D)411)2  12)x =  2.xy00.51.01.52.02.53.03.54.0103858707470583810A)0B)4C)8D)  - 812)13)x =  1.xy0.9000.9900.9991.0001.0011.0101.100 - 0.05263 - 0.00503 - 0.00050.00000.00050.004980.04762A)0.5B)  - 0.5C)0D)113) Find the slope of the curve for the given value of x. 14)y =  x2  +  5x, x =  4A)slope is 120B)slope is - 39C)slope is -  425D)slope is 1314)15)y =  x2  +  11x -  15, x =  1A)slope is 120B)slope is - 39C)slope is -  425D)slope is 1315)16)y =  x3  -  5x, x =  1A)slope is - 3B)slope is 1C)slope is - 2D)slope is 316)17)y =  x3  -  2x2  +  4, x =  3A)slope is 1B)slope is - 15C)slope is 15D)slope is 017)18)y =  2 -  x3 , x =   - 1A)slope is 0B)slope is 3C)slope is - 3D)slope is - 118)3  Solve the problem. 19)Given limx → 0 - f(x) =  Ll , limx → 0 + f(x) =  Lr , and Ll  ≠  Lr , which of the following statements is true?I. limx → 0f(x) =  LlII. limx → 0f(x) =  LrIII. limx → 0f(x) does not exist.A)noneB)IC)IIID)II19)20)Given limx → 0 - f(x) =  Ll , limx → 0 + f(x) =  Lr , and Ll  =  Lr , which of the following statements is false?I. limx → 0f(x) =  LlII. limx → 0f(x) =  LrIII. limx → 0f(x) does not exist.A)IB)IIIC)IID)none20)21)If limx → 0f(x) =  L, which of the following expressions are true?I. limx → 0 - f(x) does not exist.II. limx → 0 + f(x) does not exist.III. limx → 0 - f(x) =  LIV. limx → 0 + f(x) =  LA)I and II onlyB)I and IV onlyC)III and IV onlyD)II and III only21)22)What conditions, when present, are sufficient to conclude that a function f(x) has a limit as xapproaches some value of a?A)Either the limit of f(x) as x → a from the left exists or the limit of f(x) as x → a from the rightexistsB)f(a) exists, the limit of f(x) as x → a from the left exists, and the limit of f(x) as x → a from theright exists.C)The limit of f(x) as x → a from the left exists, the limit of f(x) as x → a from the right exists, andat least one of these limits is the same as f(a).D)The limit of f(x) as x → a from the left exists, the limit of f(x) as x → a from the right exists, andthese two limits are the same.22)4  Use the graph to evaluate the limit. 23)limx → - 1f(x) x-6 -5 -4 -3 -2 -1 1 2 3 4 5 6y1-1x-6 -5 -4 -3 -2 -1 1 2 3 4 5 6y1   -1 A)34B)  ∞ C)  - 1D)  -  3423)24)limx → 0f(x) x-4 -3 -2 -1 1 2 3 4y4321-1-2-3-4x-4 -3 -2 -1 1    2 3 4y4321-1-2-3-4 A)  - 2B)2C)0D)does not exist24)5
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