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Q3.) The value of the product P = IIK-2 (1+) is B.)n + 교 %3D2 k2- A.) n (1 +) C.) D.) 2 (1+) E.) 2n 2n E.): n2-1 n2-1 n+1

Q3.) The value of the product P = IIK-2 (1+) is B.)n + 교 %3D2 k2- A.) n (1 +) C.) D.) 2 (1+) E.) 2n 2n E.): n2-1 n2-1 n+1

Algebra & Trigonometry with Analytic Geometry
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter2: Equations And Inequalities
Section2.7: More On Inequalities
Problem 44E
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Q1.) Gumbel's Law of parameters a and b uses the function f defined for real values by: 1 -a f(x) =eb . If a = 2 and b = 3, then the derivative annuls at: A.) 0 B.) 1 C.) 2 D.) 3 E.) No answer Q2.) Given that E denotes the greatest integer function, then the value of S = E01° E(VK) is A.) 59144 B.) 59441 C.) 59114 D.) 59111 E.) No answer 1 Q3.) The value of the product P = II=2 (1+ is <%3D2 k2- A.) n(1+ n-1 D.) 2 (1+) B.)n+ 2-1 2n 2n C.) n2-1 E.). n+1 n+1. x+(-1)E(x) E(x) x+E(x) Q4.) Given that f(x) = then lim f(x) is A.) + o B.) – o C.) E ) D.) E ) E.) No answer Q5.) Given that f(x) = (In(x + 1) – In(x))E(x), then lim f(x) is A.) 0 B.) + o C.) 2 D.)1 E.) No answer (In(k+1))2 Q6.) Given the sum (S„)n22 defined by S, = E2sksn (In ( ). C.) In (In ) The limit of S, is (Ink)(In(k+2)) (In2 A.) In () B.) In In3. D.) In (In ) E.) No answer Q7.) Given that a, b and c are positive real numbers, what is the limit of the sequence (Un) Va+Vb+Vc defined by Un 3 Vabc a+b+c A.) B.) Vabc C.) Va + V5 + Vc D.) 3 E.)- 3 3
Transcribed Image Text:Q1.) Gumbel's Law of parameters a and b uses the function f defined for real values by: 1 -a f(x) =eb . If a = 2 and b = 3, then the derivative annuls at: A.) 0 B.) 1 C.) 2 D.) 3 E.) No answer Q2.) Given that E denotes the greatest integer function, then the value of S = E01° E(VK) is A.) 59144 B.) 59441 C.) 59114 D.) 59111 E.) No answer 1 Q3.) The value of the product P = II=2 (1+ is <%3D2 k2- A.) n(1+ n-1 D.) 2 (1+) B.)n+ 2-1 2n 2n C.) n2-1 E.). n+1 n+1. x+(-1)E(x) E(x) x+E(x) Q4.) Given that f(x) = then lim f(x) is A.) + o B.) – o C.) E ) D.) E ) E.) No answer Q5.) Given that f(x) = (In(x + 1) – In(x))E(x), then lim f(x) is A.) 0 B.) + o C.) 2 D.)1 E.) No answer (In(k+1))2 Q6.) Given the sum (S„)n22 defined by S, = E2sksn (In ( ). C.) In (In ) The limit of S, is (Ink)(In(k+2)) (In2 A.) In () B.) In In3. D.) In (In ) E.) No answer Q7.) Given that a, b and c are positive real numbers, what is the limit of the sequence (Un) Va+Vb+Vc defined by Un 3 Vabc a+b+c A.) B.) Vabc C.) Va + V5 + Vc D.) 3 E.)- 3 3
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