For each of the improper integrals below, if the comparison test applies, enter either A or...
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For each of the improper integrals below, if the comparison test applies, enter either A or B followed by one letter from C to K that best applies, and if the comparison test does not apply, enter only L. For example, one possible answer is BF, and another one is L. Hint: 0<e < 1 for x ≥ 1. 1. 5.00⁰. AJ AE AJ BL AJ 2. 1. 3. 1 1 x² +5 ∞ cos² (z) 2²+5 I •T 4. 5. -00 -00 26 +5 ∞ 10+ sin(z) -0.3 A. The integral is convergent B. The integral is divergent 00 C. by comparison to D. by comparison to E. by comparison to F. by comparison to G. by comparison to H. by comparison to I. by comparison to J. by comparison to 1 1 1 dz ·∞ ex 00 00 00 00 dz z² 5 ∞ cos² (1) dz 1 x² 5 1 1 dz. 2x √I 1 dz dz. dr. dz. dr. dr. dz. dz. dz. K. by comparison to L. The comparison test does not apply. For each of the improper integrals below, if the comparison test applies, enter either A or B followed by one letter from C to K that best applies, and if the comparison test does not apply, enter only L. For example, one possible answer is BF, and another one is L. Hint: 0<e < 1 for x ≥ 1. 1. 5.00⁰. AJ AE AJ BL AJ 2. 1. 3. 1 1 x² +5 ∞ cos² (z) 2²+5 I •T 4. 5. -00 -00 26 +5 ∞ 10+ sin(z) -0.3 A. The integral is convergent B. The integral is divergent 00 C. by comparison to D. by comparison to E. by comparison to F. by comparison to G. by comparison to H. by comparison to I. by comparison to J. by comparison to 1 1 1 dz ·∞ ex 00 00 00 00 dz z² 5 ∞ cos² (1) dz 1 x² 5 1 1 dz. 2x √I 1 dz dz. dr. dz. dr. dr. dz. dz. dz. K. by comparison to L. The comparison test does not apply.
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Fundamentals of Human Resource Management
ISBN: 978-0077718367
6th edition
Authors: Raymond Noe, John Hollenbeck, Barry Gerhart, Patrick Wright
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