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17495 17.298 Solve these equations for x and k: k(17.00)*= 0.1120 (Hint: divide one equation by the other and then take the logarithm of both sides.) 9. k(30.60)* = 0.2016

17495 17.298 Solve these equations for x and k: k(17.00)*= 0.1120 (Hint: divide one equation by the other and then take the logarithm of both sides.) 9. k(30.60)* = 0.2016

Calculus: Early Transcendentals
Calculus: Early Transcendentals
8th Edition
ISBN:9781285741550
Author:James Stewart
Publisher:James Stewart
Chapter1: Functions And Models
Section: Chapter Questions
Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...
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Can you help me know how to solve for x and k? It’s number 9 in the photo…
7. In(0.04/0.01) = 2000(1/273 –1/T); T = _193,9 In(,06):2000(.00v66 -늑 -.00149않은 ,06366 - 수 -2.996 -.00366 - 60 366 2000 T= 193.9 , 6OSIS8T21 Consider the equation (3.246*7.892)/(1.274*4.443) = 4.526. If you change 1.274 in the denominator to 3.822, what does the other number in the 8. denominator need to be in order to maintain a constant value? 25.617- 니.626 3.822 X X = 1.48 25.617= 17.29a8x 17.298 Solve these equations for x and k: k(17.00)* = 0.1120 (Hint: divide one equation by the other and then take the logarithm of both sides.) 17h95 9. k(30.60)* = 0.2016 10. In the equation, In (x) = y log (x), solve for the numeric value of y (hint: y is a constant). In 10 = y log 10 Ind =ylogs %3D 2.302 68 -y 2.07944 -4(9830899) y2803 y:2.303
Transcribed Image Text:7. In(0.04/0.01) = 2000(1/273 –1/T); T = _193,9 In(,06):2000(.00v66 -늑 -.00149않은 ,06366 - 수 -2.996 -.00366 - 60 366 2000 T= 193.9 , 6OSIS8T21 Consider the equation (3.246*7.892)/(1.274*4.443) = 4.526. If you change 1.274 in the denominator to 3.822, what does the other number in the 8. denominator need to be in order to maintain a constant value? 25.617- 니.626 3.822 X X = 1.48 25.617= 17.29a8x 17.298 Solve these equations for x and k: k(17.00)* = 0.1120 (Hint: divide one equation by the other and then take the logarithm of both sides.) 17h95 9. k(30.60)* = 0.2016 10. In the equation, In (x) = y log (x), solve for the numeric value of y (hint: y is a constant). In 10 = y log 10 Ind =ylogs %3D 2.302 68 -y 2.07944 -4(9830899) y2803 y:2.303
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