Question 6 (Unit 2) 12 marks (a) Determine p(z) by solving the differential equation dp 1...
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Question 6 (Unit 2) 12 marks (a) Determine p(z) by solving the differential equation dp 1 dz JP, = where X is a constant, and find the particular solution that satisfies the initial condition p(0) = P, where P is a constant. (b) A quantity o(r) satisfies the first-order differential equation 2 do dr = K, r> 0, where K is a constant. Find the particular solution of this equation that satisfies (R) = 0, where R is a constant. (c) A function P(y) satisfies the differential equation dP dy + Ay P = 0, where A is a constant. Determine the particular solution that satisfies the initial condition P(0) = 1. [4] [4] [4] Question 6 (Unit 2) 12 marks (a) Determine p(z) by solving the differential equation dp 1 dz JP, = where X is a constant, and find the particular solution that satisfies the initial condition p(0) = P, where P is a constant. (b) A quantity o(r) satisfies the first-order differential equation 2 do dr = K, r> 0, where K is a constant. Find the particular solution of this equation that satisfies (R) = 0, where R is a constant. (c) A function P(y) satisfies the differential equation dP dy + Ay P = 0, where A is a constant. Determine the particular solution that satisfies the initial condition P(0) = 1. [4] [4] [4]
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Question 6 Hence from a The given differential equation is So Integrating now or or or or or Pz Now ... View the full answer
Related Book For
Modeling the Dynamics of Life Calculus and Probability for Life Scientists
ISBN: 978-0840064189
3rd edition
Authors: Frederick R. Adler
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