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The following polynomial relates the specific heat to constant pressure of dry air Cp (in KJ/KgK), depending on of the temperature: Cp = 0.99403 + 1.671x10-4T+9.7215x10-87²-9.5838x10-¹173 +1.9529x10-1474 Use the Newton-Raphson method to determine the temperature that corresponds to the specific heat of 1.2 KJ/KgK. Start with an initial value of T=0 and get the root with an error smaller than 1x10-5

The following polynomial relates the specific heat to constant pressure of dry air Cp (in KJ/KgK), depending on of the temperature: Cp = 0.99403 + 1.671x10-4T+9.7215x10-87²-9.5838x10-¹173 +1.9529x10-1474 Use the Newton-Raphson method to determine the temperature that corresponds to the specific heat of 1.2 KJ/KgK. Start with an initial value of T=0 and get the root with an error smaller than 1x10-5

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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The following polynomial relates the specific heat to constant pressure of dry air Cp (in KJ/KgK), depending on of the temperature: Cp = = 0.99403 +1.671x10-4T +9.7215x10-87²-9.5838x10-117³ +1.9529x10-1474 Use the Newton-Raphson method to determine the temperature that corresponds to the specific heat of 1.2 KJ/KgK. Start with an initial value of T=0 and get the root with an error smaller than 1x10-5
Transcribed Image Text:The following polynomial relates the specific heat to constant pressure of dry air Cp (in KJ/KgK), depending on of the temperature: Cp = = 0.99403 +1.671x10-4T +9.7215x10-87²-9.5838x10-117³ +1.9529x10-1474 Use the Newton-Raphson method to determine the temperature that corresponds to the specific heat of 1.2 KJ/KgK. Start with an initial value of T=0 and get the root with an error smaller than 1x10-5
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