Ifnt is adaptive (i.e., not a constant value, task 3), then you need to calculate nr...

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Ifnt is adaptive (i.e., not a constant value, task 3), then you need to calculate nr by using the iterative method described below: a) Guess n = n = 0.8 WT-C b) mwf nTnG (h₁-h₂s) = c) h₂ h₁ nT (h₁ - h₂s) d) x₂ = (h₂ − h₂ƒ)/(h₂g-h₂f) e) V₂ = V2ƒ + x₂(V2g – V₂5) - f) ns = 2nN(mwfXv₂)¹/2 60[1000x(h₁-h2s)]³/4 = (Eq. 7) 2 0.750 (Eq. 9) g) n = 0.87 — 1.07(ns - 0.55)² - 0.5(n, -0.55)³ (Eq. 8) h) Checking the relative error Rerror = In-nl/nl. If Rerror < 0.1%, then go to step (2.2) Otherwise, go to step a) and guess nr = n. Repeating the above iteration to obtain n7, then checking In-nl/\}\ Similarly, you can continue to have n, nf, ...., nr ¹, n7 until n-1 Ifnt is adaptive (i.e., not a constant value, task 3), then you need to calculate nr by using the iterative method described below: a) Guess n = n = 0.8 WT-C b) mwf nTnG (h₁-h₂s) = c) h₂ h₁ nT (h₁ - h₂s) d) x₂ = (h₂ − h₂ƒ)/(h₂g-h₂f) e) V₂ = V2ƒ + x₂(V2g – V₂5) - f) ns = 2nN(mwfXv₂)¹/2 60[1000x(h₁-h2s)]³/4 = (Eq. 7) 2 0.750 (Eq. 9) g) n = 0.87 — 1.07(ns - 0.55)² - 0.5(n, -0.55)³ (Eq. 8) h) Checking the relative error Rerror = In-nl/nl. If Rerror < 0.1%, then go to step (2.2) Otherwise, go to step a) and guess nr = n. Repeating the above iteration to obtain n7, then checking In-nl/\}\ Similarly, you can continue to have n, nf, ...., nr ¹, n7 until n-1

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Here are the detailed calculations for the first two iterations Given h1 300 kJkg h... View the full answer