In exercises 1–24, differentiate each function. D f(x) = x*e* (2. f(x)= e2* cos 4.x %3D 3. f(t) =t+2' (4. )f(t) = 14*" 5. f(x)= 2e+x+1 6. f(x) = (1/e)* 7. h(x) = (1/3)*² 8. h(x) = 4-x² || 9. f(u) = e"²+4u 10. f(u) 3 Зечanи e4w 11. f(w) = 12, f(w) = ebw W 13. f(x)= In 2.x 14. f(x) = In /8x 15. f(t) = In (t³ + 3t) 16. F(t) = t³ In t 17. g(x) = In (cos x) 18. g(x)= cosx In(x² 19. (a) f(x) = sin (In x²) (b) g(t) = ln (sin t²) VIn x (20. (a) f (x) = In ſi (b) g(t) = 21. (a) h(x) = e* In x (b) ƒ(x) = elnx e* 22. (a) h(x) = 2ª* (b) f (x) = 2x Exna
In exercises 1–24, differentiate each function. D f(x) = x*e* (2. f(x)= e2* cos 4.x %3D 3. f(t) =t+2' (4. )f(t) = 14*" 5. f(x)= 2e+x+1 6. f(x) = (1/e)* 7. h(x) = (1/3)*² 8. h(x) = 4-x² || 9. f(u) = e"²+4u 10. f(u) 3 Зечanи e4w 11. f(w) = 12, f(w) = ebw W 13. f(x)= In 2.x 14. f(x) = In /8x 15. f(t) = In (t³ + 3t) 16. F(t) = t³ In t 17. g(x) = In (cos x) 18. g(x)= cosx In(x² 19. (a) f(x) = sin (In x²) (b) g(t) = ln (sin t²) VIn x (20. (a) f (x) = In ſi (b) g(t) = 21. (a) h(x) = e* In x (b) ƒ(x) = elnx e* 22. (a) h(x) = 2ª* (b) f (x) = 2x Exna
Linear Algebra: A Modern Introduction
4th Edition
ISBN:9781285463247
Author:David Poole
Publisher:David Poole
Chapter4: Eigenvalues And Eigenvectors
Section4.6: Applications And The Perron-frobenius Theorem
Problem 17EQ
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