MATH 204: DIFFERENTIAL EQUATIONS, SPRING 2023
Problems from W.E. Boyce, R.C. Diprima, D.B. Meade :
Homework 6
Section 5.1 p. 202, Problems : 2(a,b), 7 (a,b), 9(a,b)
Section 6.1 p. 245, Problems: 4, 7, 16, 20
Section 6.2 p. 253, Problems: 4, 10, 13, 20, 24
Section 6. 3 p. 253, Problems: 7, 10, 18
Homework 5
Section 3. 6 p. 144, Problems : 6, 9, 12, 16, 17
Section 3. 8 p. 165, Problems : 9, 13(a,b), 15(a)
Section 5.1 p. 193, Problems : 4, 10, 13, 17
Homework 4
Section 3.2 p. 117, Problems : 9, 12, 18, 27, 29
Section 3.3 p. 123, Problems : 11, 13, 16, 18 (a,b),
Section 3. 4 p. 130, Problems : 5, 15.
Homework 3.
Problems from W.E. Boyce, R.C. Diprima, D.B. Meade :
Section 2.8 p. 89, Problems: 2, 5, 7, 11, 14 .
Section 3.1 p. 107, Problems : 4, 5, 13, 15, 16, 20
and the following problem
Problem A. Show that if w(t) is continuous, non-negative on some interval [0, ∞)and satisfies the inequality
w(t)≤ ∫t0 s2 w(s)ds , for all t ∈ [0, ∞)
and w(0)=0, for all t ∈ [0, ∞).
Homework 1.
Problems from W.E. Boyce, R.C. Diprima, D.B. Meade :
Section 2.1 p. 31: Problems 6, 10, 24, 26 .
Section 2.2 p. 38 : Problems 6, 9, 17, 20, 23.