Question
Suppose that y_(1)(t) is solution of L(y_(1))=0 and y_(2)(t) is solution of L(y_(2))=b(t)!=0 , where L(y)=3y^('')+2y^(')+7y. Choose all correct statements below. The function -y_(1)+y_(2)
Suppose that
y_(1)(t)is solution of
L(y_(1))=0and
y_(2)(t)is solution of
L(y_(2))=b(t)!=0, where\
L(y)=3y^('')+2y^(')+7y.\ Choose all correct statements below.\ The function
-y_(1)+y_(2)is solution of the nonhomogeneous equation
L(y)=b(t).\ The function
3y_(2)is a solution of the nonhomogeneous equintion
L(y)=-3b(t)\ The function
-y_(1)-y_(2)is solution of the nonhomogeneous equation
L(y)=-b(t).\ The function
3y_(2)is solution of the nonhomogeneous equation
L(y)=b(t).\ The function
2y_(1)-2y_(2)is solution of the homogeneous equation
L(y)=0.\ The function
y_(1)+y_(2)is solution of the homogeneous equation
L(y)=0.\ The function
2y_(1)+2y_(2)is a solution of the nonhomogeneous equation
L(y)=2b(t).\ The function
3y_(1)is solution of the homogeneous equation
L(y)=0.
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Database Application Development And Design
Authors: Michael V. Mannino
1st Edition
0072463678, 978-0072463675
