Question 4 Suppose that y (1) is solution of LV1) = 0 and y2 (t) is...

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Question 4 Suppose that y₁ (1) is solution of LV1) = 0 and y2 (t) is solution of L(12) = sin(t), with L(y) = y +ay+ao y, where a and ao are non-zero constants. Choose all the statements below that are correct. The function 7 y1 - 7y2 is solution of the homogenous equation L(y) = -7 sin(1). The functiony1 - y2 is solution of the homogenous equation L(y) = sin(t). The function3 y2 is solution of the homogenous equation L(y) = sin(t). The function 7 y₁ - 7y2lis solution of the homogenous equation L(y) = 0. The function 7 y₁ + y2 is solution of the homogenous equation L(y) = sin(t). The functiony + y2 is solution of the homogenous equation L(y) = 0. The function3 y₁ is solution of the homogenous equation L(y) = 0. 4x 6x -X 0/8 points Question 4 Suppose that y₁ (1) is solution of LV1) = 0 and y2 (t) is solution of L(12) = sin(t), with L(y) = y +ay+ao y, where a and ao are non-zero constants. Choose all the statements below that are correct. The function 7 y1 - 7y2 is solution of the homogenous equation L(y) = -7 sin(1). The functiony1 - y2 is solution of the homogenous equation L(y) = sin(t). The function3 y2 is solution of the homogenous equation L(y) = sin(t). The function 7 y₁ - 7y2lis solution of the homogenous equation L(y) = 0. The function 7 y₁ + y2 is solution of the homogenous equation L(y) = sin(t). The functiony + y2 is solution of the homogenous equation L(y) = 0. The function3 y₁ is solution of the homogenous equation L(y) = 0. 4x 6x -X 0/8 points

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