Solve please

A set in Ris displayed to the right. Assume the set includes the bounding lines. Give a specific reason why the set H is not a subspace of R. (For instance, find two vectors in H whose sum is not in H, or find a vector in H with a scalar multiple that is not in H. Draw a picture.) Let u and v be vectors and let k be a scalar. Select the correct choice below and, if necessary, fill in the answer box within your choice O A. O B. OC. OD. The set is not a subspace because it The set is not a subspace because it is The set is not a subspace because it is . The set is not a subspace because it is does not include the zero vector closed under sums, but not under closed under scalar multiplication, but not closed under either scalar scalar multiplication. For example not under sums. For example, the sum multiplication or sums. For example, multiplied by (0, 1) is not in the set. of (2.2) and ( - 1, - 3) is not in the set. multiplied by (0.1) is not in the set, O and the sum of (2,2) and ( - 1, - 3) is not in the set. U+y