1.The vector equations of two lines L1L_1L1 and L2L_2L2 are given byL1:r=2i^+9j^+13k^+λ(i^+2j^+3k^)L_1: \mathbf{r} = 2\hat{\mathbf{i}}+9\hat{\mathbf{j}}+13\hat{\mathbf{k}}+\lambda(\hat{\mathbf{i}}+2\hat{\mathbf{j}}+3\hat{\mathbf{k}})L1:r=2i^+9j^+13k^+λ(i^+2j^+3k^)L2:r=−3i^+7j^+pk^+μ(−i^+2j^−3k^)L_2: \mathbf{r} = -3\hat{\mathbf{i}}+7\hat{\mathbf{j}}+p\hat{\mathbf{k}}+\mu(-\hat{\mathbf{i}}+2\hat{\mathbf{j}}-3\hat{\mathbf{k}})L2:r=−3i^+7j^+pk^+μ(−i^+2j^−3k^)Then the lines L1L_1L1 and L2L_2L2 area.Skew lines for all p∈Rp\in\mathbb{R}p∈Rb.Intersecting for all p∈Rp\in\mathbb{R}p∈Rc.Intersecting lines for p=−2p=-2p=−2 and the point of intersection is (−1,3,4)(-1,3,4)(−1,3,4)d.Intersecting for all real pppLogin to continueOnly logged in users canattempt or see the solution.