Three lines are given by `r=lambda hati, lambda in R` `r=mu(hati +hatj ),mu in R` and

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Three lines `L_1:r=lambda hat i, lambda in R, L_2: r=hatk+muhatj,mu in R` and `L_3:r Three lines `L_1:r=lambda hat i, lambda in R, L_2: r=hatk+muhatj,mu in R` and `L_3:r
Three lines \(L_1: \vec{r}=\lambda \hat{i}, \lambda \in R, L_2: \vec{r}=\vec{k}+\mu \hat{j}, \mu.... Three lines \(L_1: \vec{r}=\lambda \hat{i}, \lambda \in R, L_2: \vec{r}=\vec{k}+\mu \hat{j}, \mu....
Verify that lines given by vec r = (1 - lambda) i +( lambda-2) j +(3-2 lambda) k, vec r =( mu+1) i + Verify that lines given by vec r = (1 - lambda) i +( lambda-2) j +(3-2 lambda) k, vec r =( mu+1) i +
Three lines `L_(1),L_(2),L_(3)` are given by `L_(1):vecr=lamdahati, Three lines `L_(1),L_(2),L_(3)` are given by `L_(1):vecr=lamdahati,
Let the lines\[\begin{aligned}& L_1: \vec{r}=\lambda(\hat{i}+2 \hat{j}+3 \hat{k}), \lambda \.... Let the lines\[\begin{aligned}& L_1: \vec{r}=\lambda(\hat{i}+2 \hat{j}+3 \hat{k}), \lambda \....
Show that the lines \\(\\vec{r}=3 \\hat{i}+2 \\hat{j}-4 \\hat{k}+\\lambda(\\hat{i}+2 \\hat{j}+2 .... Show that the lines \\(\\vec{r}=3 \\hat{i}+2 \\hat{j}-4 \\hat{k}+\\lambda(\\hat{i}+2 \\hat{j}+2 ....
The lines r= i+j-k+lambda(2i+3j-6k) where lambda & mu are scalars : | CBSE Maths question no. 05. The lines r= i+j-k+lambda(2i+3j-6k) where lambda & mu are scalars : | CBSE Maths question no. 05.
Lambda Calculus: Mind-Blowing Power in Just 3 Lines! Lambda Calculus: Mind-Blowing Power in Just 3 Lines!