Question
Convert the line $\frac{x-1}{2}=\frac{y-2}{3}=\frac{z-3}{4}$ in vector form.
✓
Answer
self
Need a full question paper?
Generate a complete, print-ready paper with questions like this in minutes — across 16+ boards, with answer keys.
Explore more
Similar questions
If $\vec{\text{p}}$ is a unit vector and $(\vec{\text{x}}-\vec{\text{p}})\cdot(\vec{\text{x}}+\vec{\text{p}})=80,$ then find $|\vec{\text{x}}|.$
→OABC is a tetrahedron. Write the vectors $\overrightarrow{ BC }, \overrightarrow{ CA }, \overrightarrow{ AB }$ in terms of $\overrightarrow{ OA }, \overrightarrow{ OB }$ and $\overrightarrow{ OC }$.
→Evaluate the following:
$\sin\Big(\sin^{-1}\frac{7}{25}\Big)$
→$\sin\Big(\sin^{-1}\frac{7}{25}\Big)$
Given an example of:
A row matrix which is also a column matrix,
A row matrix which is also a column matrix,
Find the order and degree, if defined, of the differential equation $y^{\prime \prime \prime}+y^{2}+e^{y^{\prime}}=0$
→Area of a rectangle having vertices A, B, C and D with position vectors $ - \hat i + \frac{1}{2}\hat j + 4\hat k$, $\hat i + \frac{1}{2}\hat j + 4\hat k$, $\hat i - \frac{1}{2}\hat j + 4\hat k$ and $- \hat i - \frac{1}{2}\hat j + 4\hat k$, respectively is
→Determine whether or not each of the definition of $^*$ given below gives a binary operation. In the event that $^*$ is not a binary operation, give justification for this. On $Z^+, $define $^*$ by $a\ ^*\ b = a - b$
→Evaluate the following:
$\tan^{-1}(\tan4)$
→$\tan^{-1}(\tan4)$
In a triangle OAC, if B is the mid - point of side AC and $\overrightarrow{\text{OA}} = \overrightarrow{\text{a}}, \overrightarrow{\text{OB}} = \overrightarrow{\text{b}}, $ then what is $\overrightarrow{\text{OC}} \text{?}$
→For each of the differential equations given below, indicate its order and degree (if defined).
$\frac{\text{d}^4\text{y}}{\text{dx}^4}-\sin\Big(\frac{\text{d}^3\text{y}}{\text{dx}^3}\Big)=0$
→$\frac{\text{d}^4\text{y}}{\text{dx}^4}-\sin\Big(\frac{\text{d}^3\text{y}}{\text{dx}^3}\Big)=0$