The equation of $Y$-axis is

Important Questions on Line

EASY

MHT-CET

IMPORTANT

MHT-CET TRIUMPH Mathematics Multiple Choice Questions Part - 1 Based on Std. XI & XII Syllabus of MHT-CET>Chapter 15 - Line>Classical Thinking>Q 3

A point $\left(x,y,z\right)$ moves parallel to $X$-axis. Which of the three variable $x, y, z$ remain fixed?

EASY

MHT-CET

IMPORTANT

MHT-CET TRIUMPH Mathematics Multiple Choice Questions Part - 1 Based on Std. XI & XII Syllabus of MHT-CET>Chapter 15 - Line>Classical Thinking>Q 4

The vector equation of the line passing through $\hat{i}-\hat{j}+3\hat{k}$ and parallel to $3\hat{i}+2\hat{j}-5\hat{k}$ is

EASY

MHT-CET

IMPORTANT

MHT-CET TRIUMPH Mathematics Multiple Choice Questions Part - 1 Based on Std. XI & XII Syllabus of MHT-CET>Chapter 15 - Line>Classical Thinking>Q 5

The vector equation of line passing through $\left(2,1,-1\right)$ and parallel to $\hat{i}+2\hat{j}+\hat{k}$ is

EASY

MHT-CET

IMPORTANT

MHT-CET TRIUMPH Mathematics Multiple Choice Questions Part - 1 Based on Std. XI & XII Syllabus of MHT-CET>Chapter 15 - Line>Classical Thinking>Q 6

The vector equation of the line, whose Cartesian equation is $\frac{x-3}{2}=\frac{y+4}{5}=\frac{z-6}{3}$, is

EASY

MHT-CET

IMPORTANT

MHT-CET TRIUMPH Mathematics Multiple Choice Questions Part - 1 Based on Std. XI & XII Syllabus of MHT-CET>Chapter 15 - Line>Classical Thinking>Q 7

The vector equation of the line $\frac{x-5}{3}=\frac{y+4}{7}=\frac{z-6}{2}$ is

MEDIUM

MHT-CET

IMPORTANT

MHT-CET TRIUMPH Mathematics Multiple Choice Questions Part - 1 Based on Std. XI & XII Syllabus of MHT-CET>Chapter 15 - Line>Classical Thinking>Q 8

The vector equation of the line $3x-2=2y+1=3z-3$ is

EASY

MHT-CET

IMPORTANT

MHT-CET TRIUMPH Mathematics Multiple Choice Questions Part - 1 Based on Std. XI & XII Syllabus of MHT-CET>Chapter 15 - Line>Classical Thinking>Q 9

Vector equation of the line $6x-2=3y+1=1-2z$ is

EASY

MHT-CET

IMPORTANT

MHT-CET TRIUMPH Mathematics Multiple Choice Questions Part - 1 Based on Std. XI & XII Syllabus of MHT-CET>Chapter 15 - Line>Classical Thinking>Q 10

The lines $\overrightarrow{r}=2\hat{i}+\hat{j}+\hat{k}-\lambda \left(3\hat{i}-\hat{j}-\hat{k}\right)$ and $\overrightarrow{r}=\lambda \left(\hat{i}-\hat{j}\right)$ pass through points