A vector parallel to the line of intersection of the planes \overline{r} \cdot(3 \stackrel{\^}{i}-\stackrel{\^}{j}+\stackrel{\^}{k})=1 and \overline{r} \cdot(\stackrel{\^}{i}+4 \stackrel{\^}{j}-2 \stackrel{\^}{k})=2 is

Correct Answer is : −2^i+7^j+13^k

-2 \stackrel{\^}{i}+7 \stackrel{\^}{j}+13 \stackrel{\^}{k}

2 \stackrel{\^}{i}-7 \stackrel{\^}{j}+13 \stackrel{\^}{k}

-\stackrel{\^}{i}+4 \stackrel{\^}{j}+7 \stackrel{\^}{k}

\stackrel{\^}{ {\i}}-4 \stackrel{\^}{ {\j}}+7 \stackrel{\^}{ {\k}}

MHTCET 14 May 2023 Shift 2 Solved Paper

Section: Mathematics

Question : 95 of 150

Marks: +1, -0

A vector parallel to the line of intersection of the planes r⋅(3

−

)=1 and r⋅(

−2

)=2 is

Go to Question:

Prev Question

Next Question