The values of $x$ and $y$ for which vectors $A =(6 \hat{ i }+x \hat{ j }-2 \hat{ k })$ and $B =(5 \hat{ i }+6 \hat{ j }-y \hat{ k })$ may be parallel are
- A$x=0, y=\frac{2}{3}$
- B$x=\frac{36}{5}, y=\frac{5}{3}$
- C$x=-\frac{15}{3}, y=\frac{23}{5}$
- D$x=-\frac{36}{5}, y=\frac{15}{4}$
Similar Questions
Explain the geometrical interpretation of scalar product of two vectors.
Explain the geometrical interpretation of scalar product of two vectors.
Find the angle between two vectors with the help of scalar product.
Find the angle between two vectors with the help of scalar product.
Explain cross product of two vectors.
Explain cross product of two vectors.
If $\vec A$ and $\vec B$ are perpendicular vectors and vector $\vec A = 5\hat i + 7\hat j - 3\hat k$ and $\vec B = 2\hat i + 2\hat j - a\hat k.$ The value of $a$ is
If $\vec A$ and $\vec B$ are perpendicular vectors and vector $\vec A = 5\hat i + 7\hat j - 3\hat k$ and $\vec B = 2\hat i + 2\hat j - a\hat k.$ The value of $a$ is
Explain the kinds of multiplication operations for vectors.
Explain the kinds of multiplication operations for vectors.