Choose the correct relation between `l_(1)` and `l_(2)` ?

In the given L-R circuit, which of the following gives correct relation between V, V_(R) and V ?

The masses and length of two simple pendulums are given as respectively m_(A), m_(B), L_(A) and L_(B) . If frequency of A is double that of B then relation between L_(A) and l_(B) is given as

Let L_(1):bar(r)=(i-j)+t_(1)(2i+3j+k), L_(2):bar(r)=(-i+2j+2k)+t_(2)(5i+j) , then The shortest distance between L_(1) and L_(2) is

The straight lines L=x+y+1=0 and L_(1)=x+2y+3=0 are intersecting 'm 'me slope of the straight line L_(2) such that L is the bisector of the angle between L_(1) and L_(2). The value of m^(2) is

Let L_(1):bar(r)=(i-j)+t_(1)(2i+3j+k) ,L_(2):bar(r)=(-i+2j+2k)+t_(2)(5i+j) ,then The shortest distance between L_(1) and L_(2) is

L_(1) is the length between two adjacent carbon atoms in a layer and L_(2) is the length in between two layers of graphite. The approximate ratio between L_(1) " and " L_(2) is

Read the following passage and answer the questions. Consider the lines L_(1) : (x+1)/(3)=(y+2)/(1)=(z+1)/(2) L_(2) : (x-2)/(1)=(y+2)/(2)=(z-3)/(3) Q. The shortest distance between L_(1) and L_(2) is

Select the correct relation between azimuthal quantum number (l) and magnetic quantum (m)

Find the shortest distance between the lines l_(1) and l_(2) given by (x-1)/-1=y/3=(z-2)/2 and x/2 =(y-1)/-6=z/-4