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Which of the following complexes will show geometrical isomerism ?
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The number of values of k, for which the system of equations
$(k+1)x+8y=4k$
$kx+(k+3)y=3k−1$
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, x-axis, and lying in the first quadrant is
A red LED emits light at 0.1 watt uniformly around it. The amplitude of the electric field of the light at a distance of 1 m from the diode is :
A complex number z is said to be unimodular if . Suppose
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and
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$2−z_{1}z_{2}z_{1}−2z_{2} $
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A projectile is given an initial velocity of
$(i^+2j^ )m/s,$
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$j^ $
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Related Questions
The number of values of k, for which the system of equations
$(k+1)x+8y=4k$
$kx+(k+3)y=3k−1$
has no solution, is
The area (in square units) bounded by the curves
$y=x ,2y−x+3=0$
, x-axis, and lying in the first quadrant is
A red LED emits light at 0.1 watt uniformly around it. The amplitude of the electric field of the light at a distance of 1 m from the diode is :
A complex number z is said to be unimodular if . Suppose
$z_{1}$
and
$z_{2}$
are complex numbers such that
$2−z_{1}z_{2}z_{1}−2z_{2} $
is unimodular and
$z_{2}$
is not unimodular. Then the point
$z_{1}$
lies on a :
The circle passing through (1, -2) and touching the axis of x at (3, 0) also passes through the point
A projectile is given an initial velocity of
$(i^+2j^ )m/s,$
where
$i^$
is along the ground and
$j^ $
is along the vertical. If
$g=10m/s_{2},$
the equation of its trajectory is:
The integral
$∫(1+x−x1 )e_{x+x1}dx$
is equal to
Which of the following complex species is not expected to exhibit optical isomerism?
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