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KEAM
List of top Questions asked in KEAM
In the reaction,
$2KMnO_4 + 16 HCl \rightarrow 5Cl_2 + 2MnCl_2 + 2KCl+8H_2O $
reduction product is
KEAM
Chemistry
Redox reactions
For a first order reaction the rate constant is 6.909
$min^{-1}$
. The time taken for 75% conversion in minutes is
KEAM
Chemistry
Chemical Kinetics
A car starts from rest and accelerates uniformly to a speed of
$180\,km/h$
in
$10\,s$
. The distance covered by the car in this time interval is
KEAM
Physics
Motion in a straight line
Freon-12 is manufactured from tetrachloromethane by
KEAM
Chemistry
Haloalkanes and Haloarenes
An electric buib rated 220 V, 100 W is connected in series with another bulb rated 220 V, 60 W. If the voltage across the combination is 220 V, the power consumed by the 100 W bulb will be about
KEAM
Physics
Electromagnetic induction
An
$LCR$
series
$AC$
circuit is at resonance with
$10\, V$
each across
$L, C$
and
$R$
. If the resistance is halved, the respective voltages across
$L, C$
and
$R$
are
KEAM
Physics
Alternating current
An organic compound with the molecular formula
$C_8H_8O$
forms
$2,4-DNP$
derivative, reduces Tollen?s reagent and undergoes Cannizzaro reaction. On vigorous oxidation, it gives
$1,2$
-benzene dicarboxylic acid. The organic compound is
KEAM
Chemistry
Aldehydes, Ketones and Carboxylic Acids
Substance which is weakly repelled by a magnetic field is
KEAM
Chemistry
The solid state
The amplitude of SHM
$ y=2(\sin 5\pi t+\sqrt{2}\cos \pi t) $
is
KEAM
Physics
simple harmonic motion
At
$ 25{}^\circ C, $
at 5% aqueous solution of glucose (molecular weight
$ =180\,g\,mo{{l}^{-1}} $
) is isotonic with a 2% aqueous solution containing and unknown solute. What is the molecular weight of the unknown solute?
KEAM
Chemistry
Solutions
The total revenue in rupees received from the sale of x units of a product is given by
$ R(x)=13{{x}^{2}}+26x+15 $
. Then, the marginal revolution rupees, when
$ x=15 $
is
KEAM
Mathematics
Derivatives
If
$x=5+2$
sec
$\theta$
and
$y=5+2\, \tan \, \theta ,$
then
$\left(x-5\right)^{2}-\left(y-5\right)^{2}$
is equal to
KEAM
Mathematics
Properties of Inverse Trigonometric Functions
The order of the differential equation
$\left(\frac{d^{3}\, y }{dx^{3}}\right)^{2} + \left(\frac{d^{2}\,y}{dx}\right)^{2} + \left(\frac{dy}{dx}\right)^{5} = 0 $
is
KEAM
Mathematics
Differential equations
Let
$O$
be the origin and
$A$
be the point
$(64, 0).$
If
$P$
,
$Q$
divide
$OA$
in the ratio
$1 : 2 : 3$
, then the point
$P$
is
KEAM
Mathematics
Straight lines
There are
$10$
persons including
$3$
ladies. A committee of
$4$
persons including at least one lady is to be formed. The number of ways of forming such a committee is
KEAM
Mathematics
permutations and combinations
The image of the interval [-1, 3] under the mapping
$f : R\rightarrow R$
given by
$f \left(x\right)=4x^{3}-12x$
is
KEAM
Mathematics
Binary operations
If
$ \overrightarrow{a},\text{ }\overrightarrow{b},\text{ }\overrightarrow{c} $
are non-coplanar and
$ (\overrightarrow{a}+\lambda \overrightarrow{b}).[(\overrightarrow{b}+3\overrightarrow{c})\times (\overrightarrow{c}\times 4\overrightarrow{a})]=0, $
then the value of
$ \lambda $
is equal to
KEAM
Mathematics
Vector Algebra
If
$ x={{\sin }^{-1}}(3t-4{{t}^{3}}) $
and
$ y={{\cos }^{-1}}(\sqrt{1-{{t}^{2}}}), $
then
$ \frac{dy}{dx} $
is equal to
KEAM
Mathematics
Derivatives
If
$A$
and
$B$
are square matrices of the same order and if
$A=A^{T},B=B^{T},$
then
$\left(ABA\right)^{T}=$
KEAM
Mathematics
Matrices
The domain of the function
$f\left(x\right) = sin^{-1}\left(\frac{x+5}{2}\right)$
is
KEAM
Mathematics
Functions
If
$ l,m $
and
$ n $
are real numbers such that
$ {{l}^{2}}+{{m}^{2}} $
$ +{{n}^{2}}=0, $
then
$ \left| \begin{matrix} 1+{{l}^{2}} & lm & ln \\ lm & 1+{{m}^{2}} & mn \\ ln & mn & 1+{{n}^{2}} \\ \end{matrix} \right| $
is equal to
KEAM
Mathematics
Determinants
The general solution of the differential equation
$(x + y + 3) \,\frac{dy}{dx}\, =\,1$
is
KEAM
Mathematics
Differential equations
The set
$\{(x, y) : x + y =1\}$
in the
$xy$
plane represents
KEAM
Mathematics
applications of integrals
If
$p :$
It is snowing,
$q :$
I am cold, then the compound statement "It is snowing and it is not that I am cold" is given by
KEAM
Mathematics
mathematical reasoning
If sin
$\left(\theta-\phi\right) = n \, sin (\theta - \phi),n \ne1,$
then the value of
$\frac{\tan\theta}{\tan\phi}$
is equal to
KEAM
Mathematics
Properties of Inverse Trigonometric Functions
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