Question
Which of the following pairs of compounds are functional isomers?

and 
and 
and 
The correct answer is:
and 
Related Questions to study
Let
be such that
and
Then
cannot satisfy
In this question we have to find the the which region ϕ cannot satisfy. In this question more than one option is correct. Here firstly solve the given equation. Remember that, , tan x + cot x = .
Let
be such that
and
Then
cannot satisfy
In this question we have to find the the which region ϕ cannot satisfy. In this question more than one option is correct. Here firstly solve the given equation. Remember that, , tan x + cot x = .
The number of all possible values of , where 0<
<
, which the system of equations
has a solution
with
, is
The number of all possible values of , where 0<
<
, which the system of equations
has a solution
with
, is
Roots of the equation are
Roots of the equation are
Isomers are possible for the molecular formula
Isomers are possible for the molecular formula
The number of solutions of the pair of equations in the interval [0, 2
] is
The number of solutions of the pair of equations in the interval [0, 2
] is
Quantitative estimation of
can be made by
in acidified medium. In which medium it can be estimated by
?
Quantitative estimation of
can be made by
in acidified medium. In which medium it can be estimated by
?
If
then the value of
is equal to
If
then the value of
is equal to
If
, then the intervals of values of
for which
, is
If
, then the intervals of values of
for which
, is
. X is an unsaturated gaseous hydrocarbon. Find X?
. X is an unsaturated gaseous hydrocarbon. Find X?
The eq. wt. of
in the reaction,
is/are:
The eq. wt. of
in the reaction,
is/are:
Which statement(s) is/are wrong?
Which statement(s) is/are wrong?
To solve a trigonometric inequation of the type sin x ≥ a where |a| ≤ 1, we take a hill of length 2 in the sine curve and write the solution within that hill. For the general solution, we add 2n
. For instance, to solve
, we take the hill
over which solution is
The general solution is
, n is any integer. Again to solve an inequation of the type sin x ≤ a, where |a| ≤ 1, we take a hollow of length 2
in the sine curve. (since on a hill, sinx ≤ a is satisfied over two intervals). Similarly cos x ≥ a or cosx ≤a, |a| ≤ 1 are solved.
Solution to the inequation must be
To solve a trigonometric inequation of the type sin x ≥ a where |a| ≤ 1, we take a hill of length 2 in the sine curve and write the solution within that hill. For the general solution, we add 2n
. For instance, to solve
, we take the hill
over which solution is
The general solution is
, n is any integer. Again to solve an inequation of the type sin x ≤ a, where |a| ≤ 1, we take a hollow of length 2
in the sine curve. (since on a hill, sinx ≤ a is satisfied over two intervals). Similarly cos x ≥ a or cosx ≤a, |a| ≤ 1 are solved.
Solution to the inequation must be
Which of the following compounds does not give halo form reaction?
Which of the following compounds does not give halo form reaction?