Choose one of the following in the order of increasing radii:
A
$I ^{-}< I ^{+}< I$
B
$I < I ^{+}< I ^{-}$
C
$I ^{+}< I ^{-}< I$
✓
$I ^{-}> I > I ^{+}$
Answer
Correct option: D.
$I ^{-}> I > I ^{+}$
(d) $I ^{-}>$I $>$I $^{+}$ Explanation: The size of the anion is greater than the size of the parent atom and the size of the cation. As the -ve charge of anion increases ionic radii increases due to a decrease in the effective nuclear charge and vice versa.
The synthesis of $3-$octyne is achieved by subsequent stepwise reactions of sodium amide with an alkyne, and a bromoalkane. The bromoalkane and the other alkyne respectively are:
A
$BrCH_2CH_2CH_3$ and $CH_3 CH_2 CH_2C ≡ CH$
B
$BrCH_2CH_2CH_2CH_2CH_3$ and $CH_3C ≡ CH$
C
$BrCH_2CH_2CH_2CH_3$ and $CH_3 CH_2C ≡ CH$
D
$BrCH_2CH_2CH_2CH_2CH_3$ and $CH_3 CH_2C ≡ CH$
Answer
$ 3 -$ Octyne can be synthesized as per the following stepwise conversion reactions:
Step $1.$ Formation of a Sodium alkynide, by the reaction of $1 -$butyne with sodium amide
$CH_3 CH_2 C \equiv CH+NaNH_2 \rightarrow CH_3 CH_2 C \equiv CNa^{+}+NH_3$
$1-$butyne sodium amide sodium butynide
Step $2.$ Reaction of the alkynide $($ sodium butynide$)$ with $1 -$ bromobutane
$CH_3 CH_2 C \equiv CNa^{+}+CH_3 CH_2 CH_2 CH_2 Br \rightarrow CH_3 CH_2 C \equiv CCH_2 CH_2 CH_2 CH_3+NaBr$
Sodium Butynide $1-$bromobutane $3 -$ Octyne
Orbital angular momentum depends on ____________ .
A
m and s
B
n and m
✓
l
D
n and l
Answer
Correct option: C.
l
(c) l Explanation: Azimuthal quantum number. 'I' also known as orbital angular momentum or subsidiary quantum number. It defines the three-dimensional shape of the orbital. For a given value of $n, 1$ can have $n$ values ranging from 0 to $n-1$, that is, for a given value of $n$, the possible values of 1 are: $1=0,1,2, \ldots \ldots . .(n-1)$.
For a cyclic process, the change in internal energy of the system is _______________ .
A
always + ve
B
always - ve
C
none of these
✓
zero
Answer
Correct option: D.
zero
(d) zero Explanation: For a cyclic process, the initial state is the same as that of the final state. As internal energy is a state function, its value at the initial point is the same as that at the final point and enthalpy change is zero.
The product of the uncertainties of the exact position and exact momentum (or velocity) of an electron. The product of their uncertainties is always
A
equal to or greater than $h / 3 \pi$
✓
equal to or greater than $h / 4 \pi$
C
equal to or greater than $h / 2 \pi$
D
equal to or greater than $h / \pi$
Answer
Correct option: B.
equal to or greater than $h / 4 \pi$
(b) equal to or greater than $h / 4 \pi$. Explanation: The uncertainty principle says that we cannot measure the position ( x ) and the momentum ( p ) of a particle with absolute precision. The more accurately we know one of these values, the less accurately we know the other. Multiplying together the errors in the measurements of these values has to give a number greater than or equal to half of a constant called "h-bar". This is equal to Planck's constant (usually written as h) divided by $2 \pi$. $ \Delta x \cdot \Delta p \geq \frac{h}{4 \pi} $
No work is done on the system, but q amount of heat is taken out from the system and given to the surrounding. The change in internal energy of a system is
(a) electric and magnetic fields Explanation: When an electric field is applied to a stream of cathode rays, they get deflected towards the positive plate. On the application of a magnetic field perpendicular to the path of the cathode rays, they get deflected in the direction expected of negative particles.