Assuming the existence of the compound shown that is given trivial name, “Ravana” what would you call it in IUPAC?
Assuming the existence of the compound shown that is given trivial name, “Ravana” what would you call it in IUPAC?
Hydrazine formed from Urea is further oxidised to $N_2$ as shown below:
$N{H_2} – \mathop {\mathop C\limits^\parallel }\limits^O – N{H_2} \xrightarrow[\text{Hoffmann Bromamide Degradation}]{\text{NaOBr}} N{H_2} – N{H_2} \longrightarrow {N_2}$
Assuming 1 dL of blood sample contains 30 mg of Urea, calculate the volume of $N_2$ gas obtained at NTP from the sample. Continue reading $N{H_2} – CO – N{H_2}\xrightarrow{NaOBr} {N_2}$
[18]-crown-6 has:
A) 18 Carbon & 6 Oxygen atoms
B) 6 Carbon & 18 Oxygen atoms
C) 12 Carbon & 6 Oxygen atoms
D) 6 Carbon & 12 Oxygen atoms
Key
Crown ether named [T]-crown-O, means T is the total number of atoms in the ring and O is the number of oxygen atoms in the ring.
For, [18]-crown-6 there are 6 Oxygen atoms and a total of 18 atoms.
So, number of Carbon atoms = 18 – 6 = 12
Hence, option (C).
The volume V of an enclosure contains a mixture of three gases, 16 g of oxygen, 28 g of nitrogen and 44 g of carbon dioxide at absolute temperature T. Consider R as universal gas constant. The pressure of the mixture of gases is :
(A) $\frac {3RT}{V}$ (B) $\frac {5}{2} \frac {RT}{V}$
(C) $\frac {88RT}{V}$ (D) $\frac {4RT}{V}$ Continue reading The volume V of an enclosure contains a mixture ….
A 6.50 molal solution of KOH (aq) has density of $1.89 g.cm^{-3} $. The molarity of solution is _ _ _ _ $mol.dm^{-3} $. (Round off to the nearest integer).
[Atomic masses: K = 39.0 u, O = 16.0 u, H = 1.0 u] Continue reading A 6.50 molal solution of KOH (aq) has density of $1.89 g.cm^{-3} $ ….
For the reaction $A(g) \rightleftharpoons B(g)$ at 495 K, $\Delta_r G^\circ = -9.478 kJ.mol^{-1} $. If we start the reaction in a closed container at 495 K with 22 millimoles of A, the amount of B in the equilibrium mixture is _ _ _ _ millimoles. (Round off to the nearest integer)
[$R=8.314 J.mol^{-1} .K^{-1} $; ln 10 = 2.303 ] Continue reading For the reaction $A(g) \rightleftharpoons B(g)$ at 495 K ….