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Gases Set 1
Results
#1.
A real gas obeying Vander Waal’s equation will resemble ideal gas if:
both ‘a’ and ‘b’ are large
both ‘a’ and ‘b’ are large
both ‘a’ and ‘b’ are small
both ‘a’ and ‘b’ are small
‘a’ is small and ‘b’ is large
‘a’ is small and ‘b’ is large
‘a’ is large and ‘b’ is small
‘a’ is large and ‘b’ is small
#2.
Deep sea divers breath mixture of nitrogen and oxygen in a ratio of:
96% N2 and 4% O2
96% N2 and 4% O2
4% and N2 and 96% O2
4% and N2 and 96% O2
80% N2 and 20% O2
80% N2 and 20% O2
20% N2 and 80% O2
20% N2 and 80% O2
#3.
One mole of any gas at STP occupies volume
2.24 dm3
2.24 dm3
22.4 dm3
22.4 dm3
44.4 dm3
44.4 dm3
48.4 dm3
48.4 dm3
#4.
K.E. of gas molecules is equal to:
Ek=3/2RT
Ek=3/2RT
Ek=2/3RT
Ek=2/3RT
Ek=3/2RT
Ek=3/2RT
None
None
#5.
All gases solidify before reaching at
373 oK
373 oK
273 oC
273 oC
– 473 oC
– 473 oC
0 oK
0 oK
#6.
Kinetic equation is equal to
P V = n R T
P V = n R T
P V = R T
P V = R T
PV = m n c2
PV = m n c2
PV = m n c2
PV = m n c2
#7.
Root mean square velocity is equal to
υ rms = √(3RT)/M.
υ rms = √(3RT)/M.
υ rms = √(3RT)/N
υ rms = √(3RT)/N
υ rms = √(2RT)/M
υ rms = √(2RT)/M
None
None
#8.
Kinetic energy associated with one molecule of a gas due to translational motion is given by
EK = 1/2mv2
EK = 1/2mv2
Ek = m v2
Ek = m v2
Ek = m n c2
Ek = m n c2
Ek = mnc
Ek = mnc
#9.
Density of gas is usually expressed as
kg m–3 (b) (c(d)
kg m–3 (b) (c(d)
kg dm–3
kg dm–3
g dm–3
g dm–3
g cm–3
g cm–3
#10.
Weight of one dm3 of O2 at STP is
1.4384 gm
1.4384 gm
1.4394 gm
1.4394 gm
1.6384 gm
1.6384 gm
1.3384 gm
1.3384 gm
Finish
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