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93051.

100 ml 0.2 M Na_(2)Ais titrated with 100ml 0.03 M HCl. Calculate pH of final solution. pKa_(1)(H_(2)A)=5""pKa_(2)(H_(2)A)=9

Answer»

2
7.5
5
9

Solution :`SO_(2)Cl_(2)(g)rarrSO_(2)(g)+Cl_(2)(g)`
0.5
`0.5-x ""x""x`
`K_(A)=(1)/(100)LN.(0.5)/(0.25)=(ln2)/(100)`
Rate `=KP_(A) = (ln2)/(100)xx0.3=2.1xx10^(-3)"atm"//"sec"`
93052.

100 mL 0.1 M solutions of ammonium acetate is diluted by adding 100 mL of water. The pH of the resulting solution will be (pK_(a) of acetic acid is nearly equal to pK_(a) of NH_(4)OH)

Answer»

4.9
`5.0`
`7.0`
`10.0`

Solution :Hydrolysis of a salt of weak acid and weak base
`PH = 7 + (1)/(2)(pK_(a) -pK_(B)) = 7`
as `pK_(a) ~~ pK_(b)`.
93053.

100 ml, 0.05 M CuSO_4 solution is electrolysed by using current of 0.965 Å for 100 min.Find the pH of solution at the end of electrolysis.

Answer»


SOLUTION :pH=1
After 1000 second when total `Cu^2+` discharge then `H^+` and `OH^(-)` discharge equally so pH will not change further.
`Cu^(+2)+2e^(-)to Cu`
`n_(Cu^(+2))/1=n_(E^(-))/2=Q/(2F)=(it)/(2F)`
`(0.925xxt)/(2xx96500)=(0.05xx100)/1000`
t=1000 sec
`(n_(H^+))_("excess")=(n_(OH^(-)))_("discharge")=n_(e^(-))=Q/F=(it)/(F)=(0.965xx1000)/96500=10^(-2)`
`n_(H^+)=(MV)/1000`
`10^(-2)=(Mxx100)/1000implies M=10^(-1)`
`[H^+]=10^(-1)`
`pH= -"log" 10^(-1)=1`
93054.

100 mg of a protein is dissolved in just enough water to make 10.0 mL of solution. If this solution has an osmotic pressure of 13.3 mm Hg at 25^(@)C, what is the molar mass of protein?

Answer»


Solution :`M_(2)=(WRT)/(PIV)=((8.95xx10^(-3)g)(0.0821"L ATM K"^(-1)"mol"^(-1))(298K))/(("0.335/760 atm")(35xx10^(-3)L))="14193.3 g mol"^(-1)`
93055.

100 grams of each P_(4)O_(6) and KMnO_(4)^(-) were mixed in hydrochloric acid solution to from H_(3)PO_(4) and MnCl_(2). Which reagentis left unreacted and how much of it is left ?

Answer»

Solution :`MN^(2+) + 5E^(-) rarr Mn^(2+)`
Thus milliequivalents of `KMnO_(4) = (100 xx 5 x 1000)/(158) = 3164.56`
`(P^(3+))_(4) rarr 4P^(5+) + 8e^(-)`
Thus MILLI equivalents of `P_(4)O_(6) = (100 xx 8 xx 1000)/(220) = 3638`
Therefore `P_(4)O_(6)` is excess. Excess milliequivalents of `P_(4)O_(6) = 473.44`
Weight of `P_(4)O_(6)` left unreacted `(437.44 xx 0.220)/(8) = 12.03 g`
93056.

10.0 gram-atom of an alpha-active radioisotope is disintegrating in a sealed container. In one hour, the He gas collected at STP is 11.2 litres. Calculate the half-life of the isotope supposing each nucleus yielding one He atom.

Answer»


ANSWER :13.49h
93057.

100 gms of 118% oleum reacted with excess water. How much H_(2)SO_(4) is formed?

Answer»

90 gm
118 gm
48 gm
100 gm

SOLUTION :`SO_(3)+H_(2)SO_(4) to H_(2)S_(2)O_(7), H_(2)S_(2)O_(7)+H_(2)O to 2H_(2)SO_(4)`
`SO_(3)` is absorbed in `98%` conc. `H_(2)SO_(4)` to get oleum. Oleum `[H_(2)S_(2)O_(7)]` is diluted with water to get `H_(2)SO_(4)`
118% of oleum `to` 100 gm
`"?" larr 100%`, 118grams.
93058.

1.00 gm of a non-electrolyte solute dissolved in 50 gm of benzene lowered the freezing point of benzene by 0.40 K. K_(f) for benzene is 5.12 kg mol^(-1). Molecular mass of the solute will be

Answer»

`256 g mol^(-1)`
`2.56 g mol^(-1)`
`512xx10^(3)g mol^(-1)`
`2.56xx10^(4)g mol^(-1)`

Solution :By USING, `m=(K_(f)xx1000xx W)/(DELTA T_(f)xx W_("SOLVENT")(gm))=(5.12xx1000xx1)/(0.40xx50)`
= 256 gm/mol
Hence, molecular mass of the SOLUTE `= 256 gm mol^(-1)`
93059.

100 g of sucrose solution in water is colled to -0.5^(@)C. What weight of ice would be separated out at this temperature if solution started to freeze at -0.38^(@)C? K_(f) for H_(2)O="1.86 K kg mol"^(-1).

Answer»

Solution :Suppose 100 g of the solution contains `w_(2)` g of the SOLUTE and `w_(1)` g of the solvent. Then
`w_(1)+w_(2)=100"…(i)"`
`DeltaT_(f)=(1000xxK_(f)xxw_(2))/(w_(1)xxM_(2))`
As the solution starts freezing at `-0.38^(@)C`. Hence, when `DeltaT_(f)=0.38^(@)`
`0.38=(1000xx1.86xxw_(2))/(w_(1)xx342)"or"(w_(2))/(w_(1))=0.07"...(ii)"`
Solving eqns. (i) and (ii), we get `w_(2)=6.6g, w_(1)=93.40 g`
Now at `-0.5^(@)C`, some WATER SEPARATES out as ice but solute exists as such, i.e., `w_(2)=6.6g`. Let us caluclate water present `(w_(1))`
`0.50=(1000xx1.86xx6.6)/(w_(1)xx342)"or"w_(1)=71.78`
`therefore"Weight of iceseparated out "=93.40-71.78=21.62g`
93060.

100 g of liquid A (molar mass 140 g mol^(-1)) was dissolved in 1000 g of liuquid B (molar mass 180 g mol^(-1)). The vapour pressure of pure liquid B was found to be 500 torr. Calculate the vapour pressure of pure liquid A and its vapour pressure in the solution if the total vapour pressure of the solution is 475 Torr.

Answer»

Solution :NUMBER of moles of liquid A :
`n_(A)=(100)/(140)=0.7143` mol
Number of moles of liquid B :
`n_(B)=(1000)/(180)=5.556` mol
Then mole fraction of A,
`x_(A)=(n_(A))/(n_(A)+n_(B))`
`= (0.714)/(0.714+5.556)=0.114`
And, mole fraction of B,
`= x_(B)=1-0.114`
= 0.8861
VAPOUR pressure of pure liquid B,
`p_(B)^(0)=500` TORR
Therefore, vapour presure of liquid B in the solution,
`p_(B)=p_(B)^(0)x_(B)=500xx0.886`
= 443 torr
Total vapour pressure of the solution of liquid A in hte solution,
`p_(A)=p_("total")-p_(B)`
`= 475-433`
= 32 torr
Now,`p_(A)^(0)x_(A)`
`p_(A)^(0)=(p_(A))/(x_(A))`
`= (32)/(0.114)=280.5` torr
Hence, the vapour pressure of pure liquid A is 280.7 torr.
93061.

100 g of liquid A (molar mass "140g mol"^(-1)) was dissolved in 1000 g of liquid B (molar mass "180 g mol"^(-1)). The vapour pressure of pure liquid B was found o be 500 torr. Calculate the vapour pressure of pure liquid A and its vapour pressure in the solution if the total vapour pressure of the solution is 475 torr.

Answer»

Solution :`"No. of moles of liquid A (solute)"=("100 G")/("140 g mol"^(-1))=(5)/(7)"MOLE"`
`"No. of moles of lliquid B (solvent)"=("1000 g")/("180 g mol"^(-1))=(50)/(9)" mole"`
`THEREFORE"Mole fraction of A in the solution "(x_(A))=(5//7)/(5//7+50//9)=(5//7)/(395//63)=(5)/(7)xx(63)/(395)=(45)/(395)=0.114`
`therefore"Mole fraction of B in the solution "(x_(B))=1-0.114=0.886`
`"Also, given"p_(B)^(@)="500 torr"`
`"Applying Raoult's law,"p_(A)=x_(A)p_(A)^(@)=0.114xxp_(A)^(@)"...(i)"`
`p_(B)=x_(B)p_(B)^(@)=0.886xx500="443 torr"`
`p_("Total")=p_(A)+p_(B)`
`475=0.114p_(A)^(@)+443"or"p_(A)^(@)=(475-443)/(0.114)="280.7 torr"`
Substituting this value in eqn. (i) we get `""p_(A)=0.114xx"280.7 torr = 32 torr."`
93062.

100 g of liquid A (molar mass 140 g "mol"^(-1) ) was dissolved in 1000 g of liquid B (molar mass 180 g "mol"^(-1) ). The vapour pressure of pure liquid B was found to be 500 torr. Calculate the vapour pressure of pure liquid A and its vapour pressure in the solution if the total vapour pressure of the solution is 475 torr.

Answer»

Solution : Number of moles of liquid A (solute) = `100/140 = 5/7 `mole
Number of moles of liquid B (solvent) = `1000/180 = 50/9 `moles
` THEREFORE ` Mole fraction of A in the solution `(x_A) =(5//7)/(5//7 + 50//9) = (5//7)/(395//63) = 5/7 XX 63/395 = 45/395 = 0.114`
` therefore `Mole fraction of B in the solution (`x_B`) = 1 – 0.114 = 0.886
Also, given `p_B^0` = 500 torr
Applying Raoult.s law and substituting the values, we have
`p_A =x_A p_A^0 = 0.114 xx p_A^0`
`p_B = x_B p_B^0 = 0.886 xx 500 = 443`torr
`p_("total") =p_A + p_B`
`475 = 0.114 p_A^0 + 443`
`p_A^0 = (475 - 443)/(0.114) = 280.7` torr
Vapour PRESSURE of A in the solution `p_A = 0.114 xx 280.7` torr = 32 torr.
93063.

100 g of argon is allowed to expand from a pressure of 10 atm to 0.1 atm at 100^(@)C . Calculate the heat which is obsorbed, assuming ideal behaviour.

Answer»


ANSWER :(8580 CAL)
93064.

100 g of a sample of HClsolution of relative density 1.17 contains 33.4 g of HCl . What volume of this HCl solution will be required to neutralise exactly5 litres of N/10NaOH solution ?

Answer»

SOLUTION :Volume of HCl solution ` = 100/(1.17) mL `
`(" density " = ("mass")/("volume"))`
Equivalents of HCl = `(33.4)/(36.5)`
(eq.wt . Of HCl = 36.5)
m.e of HCl ` = (33.4)/(36.5) xx 1000 "" … (Eqn . 3)`
NORMALITY of HCl = `("m.e")/(" volume in mL") "" ....(Eqn .1)`
` =(33.4)/(36.5) xx 1000 xx (1.17)/100`
` = 10.7 ` N
Now let the volumeof HCl, of normality calculated above , REQUIRED to neutralise exactly the given NaOH solution be v mL .
Now let the volume of HCl , of normality calculated above , required to neutralise exactly the given ,naOH solution be v mL .
m.e of HCl = m.e of NaOH
`10.7 xx v = 1/10 xx 5000`
` 10 . 7xx v 1/10 xx 5000`
`10.7 xx v = 500`
` :. "" v = 46.7 mL `
93065.

1.00 g of a non-electrolyte solute (molar mass 250g mol^(-1) was dissolved in 51.2 g of benzene. If the freezing point depression constant, K_(f) of benzene is 5.12 kh mol^(-1), the freezing point of benzene will be lowered by

Answer»

0.5 K
0.2 K
0.4 K
0.3 K

SOLUTION :`DELTA T_(f)=(K_(f)XX W_(B)xx1000)/(M_(B)xx W_(A))`
`Delta T_(f)=(5.12xx1.0xx1000)/(250xx51.2)`
`Delta T_(f)=0.4 K`
93066.

1.00 g of a non electrolyte solute ( molar mass 250 " g mol"^(-1)) was dissolved in 51.2 g of benzene. If the freezing point depression constant, K_(f) of benzene is 5*12 K kg "mol"^(-1), the freezing point of benzene will be lowered by

Answer»

0.3 K
0.5 K
0.2 K
0.4 K

Solution :`DELTA T_(f)=(K_(f)xx 1000 xx W_(2))/(M_(2)xxW_(1))`
`(5*12xx1000xx1)/(51*2xx250)=0*4`.
93067.

1.00 g of a non - electrolyte solute dissolved in 50 g of benzene lowered the freezing point of benzene by 0.40 K. The freezing point depression constnat of benzene is 5.12 K kg mol^(-1). Find the molar mass of the solute.

Answer»

Solution :SUBSTITUTING the VALUES of various terms INVOLVED in following EQUATION, we get
`M_(2)=(K_(f)xx w_(2)xx 1000)/(Delta T_(f)xx w_(1))`
`M_(2)=(5.12"K kg mol"^(-1)xx1.00g xx 1000 g kg^(-1))/(0.40xx50 g)`
`= 256g mol^(-1)`
THUS, molar mass of the solute `= 256 g mol^(-1)`
93068.

1.00 g of a non-electrolyte solute dissolved in 50 g of benzene lowered the freezing point of benzene by 0.40 K. The freezing point depression constant of benzene is "5.12 K kg mol"^(-1). Find the molar mass of solute.

Answer»

SOLUTION :Here, we are given `w_(2)=1.00 g, w_(1)=50, DeltaT_(f)=0.40 K, K_(f)="5.12 K kg MOL"^(-1)`
Substituting these values in the formula `M_(2)=(1000K_(f)w_(2))/(w_(1)DeltaT_(f)),` we get
`M_(2)=("1000 g kg"^(-1)xx"5.12 kg mol"^(-1)xx1.0g)/(50 g xx0.40 K)="256 g mol"^(-1)`
93069.

100 cm^(3) of NH_(3) diffuses through a fine hole in 32.5 seconds. How much time will 60 cc of N_(2) take to diffuse under the same conditions ?

Answer»


ANSWER :25 s
93070.

100 cm^(3) of a given sample of H_(2)O_(2) gives 1000 cm^(3) of O_(2) at S.T.P. The given sample is

Answer»

10 VOLUME `H_(2)O_(2)`
90% of `H_(2)O_(2)`
10% of `H_(2)O_(2)`
100 volume `H_(2)O_(2)`

Solution :`underset("100 ML")(2H_(2)O_(2))rarr 2H_(2)O+underset("1000 mL")(O_(2))`
or 1mL of `H_(2)O_(2)` will give 10 mL of `O_(2)` of STP.
Thus its volume strengthis 10 volume.
93071.

100 cm^(3) of 1M CH_(3)COOH and 100 cm^(3) of 2 M CH_(3)OH were mixed to form an ester. The change in their intial rate if each solution is mixed with equal volume of water would be:

Answer»

4 TIMES
`0.25` times
2 times
`0.5` times.

SOLUTION :N//A
93072.

100" cm"^(3)" of "1" M "CH_(3)COOH was mixed with 100" cm"^(3)" of "2" M "CH_(3)OH to form an ester. The change in the initial rate if each solution is diluted with equal volume of water would be

Answer»

4 times
0.25 times
2 times
0.5 times

Solution :`underset(1M)(CH_(3)COOH)+underset(2M)(CH_(3)OH)toCH_(3)COOCH_(3)+H_(2)O`
Rate `(r_(1)) = K[CH_(3)COOH][CH_(3)COH]`
`= k(1)(2) = 2K`
When each solution is DILUTED with equal volume of WATER, concentration of each is halved, Now, rate
`r_(2) = k((1)/(2))((2)/(2)) =(k)/(2) therefore (r_(2))/(r_(1)) = (k//2)/(2k) = (1)/(4) = 0.25`
or `r_(2) =0.25 r_(1)`
93073.

100 cm^(3) of 0.1 N HCl solution is mixed with 100 cm^(3) of 0.2 N NaOH solution. The resulting solution is

Answer»

0.1 N and the solution is basic
0.05 N and the solution is basic
0.1 N and the solution is acidic
0.05 N AD the solution is acidic

Solution :Acid=0.1`xx100=10`
base`=0.2xx100=20`
`THEREFORE` Solution will be basic. 0.1 N of HCl is NEUTRALISED by 0.1 N of NaOH and the remaining 0.1 N of NaOH is in 200 `cm^(3)` of solution.
`therefore` Resulting normality`=0.5`N, basic.
93074.

100 cm^3 of 1 M CH_3COOH was mixed with 100 cm^3 of 2 M CH_3OH to form an ester. The change in the initial rate if eachsolution is diliuted with equal volume of water would be

Answer»

0.5 TIMES
2 times
0.25 times
4 times

ANSWER :C
93075.

10% (w/v) solution of sucrose (M.W = 342) is isotonic with 5% (w/v) solution of a solute X under identical conditions. The molecular weight of X is

Answer»

171
242
684
342

Answer :A
93076.

10 volumes of H_2O_2 has a strength of approximately:

Answer»

`3%`
`30%`
`10%`
`5%`

ANSWER :A
93077.

10 volume of H_(2)O_(2) = x(N)H_(2)O_(2). What is the value of x?

Answer»


ANSWER :X= 56
93078.

10% solution of urea is isotonic with 6% solution of a non-volatile solute X. What is the molecular mass of solute X?

Answer»

`"6 G MOL"^(-)`
`"60 g mol"^(-1)`
`"36 g mol"^(-1)`
`"32 g mol"^(-1)`

Answer :C
93079.

10% solution of phenol is used as a

Answer»

ANTISEPTIC
DISINFECTANT
Both
None

Answer :B
93080.

10% sites of catalyst bed have adsorbed H_2. On heating, H_2 gas is evolved from sites and collected at 0.03 atm and 300K in a small vessel of 2.46 cm^3. Number of sites available is 7.2×(10)^(16) per cm^2 and surface area is 1000cm^2. The number of surface sites are occupied by one molecule of H_2 is [Given: N_A=6×(10)^(23)]

Answer»

1
2
3
4

Answer :D
93081.

10% sites of catalyst bed have adsorbed by H_2 on heating H_2 gas is evolved from sites and collected at 0.03atm and 300K in a small vessel of 2.46cm^3. No.of sites available is 5.4 xx 10^16 per cm^2 and surface area is 1000 cm^2. Findout the no.of surface sites occupied per molecule of H_2 (N_A = 6 x 10^23)

Answer»

1
2
3
4

Solution :1 Adsorbed moles of `H_2 = (0.03 xx 2.46 xx 10^(-3))/(0.0821 xx 300) = 3 xx 10^(-6)`
No. of ABSORBED molecules of `H_2 = 3 xx 10^(-6) xx 6 xx 10^(23) = 18 xx 10^(17)`
Total no. of SURFACE sites available `= 5.4 xx 10^(16) xx 1000 = 5.4 xx 10^(19) cm^2`
No. of surface sites that is occupied by adsorption of `H_2 = 10/100 xx 5.4 xx 10^(19) = 5.4 xx 10^(18)`
No. of surface sites occupied by one molecule `H_2 = (5.4 xx 10^(18))/(18 xx 10^(17)) = 3`.
93082.

10% of a reactant decomposes in 1 hour, 20% in 2 hours and 30% in 3 hours. The order of the reaction is

Answer»

0
1
2
3

Answer :A
93083.

1^(0) -nitroalkane react with HNO_(2)gives

Answer»

dinitroalkane
NITROSO nitroalkane
N-alkyl hydroxyl AMINE
nitrosoamine

ANSWER :B
93084.

10 moles of X, 12 mole of Y and 20 moles of Z are mixed to produce a final product P, according to the given balanced reaction - X + 2Y rarr I I + Z rarr Y + P then the maximum moles of P, which can be produced assuming that the products formed can also be reused in the reaction ?

Answer»

6 MOLE
9 mole
10 mole
: 2 mole

Solution :`{:(,X,+,2Y,rarr,I,,I,+,Z rarr,Y,+,P,),("step - I",10,,12,,,"step - I",6,,20,,,,),(,10 - 6,,,,6,,0,,20 - 6,6,,6,),("step - II",4,,6,,0,"step - II",3,,14,0,,6,),(,4 - 3,,0,,3,,0,,14 - 3,3,,6 + 3,),("step - III",1,,3,,0,"step - III",1,,11,0,,9,),(,0,,3 - 2,,1,,0,,11 -1,1,,9 + 1,):}`
`= 10`MOLES of P
93085.

10 moles of a liquid L are 50% converted into its vapour at its boiling point (273^@C) and at a pressure of 1 atm.If the value of latent heat of vapourisation of liquid L is 273 L atm/mole , than which of the following statements is/are correct : Assume volume of liquid to be negligible and vapour of the liquid to behave ideally.

Answer»

Work done by the system in the above process is 224 L atm
The enthalpy change `(DELTAH)` for the above process is 1365 L atm (with respect to magnitude only)
The ENTROPY of the system increases by 2.5 L atm in the above process
The value of `DeltaU` for the above process is 1589 L atm.

Solution :`V_f=5xxRxx546=224 L`
`W=-P_(ext)(DeltaV)=-1` atm (224 L) =-224 L atm
`:.` work done by system =224 L atm
Enthalpy change `(DeltaH)=q=273xx5=1365 L atm`
`DeltaS=(DeltaH_(VAP))/T=1365/546=2.5` L atm /K
`DeltaU=q+W=1365-224=1141 L atm`
93086.

10 mole of liquid 'A' and 20 mole of liquid 'B' is mixed in a cylindrical vessel containing a piston arrangement. Initially a pressure of 2 atm is maintained on the solution. Now, the piston is raised slowely and isothermally. Assume ideal behaviour of solution and A and B are completely miscible. P_(A)^(@) = 0.6 atm and P_(B)^(@) = 0.9 atm The pressure at which (1)/(3) theof the total amount (by mol) of liquid solution taken initially will be present in the vapour form is [Given: sqrt(57) = 7.55]

Answer»

`0.783`
`0.800`
`0.600`
`0.652`

ANSWER :A
93087.

10 mole of liquid 'A' and 20 mole of liquid 'B' is mixed in a cylindrical vessel containing a piston arrangement. Initially a pressure of 2 atm is maintained on the solution. Now, the piston is raised slowely and isothermally. Assume ideal behaviour of solution and A and B are completely miscible. P_(A)^(@) = 0.6 atm and P_(B)^(@) = 0.9 atm The minimum pressure for the existence of liquid solution is

Answer»

`0.6atm`
`0.8atm`
`0.77atm`
`0.9atm`

ANSWER :C
93088.

10 mole of liquid 'A' and 20 mole of liquid 'B' is mixed in a cylindrical vessel containing a piston arrangement. Initially a pressure of 2 atm is maintained on the solution. Now, the piston is raised slowely and isothermally. Assume ideal behaviour of solution and A and B are completely miscible. P_(A)^(@) = 0.6 atm and P_(B)^(@) = 0.9 atm The pressure below which the evaporation of liquid solution will start, is

Answer»

`0.5 ATM`
`0.8atm`
`0.77atm`
`0.9atm`

ANSWER :B
93089.

10 mole of liquid 'A' and 10 mole of liquid 'B' is mixed in a cylindrical vessel containing a piston arrangement. Initially a pressure of 2 atm is maintained on the solution. Now, the piston is raised slowly and isothermally. Assuming A and B tobe completely miscible and forming an ideal solution. P_(A)^(@) = 0.6atm and P_(B)^(@) = 0.9 atm The minimum pressure for the existance of liquid solution is :

Answer»

`0.6` ATM
`0.8` atm
`0.72` atm
`0.9` atm

Answer :C
93090.

10 mole of liquid 'A' and 10 mole of liquid 'B' is mixed in a cylindrical vessel containing a piston arrangement. Initially a pressure of 2 atm is maintained on the solution. Now, the piston is raised slowly and isothermally. Assuming A and B tobe completely miscible and forming an ideal solution. P_(A)^(@) = 0.6atm and P_(B)^(@) = 0.9 atm If 1/4 of the total amount of liquid solution taken initially is converted to vapour, then moles of A in the vapour will be : [Given : sqrt(2425) = 49.25]

Answer»

`2.125`
`3.875`
`4`
`1`

ANSWER :A
93091.

10 mol sampleof AgNO_(3)is dissolved in one lit of 1.00 M NH_(3)Is it possibleAgCl(s)form the solution by adding0.010molof NaCl ?

Answer»

Solution :`K_(SP(AgCl)) = 1.8 xx10^(-10), K _(F[Ag(NH_(3))_(2)^(.)])= 1.6 xx10^(7)`
` {:("Ag"^(+),+,2NH_(3),hArr,[Ag(NH_(3))_(2)^(+)]),(0.10 M ,,1.00,,0),(x,,(1-0.20)M,,),(,,=0.80 M,,0.10 M ):}`
It is assumed that all `Ag^(+)` ions have been complexed and only x amount is left
`K_(f)= ([Ag(NH_(3))_(2)])/([Ag^(+)][NH_(3)]^(2)) RARR 1.6 xx10^(7) = (0.10)/(XX(0.80)^(2))`
` :. x = 9.8 xx10^(-9) M = [Ag^(+)] ` undissolved
`[Cl^(-)] = 1.0 xx10^(-2) M `
` :. [Ag^(+)] [Cl^(-)] = 9.8 xx10^(-9) xx1.0 xx10^(2) = 9.8 xx10^(-11) lt 1.8 xx10^(-10) [K_(sp(AgCl))] `
Hence , AgCl (s) will not precipitate
93092.

10 mol of an ideal gas (gamma= 1.5)expands adiabatically from (400K,10L) to 20 L along following paths. Path A : Reversible Path B : One step expansion. Path C : Two step expansion. Path D : Free expansion Which is/are correct statement(s) ?

Answer»

Final temperature attained along path B is maximum.
Total change in entropy along path-D is 10R In2.
Change in entropy of gas along path A is zero.
Final temperature attained along path D is 400 K.

Solution :`DeltaU=q+w=o +w=w`
`n_(Cvm)(T_(2)-T_(1))=w`
`T_(2)=T_(1)+(w)/(n_(Cvm))`
`w=-x`
`T_(2)=T_(1)+(x)/(n_(Cvm))`
x is minimum along path B. So `T_(2)` is maximum.
Pathd-D
`DeltaS_("total")=DeltaS_("SYSTEM")+DeltaS_("SURROUNDING")`
`Delta_("total")=nC_(vm)ln .(T_(2))/(T_(1))+nRln.(V_(2))/(V_(1))+O`
`T_(2)=T_(1)` (for free expansion)
`DeltaS_("total")=10Rln2`
Path A `DeltaS_("gas")=0` for reversible adiabatic process.
Path-D `T_(2)=T_(1)+(w)/(n_(Cvm))w=0`
`T_(2)=T_(1)=400K`
93093.

10 mL of tap water containing ca^(2+) and Mg^(2+) in the presence of HCO_(3)^(-)was properly buffered and the indicator mureside added . The sample was dilutedand heated to 60^(@)C.Titration with 0.01M EDTA solution changed the indicator colour at 7.50 mL . This complexed Ca^(2+) only . A second 10.mL sample was made basic and Erio T indicator added . Titration with 0.01M EDTAsolutionchanged the indicator colourat 13.02 mLUndertheseconditions both ca^(2+) and Mg^(2+) are complexed . If the 10 mLof water samplewere to be evaporated to dryness , what weight of CaCO_(3)+ MgCO_(3) would be formed?

Answer»

Solution :All EDTA cmplxesare FORMED on a ONE to one basis with dipositive ions .
Mole f `Ca^(2+) +MG^(2+) ` = mole of `CaCO_(3)` + mole of `MgCO_(3)`
`= (0.01 xx13.02)/(1000) = 13 xx 10^(-5)`
Mole of `Ca^(2+) ` mole of `CaCO_(3)`
`= (0.01 xx 7.50)/1000 = 7.50 xx10^(-5)`
` :. ` mole of `MgCO_(3) = 13 xx 10^(-5) - 7.50 xx10^(-5) = 5.5 xx 10^(-6)`
` :. `weight of `CaCO_(3) +MgCO_(3)= 7.50 xx10^(-5) xxx100 + 5.5 xx10^(-5) xx 84`
` = 1.21 xx 10^(-2) g `
`(CaCO_(3) = 100 , MgCO_(3)=84)`
93094.

10ml of sulphuric acid solution (sp.gr.=1.84) contains 98% weight of pure acid. Calculate the volume of 2.5 M NaOH solution required to just neutralise the acid.

Answer»

SOLUTION :`147.2` ML
93095.

10 mL of mixture containing carbon monoxide and nitrogen required 7mL, oxygen to form CO_(2) and NO, on combustion The volume of N_(2) in the mixture will be:

Answer»

7/2mL
17/2mL
4mL
7mL

Solution :`CO(g)+(1)/(2)O_(2)(g)rarrCO_(2)(g)`
`N_(2)(g)+O_(2)(g)rarr2NO(g)`
`X+y=10`
`(x)/(2)+y=7`
Solving eqs, i and II,
`x=6` and y=4
93096.

10mlof NaHC_(2)O_(4) is oxidized by 10 ml of 0.02 M MnO_(4)^(-) . Therefore, 10 ml of NaHC_(2)O_(4) can be neutralized by

Answer»

10 ML of `0.1` M NaOH
10 ml of `0.02` MNaOH
`10 ml" of " 0.1 N CA (CaOH)_(2)`
10 mlof`0.05 MBA(OH)_(2)`

SOLUTION :N/A
93097.

10ml of liquid 'A' is mixed with 10ml of liquid 'B' the volume of the resultant solution is 19.9 ml. What type of deviation expected from Raoult's law?

Answer»

SOLUTION :NEGATIVE DEVIATION.
93098.

10 mL of liquid carbon disulphide (sp. Gravity 2.63) is burnt in oxygen. Find the volume of the resulting gases measured at S.T.P.

Answer»


Solution :`"10 mL of CS"_(2)=10xx2.63g=26.3g`
`{:(UNDERSET(76g)(CS_(2))+3O_(2)rarr underset("3 moles")(ubrace(CO_(2)+2SO_(2)))),(""=3xx22.4" L at STP"):}`
93099.

10 mL of liquid 'A' is mixed with 10 mL of liquid 'B', the volume of the resultant solution is 19.9 ml. What type of deviation expected from Raoult's law ?

Answer»

SOLUTION :NEGATIVE DEVIATION from Raoul.s LAW
or
-ve deviation from Raoult.s law.
93100.

10 mL of HCl solution gave 0.1435 g of AgCl when treated with excessof AgNO_(3). Find the normality of the acid solution [Ag = 108]

Answer»

SOLUTION :`"CL present in 0.1435 g AgCl"=(35.5)/(143.5)xx0.1435g=0.0355g`
`"HCL containing 0.0355 g Cl"=(36.5)/(35.5)xx0.0355g=0.0365g=(0.0365)/(36.5)"g eq."="0.001 g eq."`