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11 months ago

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A
alok kumar singh

Contributor-Level 10

5.8

The precipitate which is obtained from a chemical reaction always contain some unwanted substances (eg ions, impurities) which get adsorbed onto the surface of the precipitate.

Therefore, it becomes important to wash the precipitate before estimating it quantitatively so as to remove these unwanted adsorbed substances and obtain accurate results.

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11 months ago

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Payal Gupta

Contributor-Level 10

4.28 Given:

Time t = 40 min

When 30% decomposition is undergone, 70% is the concentration.

We know, time taken  

t= 2.303/K log R0 / R

Where, k- rate constant

[R]0 - initial concentration

[R] - concentration at time 't'

40 = 2.303/K log R0 / 0.7 R0

40 = 2.303/K log 1 / 0.7

40 / 0.1549 = 2.303 / k

?258.23 = (2.303/k)

We know, Half-life t1/2 = 0.693/k

Which can be written as, t1/2 = 0.3010 * (2.303/k)

? t1/2 = 0.3010 * 258.23

? t1/2 = 77.72 min

New answer posted

11 months ago

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P
Payal Gupta

Contributor-Level 10

4.27 Let, initial concentration be [R]°

Concentration at 90% completion be (100-90)/100)* [R]°

? Concentration at 90% be 0.1 [R]°

Concentration at 99% completion be (100-99)/100)* [R]°? Concentration at 99% be 0.01 [R]°

we know time, t= 2.303/K log R0 / R

Time taken for 90% completion is 

T90 = 2.303 / K log R0 / 0.1 R0 

T90 = 2.303 / K log 1 / 0.1

T90 = 2.303 / K log 10 / 1

T90 = 2.303 / K

Time taken for 99% completion is

T99 = 2.303 / K log R0 / 0.01 R0 

T99 = 2.303 / K log 1 / 0.01

T99 = 2.303 / K log 100 / 1

T99 = 2 X 2.303 / K

T99 = 2 T90

Hence, the time taken to complete 9% of the

...more

New answer posted

11 months ago

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P
Payal Gupta

Contributor-Level 10

4.26 Initial concentration, [R]° = 1? g

Final concentration, [R] Half-life t1/2 = 28.1 years Solution:

We know, t1/2 = 0.693/k Where, k – rate constant

? k = 0.693/ t1/2

? k = 0.693/ (28.1 yrs)

? k = 0.0246 yrs-1

Also, t = 2.303 / k log R0 / R

If t = 10yrs, then, using the formula, we get,

t = 2.303 / k log R0 / R

10 = 2.303 / 0.0246 log 1 / R10 

log 1 / R10  = 0.0246 X 10 / 2.303

log 1 / R10 = 0.246 / 2.303

1 / R10 = antilog (0.246 / 2.303)

1 / R10 = 1.278    

?   R10 = 0.7824? g

If t = 60yrs, then again, we get,

60 = 2.303 / 0.0246 log 1 / R60 

log 1 / R60  = 0.0246 X 60 / 2.303

log 1 / R60 =

...more

New answer posted

11 months ago

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P
Payal Gupta

Contributor-Level 10

4.25 Given:

Order of the reaction = 1

Let, Initial concentration [R]°= x

Final concentration [R] = x/16

Rate constant k = 60 s-1

We know, time

t= 2.303 / k log R0 / R

t = 2.303 / 60 log (x/x/16)

t = 2.303 / 60s-1 log (1/1/16)

t = 2.303 X log 16 / 60s-1

Solving, we get t = 4.6 * 10-2s

New answer posted

11 months ago

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P
Payal Gupta

Contributor-Level 10

4.24

(iv) As log [N2O5] vs time is a straight line given reaction is first Hence its rate law will be, Rate = k [N2O5]

(v) The slope of above graph is slope = 0.000209 K = 303 * slope

⇒4.82 * 10-4sec-1

Now, t1/2 = 0.693/K.

⇒0.693/4.82 * 10-4

⇒t1/2 = 1438 sec. which is almost equal to (ii)

New question posted

11 months ago

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New answer posted

11 months ago

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P
Payal Gupta

Contributor-Level 10

4.23 Radio active decay occurs via first order rate law,

t1/2 = 5730 years. rate constant (k) of given decay is 0.693/t1/2

⇒0.693/5730 = 1.2 * 10-4 year-1

By first order integrated rate law age of the sample will be,

T  = ( 2.303 / 1.2 X 10-4 ) log (A0/At)

where T is the age of the sample, A0 is the initial activity of the sample. and At is the activity of the sample at any time t

T  = ( 2.303 / 1.2 X 10-4 ) log (A0/0.8 A0)

T = 0.18 * 104 years.

Age of given sample is 0.18 * 104 years.

New answer posted

11 months ago

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P
Payal Gupta

Contributor-Level 10

4.22 Half life of first order reaction is, t1/2 = ln2/K where t1/2 is half life of first order reaction, K is rate constant of First order reaction.

(i) t1/2 = ln2/200 s-1

⇒t1/2 = 0.693/200 s-1 (? ln2 = 0.693)

⇒t1/2 = 0.003465 sec.

(ii) t1/2 = ln2/2 min-1

⇒t1/2 = 0.693/2 min-1 (? ln2 = 0.693)

⇒t1/2 = 0.3465 min

(iii) t1/2 = ln2/4 year-1

⇒t1/2 = 0.693/4 years -1 (? ln2 = 0.693)

⇒t1/2 = 0.17325 year.

Half life of 3 reactions are 0.003465 sec, 0.3465 min, 0.17325 year, respectively.

New answer posted

11 months ago

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P
Payal Gupta

Contributor-Level 10

4.21 As reaction is first order with respect to A and zero Order with respect to B. Then changing the concentration of B won't affect the rate of reaction and increasing concentration of A 'n' times will increase the rate by 'n' times. By this logic lets fill the table- In first blank space concentration of A will be 0.2 mol L-1 because the rate is doubled. In second blank space, Rate will be 8 * 10-2mol L-1min-1 because the concentration of A is increased 4 Times. In third blank space concentration of A will be 0.1 mol L-1 because the rate is same as in experiment I.

Experiment

[A]/mol L-1

[B]/mol L-1

Initial rate/mol L-1 min-1

I

0.1

0.1

2.0 * 10-2

II

0.2

0.2

4.0 * 10-2

III

0.4

0.4

8.0 * 10-2

IV

0.1

0.2

2.0 * 10-2

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