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7 months ago

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P
Payal Gupta

Contributor-Level 10

This is a short answer type question as classified in NCERT Exemplar

The benzene here would undergo Friedel-Crafts alkylation reaction where carbocation is formed as an intermediate, thus secondary carbocation is formed as an intermediate due to its greater stability than that of the primary carbocation.

The final product obtained is 

New answer posted

7 months ago

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A
alok kumar singh

Contributor-Level 10

As per de Brogile's equation,

λ = h / mv = (6.626 x 10-34 kg m2 s-1) / (9.1 x 10-31 kg) x (1.6 x 106 ms-1)

= 0.455 x 10-9 m = 0.455 nm = 455 pm.

New answer posted

7 months ago

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P
Payal Gupta

Contributor-Level 10

This is a short answer type question as classified in NCERT Exemplar

The rate-determining step involved in the reaction is 

CH3-CH=CH2 + HX → CH3-CH+-CH3 + X-

So the rate-determining step depends on the bond energy of HX i.e. higher the bond energy lesser would be reactivity.

Thus the order of reactivity of these halogen acids is

HI>HBr>HCl

New answer posted

7 months ago

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A
alok kumar singh

Contributor-Level 10

Radius of orbit of H like species = (0.529 / Z) n2Å = (52.9 / Z) n2 pm

r1 = 1.3225 nm = 1322.5 pm = (52.9 / Z) n12

r2 = 211.6 pm = 211.6 pm = (52.9 / Z) n22

∴ r1 / r2 = 1322.5 / 211.6

=>n12 /n22 = 6.25

=> n1/n2= (6.25)1/2 = 2.5

=> n1 = 2.5 n2

=> 10 n1= 25 n2

=> 2 n1= 5 n2

If n1 = 2, then n2 = 5. That means transition occurs from 5th orbit to 2nd orbit. This means that the transition belongs to Balmer series.

Now, wave number? = (1.097 x 107 m-1) x (1/22 – 1/52) = 1.097 x 107 x 21/100 m-1 = 23.037 x 105 m-1

λ = 1/? = 1/ 23.037 x 105 m-1

= 434 x 10-9 m = 434 nm

This transition belongs to visible region of the spectrum of light.

New answer posted

7 months ago

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A
alok kumar singh

Contributor-Level 10

Given, ν = (3.29 x 1015 Hz) (1/32 – 1/n2)

= (3.29 x 1015 Hz) (1/32 – 1/n2)

(3 x 108 ms-1) / (1.285 x 10-6 m) = (3.29 x 1015 Hz) (1/32 – 1/n2)

2.3346 x 1014 = (3.29 x 1015 Hz) (1/32 – 1/n2)

2.3346 / 32.9 = 1/32 – 1/n2

0.071 = 1/9 – 1/n2

1/n2 = 1/9 – 0.071= 0.111 – 0.071 = 0.04

n2 = 1/ 0.04 = 25

=> n = 5

For n = 5, Paschen series lies in infrared region of the spectrum.

New answer posted

7 months ago

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P
Payal Gupta

Contributor-Level 10

This is a short answer type question as classified in NCERT Exemplar

The rotation around C-C single bond is possible but it is not completely free due to the torsional strain which is about 1-20 KJ mol-1.

New answer posted

7 months ago

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A
alok kumar singh

Contributor-Level 10

λ = 150 pm, v = 1.5 x 107 m s-1

Kinetic energy, K.E. = ½ mv2 = ½ x 9.1 x 10-31 kg x (1.5 x 107 ms-1)2

= [ (9.1 x 1.5 x 1.5) / 2] x 10-31 +14

= 10.2375 x 10-17 J = 1.02375 x 10-16 J

K.E = hc/ λ = (6.626 x 10-34 kg m2 s-1) / (3 x 108 ms-1) / (1.5 x 10-10 m)

= [ (6.626 x 3) x 10-34+8+10] / 1.5  

= 13.252 x 10-16 J

We know, E = W0 + K.E.

W0 = E – K.E.  = (13.252 – 1.024) x 10-16 J

= 12.228 x 10-16 J

= 12.228 10-16 / 1.602 x 10-19

= 7.63 x 103 eV

New answer posted

7 months ago

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A
alok kumar singh

Contributor-Level 10

λ = 256.7 nm = 256.7 x 10-9 m

K.E. = 0.35 eV

E = hc/ λ = (6.626 x 10-34Js) / (3 x 108 ms-1) / (256.7 x 10-9 m)

= (6.626 x 3 x 10-17) J/ 256.7

= (6.626 x 3 x 10-17) / (256.7 x 1.602 x 10-19) eV

E = 4.83 eV

The potential applied to silver gets converted into kinetic energy of the photoelectron.

So, Kinetic energy, K.E= 0.35 V

=> K.E= 0.35 eV          

E = W0 + K.E.

=> W0 = E – K.E.

= 4.83 eV – 0.35 eV = 4.48 eV.

New answer posted

7 months ago

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P
Payal Gupta

Contributor-Level 10

This is a short answer type question as classified in NCERT Exemplar

Yes, it will execute geometrical isomerism as the product formed can be either cis-2-butene or trans-2-butene.

New answer posted

7 months ago

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A
alok kumar singh

Contributor-Level 10

Let the threshold wavelength be λ0 nm or λ0 * 10−9 m.

h (ν−ν0) = ½ mv2

hc (1/λ−1/λ0)= ½ mv2

hc [ (1/500*10−9) – (1/ λ0*10−9)] = ½ m (2.55*106)2 . (1)

Similarly,

hc [ (1/450*10−9) – (1/λ0? *10−9? )] = ½? m (4.35*106)2 . (2)

Similarly,

hc [ (1/400*10−9) – (1/λ0? * 10−9? )] = ½? m (5.2 * 106)2  . (3)

Divide equation (2) by (1),

[ (λ0 – 450) /450λ0] x – [500λ0/ (λ0 – 500)] = (4.35/ 2.55)2

0 – 450)/ (λ0 – 500) = 2.61

λ0= 531 nm.

This is the threshold wavelength.

The value of the threshold wavelength is substituted in equation (3).

h *3*108 (1/400*10−9– 1/531*10−9)= ½ *9.1

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