Physics NCERT Exemplar Solutions Class 11th Chapter Eleven

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2 weeks ago

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R
Raj Pandey

Contributor-Level 9

Y = σ = 2 0 1 0 1 0 , Y → young's modules of elasticity.

              Stress ( σ ) at strain ( )  5 * 10-4

              σ = Y  

              = 5 * 1 0 4 * 2 0 * 1 0 1 0  

              = 1 0 2 * 1 0 6  

              = 108

              U d ( E n e r g y d e n s i t y ) = 1 2 σ  

              = 1 2 * 1 0 8 * 5 * 1 0 4  

              = 2 . 5 * 1 0 4 = 2 5 * 1 0 3 = 2 5 k J / m 3  

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2 weeks ago

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R
Raj Pandey

Contributor-Level 9

Let 'h' be the height at which velocity becomes equal to magnitude of Acceleration

v = g = 10

v = u + at

10 = 0 + 10t

t = 1 sec

h = u t + 1 2 a t 2

= 0 * 1 + 1 2 * 1 0 * 1 * 1

= 5m

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2 weeks ago

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R
Raj Pandey

Contributor-Level 9

B →  fighter jet

              A →  anti-Air craft gun

              Draw velocity diagram of A w.r.t. B

              If A hits B

              Then Relative velocity perpendicular to the line joining A to B will be zero.

              That means 400 cos q = 200

            &nbs

...more

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2 months ago

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V
Vishal Baghel

Contributor-Level 10

T = 0.5 sec

No. of oscillation = 100

Resolution = 1 sec

l = 1 0 c m ± . 1 c m

               

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2 months ago

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P
Payal Gupta

Contributor-Level 10

x ¯ (mean free path) = 1 2 π d 2 n v  

n v = n N A v , n → No. of moles in volume v NA ® Avogadro's Number

n v = P R T

x ¯ v 1 ρ ( d e n s i t y & x ¯ α T a t c o n s t a n t P )

ρ x ¯ | x ¯ T                           

The motion of the gas molecules freezes at 0K not 0° C

Average kinetic Energy per molecule per degree of freedom is  = 1 2 k B T (for Mono atomic gases)

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2 months ago

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P
Payal Gupta

Contributor-Level 10

At constant Temp

P α 1 v

v2 > v1

⇒ P1 > P2

New answer posted

2 months ago

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P
Payal Gupta

Contributor-Level 10

Amount of work done to bring mass from infinity to point (1) u1 = 0

Similarly, to bring mass (2) u 2 = G m d m

u 3 = G m d [ m 1 + m 2 ]

u 4 = G m d [ 2 m + m 2 ]

u 5 = G m d [ 4 2 M ]

U T = u 1 + u 2 + u 3 + u 4 + u 5

U T = G m d [ ( 4 + 2 ) m + 4 2 M ]

             
     

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