Class 12th

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New answer posted

a year ago

0 Follower 6 Views

V
Vishal Baghel

Contributor-Level 10

Sol. eVslop = hc/λ - φ

Slope of curve

tan θ = hc/e = constant
as intensity of incident radiation is increased, there will be no effect on graph

New answer posted

a year ago

0 Follower 2 Views

A
alok kumar singh

Contributor-Level 10

Kindly go through the solution

 

New answer posted

a year ago

0 Follower 2 Views

V
Vishal Baghel

Contributor-Level 10

Q? = CV?
U? = ½CV? ²
q? = (q? C)/ (C + C/2) = 2q? /3

q? = (q? (C/2)/ (C + C/2) = q? /3; Uf = q? ²/2C + q? ²/2 (C/2)
= (4q? ²/9x2C) + (q? ²/9C)
= (6q? ²/18C) = q? ²/3C = CV? ²/3

Energy loss in the process = U? – Uf
= ½CV? ² - CV? ²/3
= CV? ²/6

New answer posted

a year ago

0 Follower 17 Views

A
alok kumar singh

Contributor-Level 10

Kindly go through the solution

 

New answer posted

a year ago

0 Follower 18 Views

R
Raj Pandey

Contributor-Level 9

Kindly consider the following Image

 

New answer posted

a year ago

0 Follower 4 Views

R
Raj Pandey

Contributor-Level 9

Cr²? and Fe²? both have 4 unpaired electrons.

New answer posted

a year ago

0 Follower 11 Views

S
Syed Aquib Ur Rahman

Contributor-Level 10

In Rutherford's model, electrostatic force provides the centripetal force:

1 4 πE  ∈  

Kinetic Energy (K):

K = 1 2 m v 2 = e 2 8 π E 0 r

Potential Energy (U):

U = − 1 4 π E 0 ⋅ e 2 r  

Total Energy (E):

E = K + U = − e 2 8 π E 0 r

 

Note that, E is the Epsilon symbol. 

New answer posted

a year ago

0 Follower 24 Views

A
alok kumar singh

Contributor-Level 10

Since, lim (x→0) f (x)/x exist ⇒ f (0) = 0
Now, f' (x) = lim (h→0) (f (x+h)-f (x)/h = lim (h→0) (f (h)+xh²+x²h)/h (take y = h)
= lim (h→0) f (h)/h + lim (h→0) (xh) + x²
⇒ f' (x) = 1 + 0 + x²
⇒ f' (3) = 10

New answer posted

a year ago

0 Follower 7 Views

A
alok kumar singh

Contributor-Level 10

D = |1 -2 3; 2 1; 1 -7 a| = 0 ⇒ a = 8
also, D? = |9 -2 3; b 1; 24 -7 8| = 0 ⇒ b = 3
hence, a-b = 8-3=5

New answer posted

a year ago

0 Follower 7 Views

A
alok kumar singh

Contributor-Level 10

x dy/dx - y = x² (xcosx + sinx), x > 0
dy/dx - y/x = x (xcosx+sinx) ⇒ dy/dx + Py = Q

So, I.F. = e^ (∫-1/x dx) = 1/|x| = 1/x (x > 0)
Thus, y/x = ∫ 1/x (x (xcosx+sinx)dx
⇒ y/x = xsinx + C
? y (π) = π ⇒ C = 1
So, y = x²sinx + x ⇒ (y)? /? = π²/4 + π/2
Also, dy/dx = x²cosx + 2xsinx + 1
⇒ d²y/dx² = -x²sinx + 4xcosx + 2sinx
⇒ [d²y/dx²] at π/2 = -π²/4 + 2

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