Question

Deduce an expression for the radial

distribution function for s-orbital. Show

that the maximum probability of

finding the electron of ground state

H-like atom is at r

a

z​

Answer 1

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Answer 2

Explanation:

Given :

In a Triangle , the three angles are (x+5) , (x+10) and (3x+15) .

To Find :

Value of x .

Solution :

As we know that Sum of all three angles of a Triangle is 180° . So ,

\longmapsto\tt{x+5+x+10+3x+15=180^{\circ}}⟼x+5+x+10+3x+15=180

∘

\longmapsto\tt{5x+30=180^{\circ}}⟼5x+30=180

∘

\longmapsto\tt{5x=180-30}⟼5x=180−30

\longmapsto\tt{5x=150}⟼5x=150

\longmapsto\tt{x=\dfrac{150}{5}}⟼x=

5

150

\longmapsto\tt\bf{x=30}⟼x=30

So , The Value of x is 30 .

VERIFICATION :

\longmapsto\tt{x+5+x+10+3x+15=180^{\circ}}⟼x+5+x+10+3x+15=180

∘

\longmapsto\tt{30+5+30+10+3(30)+15=180^{\circ}}⟼30+5+30+10+3(30)+15=180

∘

\longmapsto\tt{90+90=180^{\circ}}⟼90+90=180

∘

\longmapsto\tt\bf{180^{\circ}=180^{\circ}}⟼180

∘

=180

∘

HENCE VERIFIED