In S-I- system- the value of - 0 is-

The correct option is C 14π× 9 ×10^9C^2N^ 1m^ 2 14πϵ_0=9× 10^9 ∴ϵ_0=14π× 9× 10^9C^2N^ 1m^ 2 ...

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Physical Quantities

In S.I. syste...

Question

In S.I. system, the value of $ε_{0}$ is:

1 C^{2} N^{- 1} m^{- 1}

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9 \times 10^{9} C^{2} N^{- 1} m^{- 2}

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\frac{1}{9 \times 10^{9}} C^{2} N^{- 1} m^{- 2}

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\frac{1}{4 π \times 9 \times 10^{9}} C^{2} N^{- 1} m^{- 2}

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S = \frac{1}{m!} C_{0} + \frac{n}{(m + 1)!} C_{1} + \frac{n (n - 1)}{(m + 2)!} C_{2} + . . . . . + \frac{n (n - 1) . . .2 .1}{(m + n)!}

{^{n + 1} C}_{2} + 2 [{^{2} C}_{2} + {^{3} C}_{2} + {^{4} C}_{2} + . . . . . . + {^{n} C}_{2}]

\frac{n (n + k) (p n + m)}{h}

k + m + p + h

^{m} C_{r} +^{m} C_{r - 1} .^{n} C_{1} +^{m} C_{r - 2},^{n} C_{2} + . . . +^{m} C_{1} .^{n} C_{r - 1} +^{n} C_{r} =

1 μ C

y -

y = 1 m, 2 m, 4 m, 8 m . . . . . . .

1 C

x \times 10^{3} N

x

(\frac{1}{4 π ϵ_{0}} = 9 \times 10^{9} {Nm}^{2} {/C}^{2})

\frac{1}{m!} C_{0} + \frac{n}{(m + 1)!} C_{1} + \frac{n (n - 1)}{(m + 2)!} C_{2} + . . . . . + \frac{n (n - 1) . . .2 .1}{(m + n)!} C_{n} = \frac{(m + n + 1) (m + n + 2) . . . (m + 2 n)}{(m + n)!}

r \geq 0

(\begin{matrix} m r \end{matrix}) C_{0} + (\begin{matrix} m r - 1 \end{matrix}) C_{1} + . . . . . . (\begin{matrix} m 0 \end{matrix}) C_{r} = (\begin{matrix} m + n r \end{matrix})

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