358278 The electric field in a region is given by \(\overrightarrow E = \frac{3}{5}{E_0}\hat i + \frac{3}{2}{E_0}\hat j + {E_0}\hat k\) with \({E_0} = 2 \times {10^3}N{C^{ - 1}}.\) Find the flux of this field through a rectangular surface of area \(0.2{m^2}\) parallel to the \(Y\)-\(Z\) plane.

358279 A surface has the area vector \(\vec A = \left( {2\hat i + 3\hat j} \right){m^2}\) . The flux of an electric field through it if the field is \(\vec E = 4\hat i\frac{V}{m}:\)

358280 The electric field in a region of space is given by, \(\vec{E}=E_{0} \hat{i}+2 E_{0} \hat{j}\) where \(E_{0}=100 N / C\). The flux of the field through a circular surface of radius \(0.02\;m\) parallel to the \(Y-Z\) plane is nearly:

358281 The number of electric field lines crossing an area \(\Delta S\) is \({n_1}\) when \(\Delta \overrightarrow S \parallel \overrightarrow E \), while number of field lines crossing same area is \({n_2}\) when \(\Delta S\) makes an angle of \(30^\circ \) with \({\vec E}\) , then:

358278 The electric field in a region is given by \(\overrightarrow E = \frac{3}{5}{E_0}\hat i + \frac{3}{2}{E_0}\hat j + {E_0}\hat k\) with \({E_0} = 2 \times {10^3}N{C^{ - 1}}.\) Find the flux of this field through a rectangular surface of area \(0.2{m^2}\) parallel to the \(Y\)-\(Z\) plane.

358279 A surface has the area vector \(\vec A = \left( {2\hat i + 3\hat j} \right){m^2}\) . The flux of an electric field through it if the field is \(\vec E = 4\hat i\frac{V}{m}:\)

358280 The electric field in a region of space is given by, \(\vec{E}=E_{0} \hat{i}+2 E_{0} \hat{j}\) where \(E_{0}=100 N / C\). The flux of the field through a circular surface of radius \(0.02\;m\) parallel to the \(Y-Z\) plane is nearly:

358281 The number of electric field lines crossing an area \(\Delta S\) is \({n_1}\) when \(\Delta \overrightarrow S \parallel \overrightarrow E \), while number of field lines crossing same area is \({n_2}\) when \(\Delta S\) makes an angle of \(30^\circ \) with \({\vec E}\) , then:

358278 The electric field in a region is given by \(\overrightarrow E = \frac{3}{5}{E_0}\hat i + \frac{3}{2}{E_0}\hat j + {E_0}\hat k\) with \({E_0} = 2 \times {10^3}N{C^{ - 1}}.\) Find the flux of this field through a rectangular surface of area \(0.2{m^2}\) parallel to the \(Y\)-\(Z\) plane.

358279 A surface has the area vector \(\vec A = \left( {2\hat i + 3\hat j} \right){m^2}\) . The flux of an electric field through it if the field is \(\vec E = 4\hat i\frac{V}{m}:\)

358280 The electric field in a region of space is given by, \(\vec{E}=E_{0} \hat{i}+2 E_{0} \hat{j}\) where \(E_{0}=100 N / C\). The flux of the field through a circular surface of radius \(0.02\;m\) parallel to the \(Y-Z\) plane is nearly:

358281 The number of electric field lines crossing an area \(\Delta S\) is \({n_1}\) when \(\Delta \overrightarrow S \parallel \overrightarrow E \), while number of field lines crossing same area is \({n_2}\) when \(\Delta S\) makes an angle of \(30^\circ \) with \({\vec E}\) , then:

358278 The electric field in a region is given by \(\overrightarrow E = \frac{3}{5}{E_0}\hat i + \frac{3}{2}{E_0}\hat j + {E_0}\hat k\) with \({E_0} = 2 \times {10^3}N{C^{ - 1}}.\) Find the flux of this field through a rectangular surface of area \(0.2{m^2}\) parallel to the \(Y\)-\(Z\) plane.

358279 A surface has the area vector \(\vec A = \left( {2\hat i + 3\hat j} \right){m^2}\) . The flux of an electric field through it if the field is \(\vec E = 4\hat i\frac{V}{m}:\)

358280 The electric field in a region of space is given by, \(\vec{E}=E_{0} \hat{i}+2 E_{0} \hat{j}\) where \(E_{0}=100 N / C\). The flux of the field through a circular surface of radius \(0.02\;m\) parallel to the \(Y-Z\) plane is nearly:

358281 The number of electric field lines crossing an area \(\Delta S\) is \({n_1}\) when \(\Delta \overrightarrow S \parallel \overrightarrow E \), while number of field lines crossing same area is \({n_2}\) when \(\Delta S\) makes an angle of \(30^\circ \) with \({\vec E}\) , then: