The figure below shows a cross-section of tw flowing perpendicular to the page. KSU 𝑞, he currents are 𝑞, Wire 1𝑐 𝑥-axis at 𝑥=10.0𝑐𝑚. Wire 2 .00 A directed into the page (in the -𝑧 direction) and passes through the current 𝐼2. The total magnetic field through the 𝑥-axis at 𝑥=-20.0𝑐𝑚 and carries an unknown along +𝑦 direction. (a) Find the magnetic field due to the current 𝐼1 at the origin. What is its direction? [5 points] B 𝐵1=𝜇0𝐼12𝜋(𝐽)=𝑁0(5(𝐴))2𝜋(0,𝐼𝑚)=10×10-6𝑇 𝑖𝑛 𝑡𝑜 the paye (b) Hence, find the value of 𝐼2 and identify its direction. [5 points] Find the distance (from the origin 0 ) to a location on the 𝑥-axis where the total magnetic field due to both wires equal to zero. [5 points] KSU User Name: 8. The figure below shows a cross-section of two long, straight, parallel wires, where the currents are flowing perpendicular to the page. Wire 1 carries a current 𝐼1=5.00A directed into the page (in the -𝑧 direction) and passes through the 𝑥-axis at 𝑥=10.0𝑐𝑚. Wire 2 passes through the 𝑥-axis at 𝑥=-20.0𝑐𝑚 and carries an unknown current 𝐼2. The total magnetic field at the origin due to the currents in the two wires is 30.0𝜇𝑇 pointing along +𝑦 direction. (a) Find the magnetic field due to the current 𝐼1 at the origin. What is its direction? [5 points] uarr 𝐵1=𝜇0𝐼12𝜋(𝑑)=𝜇0(5(𝐴))2𝜋(0,𝐼𝑛)= into the page (b) Hence, find the value of 𝐼2 and identify its direction. [5 points] 𝐵𝑇0+𝑡1=𝐵2+𝐵1→𝐵2=𝐵𝑇-𝐵1=20𝜇𝑇=(30-10)𝜇𝑇 20𝜇𝑇=𝜇𝑈𝐼2delT(𝑇2𝑥)= (c) Find the distance (from the origin 0 ) to a location on the 𝑥-axis where the total magnetic field due to both wires equal to zero.