A long non-conducting cylindrical wire of radius a stores a total charge Q₁ and issurrounded by a hollow, concentric conducting cylindrical shell or length L, innerradius b and outer radius c. The conducting cylindrical shell stores a total charge-30. See Figure. Using Gauss's law, write an equation for the electric field as afunction of r (E(r)) inside the non-conducting cylinder (r< a). (Whenapplying Gauss's Law, show derivation and the Gaussian surface,supporting your solution with geometrical reasoning.)Inner non-conductingbC+Outer conducting, solidcylinder of total charge -3Q Consider the concentric cylinders in the previous problem (inner non-conductingcylinder of charge +Q and radius a; outer conducting cylinder of charge -30,inner radius b and outer radius c). Draw a graph of the electric field as a function ofr that includes the three regions - from r = 0 tor > c. Let outwardly directed fieldbe + while inwardly directed will be -.Exb

The electric field as a function of r for the three regions. Region 1: 0 <= r <= a The…

Consider the concentric cylinders in the previous problem (inner non-conducting cylinder of charge +Q and radius a; outer conducting cylinder of charge -30, inner radius b and outer radius c). Draw a graph of the electric field as a function of r that includes the three regions - from r = : 0 to r> c. Let outwardly directed field be + while inwardly directed will be -

Consider the concentric cylinders in the previous problem (inner non-conducting cylinder of charge +Q and radius a; outer conducting cylinder of charge -30, inner radius b and outer radius c). Draw a graph of the electric field as a function of r that includes the three regions - from r = : 0 to r> c. Let outwardly directed field be + while inwardly directed will be -