Final answer:
To find the point where the electric field is zero for a charge of 1.7 µC, additional information about the system of charges and their arrangement is necessary. Once we have that, we can use the principle of superposition and the electric field formula to solve for the position.
Step-by-step explanation:
To find the point where the electric field is zero due to two charges, we must set the magnitudes of the electric fields due to each charge equal to each other and solve for the distance from one of the charges to the zero field point. Given that we have a charge of 1.7 µC (micro-Coulombs), add another point charge for which the position of zero electric field is required. Without information on the second charge or configuration, the exact position cannot be determined. For instance, if we take another point charge and denote it as q, and the distance between them as d, and if we want to find a point between the charges where the electric field is zero, the electric field created by each charge at a point p (a distance x away from charge 1.7 µC and (d - x) from charge q) must be equal in magnitude but opposite in direction. The formula to use for the electric field strength E due to a point charge is E = k * |q| / r2, where k is Coulomb's constant, q is the charge, and r is the distance from the charge to the point in question.
If there is a specific configuration or additional details regarding other charges involved in the question, one would have to apply principles of superposition to solve for the zero electric field condition and use the distances given in relation to the known charges. We cannot complete this specific problem as posed without further information on the system of charges or the specific figure referenced in the question.