Answer
Electric field on the axis of ring is given by
"E=\\frac{kqx}{(x^2+R^2)^{1.5}}"
For maximum of electric field differentiate above electric field with respect to x
"\\frac{dE}{dx}=0"
then we get
"x=\\pm\\frac{R}{\\sqrt{2}}" Here electric field is maximum.
Putting value of x then we get
"E_{max}=\\frac{kqx}{((\\frac{R}{\\sqrt{2}})^2+R^2)^{1.5}}=\\frac{2kq}{3\\sqrt{3}R^2}"
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