What is the rms value of an alternating current , `I=I_0sinomegat`?

The r.m.s. value of an alternating current is

The root mean square rm.s. value of alternating current I=60sin100nt is

What is peak value and r.m.s. value of alternating current?

State the rms value of an alternating current? Write the relation between the rms value and peak value of an alternating current that varies with time

Show that I_(rms)=(I_(0))/(sqrt(2)) , where I_(rms) is the root mean square value of alternating current and I_(0) the peak value.

Assertion (A) : The r.m.s value of alternating current is defined as the square root of the average of I^(2) during a complete cycle. Reason (R ) : For sinusoidal a.c. (I = I_(0) sin wt) I_("rms") = (I_(0))/(sqrt(2))

The root mean square (r.m.s .) value of alternating current I=60sin100 pi(t) is

How will you define RMS value of an alternating current ?