[" siven circuit if "I_(1)" and "I_(2)" be the "],[R_(2)" respectively then: "],[" mult man "11],[" min "xi],[" n "_(2)xi_(R_(1))],[" R_2 "xi_(R_(1))]

In the given circuit if I_(1) and I_(2) be the current in resistance R_(1) and R_(2) respectively then:

In the given circuit, if I_1 and I_2 be the current in resistances R_1 and R_2 , respectively, then .

In the given circuit, if I_1 and I_2 be the current in resistances R_1 and R_2 , respectively, then .

Two loops P and Q are made from a uniform wire. The redii of P and Q are r_(1)and r_(2) respectively, and their moments of inertia are I_(1)and I_(2) respectively, If I_(2)=4I_(1),"then" r_(2)/r_(1)"equals" -

Two loops P and Q are made from a uniform wire. The redii of P and Q are r_(1)and r_(2) respectively, and their moments of inertia are I_(1)and I_(2) respectively, If I_(2)=4I_(1),"then" r_(2)/r_(1)"equals" -

If I(r)=r(r^2-1) , then sum_(r=2)^n 1/(I(r)) is equal to

The magnitude of gratitational field intensities at distance r_(1) and r_(2) from the centre of a uniform solid sphere of radius R and mass M are I_(1) and I_(2) respectively. Find the ratio of I_(1)//I_(2) if (a) r_(1) gt R and r_(2) gt R and (b) r_(1) lt R and r_(2) lt R (c ) r_(1) gt R and r_(2) lt R .

Two loops P and Q are made from a uniform wire. The radii of P and Q are R_(1) and R_(2) , respectively, and their moments of inertia about their axis of rotation are I_(1) and I_(2) , respectively. If (I_(1))/(I_(2))=4 , then (R_(2))/(R_(1)) is