Consider a an equilateral prism ABC of glass `(mu= (3)/(2))` placed in water `(mu=(4)/(3))`

`{:("Column"I, "Column"II), ((A) FG "is parralel to" BC , (P) "Maximum deviation"),((B) i_(1) = 90^(@) , (Q) "Minimum deviation"), ((C) i_(1)= i_(2) = sin^(-1)((9)/(16)) , (R) TIR " will take place at surface" AC), ((D) EF "is perpendicular to" AB , (S) "No" TIR "will take place at surface" BC):}`

{:("Column-I","Column-II"),((A)NH_3, "p linear"),((B)BeF_2, "q polar"),((C )H_2O, "r" mu "=0D"),((D)CO_2, "s Angular"):}

In the figure shown, mu_1gtmu_2. Find minimum value of i so that TIR never takes place at P.

In the figure shown, mu_1gtmu_2. Find minimum value of i so that TIR never takes place at P.

If a/2=5, b/3=5 , then {:("Column - I", "Column - II"), ("(A) ab", "(p) 50"), ("(B) "a/b, "(q) "3/2), ("(C) "a^(2)+b^(2), "(r) 6"), ("(D) "1/((1/a+1/b)), "(s) "2/3), ("", "(t) 325"), ("", "(u) 150"):}

Match Column-I with Column-II : {:("Column-I","Column-II"),("(1) Maximum value of g","(a) At Earth's center"),("(2) Minimum value of g","(b) At poles"),("(3) Zero value of g","(c) At equator"):}

Match Column-I with Column-II : {:("Column-I","Column-II"),("(1) Combination of two vector is maximum.",(a)180^@),("(2) Combination of two vector is minimum.",(b) 90^@),(,(c)0^@):}

Match the following : {:(,"Column-I",,"Column-II"),((A),3s^(1),(p),n=3),((B), 3p^(1),(q), l=0),((C ), 4s^(1),(r ) , l=1),((D),4d^(1),(s),m=0),(,,(t),m=+-1):}

Match the following : {:(,"Column-I",,"Column-II"),((A),3s^(1),(p),n=3),((B), 3p^(1),(q), l=0),((C ), 4s^(1),(r ) , l=1),((D),4d^(1),(s),m=0),(,,(t),m=+-1):}

Column - II shows the optical phenomenon that can be associated with optical components given in column- I . Note the column - I may have more than one matching options in column-II. {:("Column I","Column II"),((A)"Convex mirror",(p)"Dispersion"),((B)"Converging lens",(q) "Deviation"),((C)"Thin prism" , (r) "Real image of real object") , ((D) "Glass slab", (s) "Virtual images of real object"):}