If the determinant `|b-cc-a a-bb^(prime)-c ' c^(prime)-a ' a^(prime)-b ' b^-c ' ' c^-a ' ' a^-b ' '|=m|a b c a ' b ' c ' a ' ' b ' ' c ' '|` , then the value of `m` s `0` b. `2` c. `1` d. `-1`

If the determinant |(b -c,c -a,a -b),(b' -c',c' -a',a' -b'),(b'' -c'',c'' -a'',a'' - b'')| is expressible an m |(a,b,c),(a',b',c'),(a'',b'',c'')| , then the value of m, is

If a b c=0 , then find the value of {(x^a)^b}^c (a)1 (b) a (c)b (d) c

The determinant |y^2-x y x^2a b c a ' b ' c '| is equal to a. |b x+a y c x+b y b^(prime)x+a ' y c^(prime)x+b ' y| b. |a x+b y b x+c y a^(prime)x+b ' y b ' x+c ' y| c. |b x+c y a x+b y b^(prime)x+c ' y a^(prime)x+b ' y| d. |a x+b y b x+c y a^(prime)x+b ' y b^(prime)x+c ' y|

Prove that: |1a a^2-b c1bb^2-c a1cc^2-a b|=0

Let a/b = c/d , (where a and b are odd prime numbers) . If c > a and d > b , then