`[{(625)^(-1/4)}^(-1/2)]^2`

[(625)^(-1/2)]^(-1/4)

(((625)^(-1//2))^(-1//4))^(2)=

(((625)^(-1//2))^(-1//4))^(2)=

Simplify: [((625)^(-1/2))^4]^2

Simplify sqrt(25)/(64)^(1/3)+(256/625)^(-1/4)+1/(64/125)^(2/3)

Simplify: [(2 10/27))^(-2/3) ÷ (11 1/9))^(-0.5)] +[(6.25)^(0.5) ÷ (-4)^(-1)]

Prove that . (i) [8^(-(2)/(3)) xx 2^((1)/(2))xx 25^(-(5)/(4))] div[32^(-(2)/(5)) xx 125 ^(-(5)/(6)) ] = sqrt(2) (ii) ((64)/(125))^(-(2)/(3)) = (1)/(((256)/(625))^((1)/(4)))+ (sqrt(25))/(root3(64)) = (65)/(16) (iii) [7{(81)^((1)/(4)) +(256)^((1)/(4))}^((1)/(4))]^(4) = 16807 .

Solve : {(625^(-(1)/(2))) ^(-(1)/(4))}=(0.2)^(4-3x)

(64/125)^(-2/3)+(256/625)^(-1/4)+(3/7)^0=

((16)^((1)/(4)))/((27)^((1)/(3)))+((625)^((1)/(4)))/((81)^((1)/(4)))-(1)/((243)^((1)/(5)))=2