`(46-:2)/(93-:3)`

Given that,for all real x,the expression x^(2)+2x+4x^(2)-2x+4 values between which the expression (9.3^(2x)+6.3^(x)+4)/(9.3^(2x)-6.3^(x)+4) lies are

Arrange the following fractions in ascending (smaller to bigger) order 3(1)/(2),3(5)/(9,3(1)/(5)

If A=[(2,1),(9,3)] and A^(2)-5A+7I=O , then A^(-1)=

(35)/(7)+(93)/(2)

If for x in R, (1)/(3) lt (x^(2) - 2x + 4)/(x^(2) + 2x + 4) lt 3 , then (9.3^(2x) + 6.3^(x) + 4)/(9.3^(2x) - 6.3^(x) + 4) lies between

129 div [46 - {93 div (35 - 132 div bar(11 xx 3))}] =

If z=(sqrt(3))/(2)-(1)/(2) i , then (i^(93)+z^(93))^(99)=

Subtract: 46. 23\ -\ 37. 5\ = (ii) 128. 4\ -\ 53. 05\ =\ 45. 03\ -\ 27. 80\ = (iv) 23. 93\ -\ 5. 946\ =