The equation of the transverse and conugate axes of a hyperbola are respectively`3x+4y-7=0 and 4x-3y+8=0` and their respective lengths are 4 and 6. Find the equation of the hyperbola.

The equation of the transvers and conjugate axes of a hyperbola are,respectively,x+2y-3=0 and 2x-y+4=0, and their respective lengths are sqrt(2) and 2sqrt(3) .The equation of the hyperbola is (2)/(5)(x+2y-3)^(2)-(3)/(5)(2x-y+4)^(2)=1(2)/(5)(x-y-3)^(2)-3(x+2y-3)^(2)=12(x+2y-3)^(2)-3(2x-y+4)^(2)=1

The equation of the pair of asymptotes of the hyperbola xy-4x+3y=0 , is

The asymptotes of a hyperbola are 3x-y-7=0 and x-5y-3=0. The hyperbola passes through the point (2,1) . Find the equation of the hyperbola and its centre.

The equation of the asymptotes of a hyperbola are 4x - 3y + 8 = 0 and 3x + 4y - 7 = 0 , then

If the length of the transverse and conjuigate axes of hyperbola be 8 and 6 respectively, then the difference of focal distance of any point of the hyperbola will be

Find the equation of the hyperbola whole transverse and conjugate axes are 8 and 6 respectively.

The equation of the asymptotes of a hyperbola are 4x+3y+2=0 and 3x-4y+1=0 then equations of axes arex

Statement 1: The asymptotes of hyperbolas 3x+4y=2 and 4x-3y=5 are the bisectors of the transvers and conjugate axes of the hyperbolas.Statement 2: The transverse and conjugate axes of the hyperbolas are the bisectors of the asymptotes.