Show that the pair of lines `3x^(2)-5xy+2y^(3)=0 9x^(2)-25xy+4y^(2)=0` are equally inclined to each other.

If the two pair of lines 2x^(2)+6xy+y^(2)=0 and 4x^(2)+18xy+by^(2)=0 are equally inclined to each other then b=

Assertion (A) : 3x^(2)+4xy+y^(2)=0 and 7x^(2)+12xy+y^(2)=0 are equally inclined to each other. Reasom (R): The pair of lines ax^(2)+2hxy+by^(2)=0 and px^(2)+2qxy+ry^(2)=0 are equally inclined to each other.

The pair of lines 2x^(2)+3xy+5y^(2)=0 and 4x^(2)+21xy+25y^(2)=0 are

The lines x^(2)-12xy+6y^(2)=0 are equally inclined to the line

If the pairs of lines 3x^(2)-5xy+py^(2)=0 and 6x^(2)-xy-5y^(2)=0 have one line in common, then P=

The pair of lines 9x^(2)+y^(2)+6xy-9=0 are

The lines 36x^(2)-33xy-20y^(2)=0 are equally inclined to the line

If the pair of lines 6x^(2)-5xy-6y^(2)=0, 6x^(2)-5xy-6y^(2)+x+5y-1=0 form a square then area of square is

the number of values of a for which the pair of lines represented by 3ax^(2) +5xy +(a^(2) -2)y^(2) = 0 are at right angles to each other , is