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x^(3)y^(3)+216...

x^(3)y^(3)+216

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Find the value of : (i) x^(3)+y^(3)-12xy+64 , when x+y=-4 (ii) x^(3)-8y^(3)-36xy-216 , when x=2y+6

Find the value of : (i) x^(3)+y^(3)-12xy+64 , when x+y=-4 (ii) x^(3)-8y^(3)-36xy-216 , when x=2y+6

Verify x^(3)-y^(3)= (x-y)(x^(2)+y^(2)+xy) Hence factorise 216x^(3)-125y^(3)

Find the value of :(1)x^(3)+y^(3)-12xy+64 when x+y+4=0(2)x^(3)-8y^(3)-36xy+216 when x-2y+6=0

The factors of (64x^(3)-216y^(3)) are :

Factorize: 8x^(3)+27y^(3)-216z^(3)+108xyz

Factorize: 8x^(3)-125y^(3)+180xy+216

Find the value of x^(3)-8y^(3)-36xy-216 when x=2y+6

Find the value of x^(3)-8y^(3)-36xy-216 , when x=2y+6 .