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KALYANI PUBLICATION-HARDER PRODUCT AND FACTORISATION -EXERCISE
- Find the product of the following. (x^2+y^2+z^2+xy+xz-yz) (x-y-z)
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- Find the product of the following. (a^2+b^2+c^2-ab+bc+ca) (a+b-c)
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- Find the product of the following. (x^2+9y^2+4-3xy-2x-6y) (x+3y+2)
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- Find the product of the following. (p^2+4q^2+r^2+2pq+pr-2qr) (p-2q-r...
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- Find the product of the following. (4x^2+9y^2+z^2+6xy+2xz-3yz) (2x-3...
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- Find the product of the following. (a^2+4b^2+2ab-3a+6b+9)(a-2b+3)
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- Find the product of the following. (9a^2+25b^2+15ab+12a-20b+16)(3a-5...
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- Find the product of the following. (9x^2+16y^2+12xy+6x-8y+4)(3x-4y-...
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- If x-2y = 4 then prove that x^3-8y^3-24xy-64=0
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- If x-y=6 then prove that x^3-y^3-18xy-216=0
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- If a + 2b = 4c, then prove that a^3+8b^3-64c^3+24abc=0
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- If x = b + c - 2a, y = c + a-2b , z = a + b-2c, then prove that x^3...
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- If 3x + 2y = -1, then prove that 27x^3+8y^3+1-18xy = 0
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- If x = a^2 - b^2, y = 2ab, z = a^2+b^2, then prove that x^6+y^6-z...
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- If x = 658, y = 668, z = 674, then prove that x^3+y^3+z^3-3xyz=39200...
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- If a = 37, b = 36, c = 38, then prove that a^3+b^3+c^3-3abc=333
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- If x+y+z=6, and xy+yz+zx=12, then prove that x^3+y^3+z^3=3xyz
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- If a = x+y, b=x-y and c = x+2y, then show that a^3+b^3+c^3-3abc =7y^...
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- If a = x+y, b = y+z, and c = z+x then show that a^3+b^3+c^3-3abc =2(...
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- If x = a+p, y = b+p, and z = c+p then show that x^3+y^3+z^3-3xyz ={a...
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