2. x + y +z =9 and x² + y² + z² = 35, find the value of x^3 + y^3+ z^3- 3 xyz.
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Answer:
Given
x+
y+
z=
0
⟹ x+ y= −z
Cubing on both sides
(x+ y)
3
= (−z)
3
⟹
x 3
y 3
3x
2
y+ 3xy
2
= −z
3
⟹
x 3
y 3
3xy(x+ y)= −z
3
⟹
x 3
y 3
3xy(−z)= −z
3
⟹
x 3
y 3
3xyz= −z
3
⟹
x 3
y 3
z 3
3xyz
Step-by-step explanation:
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