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If a2 + b2 + c2 − ab − bc − ca =0, then
Concept: undefined >> undefined
If a + b + c = 0, then \[\frac{a^2}{bc} + \frac{b^2}{ca} + \frac{c^2}{ab} =\]
Concept: undefined >> undefined
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If a1/3 + b1/3 + c1/3 = 0, then
Concept: undefined >> undefined
If a + b + c = 9 and ab + bc + ca =23, then a3 + b3 + c3 − 3abc =
Concept: undefined >> undefined
\[\frac{( a^2 - b^2 )^3 + ( b^2 - c^2 )^3 + ( c^2 - a^2 )^3}{(a - b )^3 + (b - c )^3 + (c - a )^3} =\]
Concept: undefined >> undefined
The product (a + b) (a − b) (a2 − ab + b2) (a2 + ab + b2) is equal to
Concept: undefined >> undefined
The product (x2−1) (x4 + x2 + 1) is equal to
Concept: undefined >> undefined
If \[\frac{a}{b} + \frac{b}{a} = 1\] then a3 + b3 =
Concept: undefined >> undefined
If 49a2 − b = \[\left( 7a + \frac{1}{2} \right) \left( 7a - \frac{1}{2} \right)\] then the value of b is
Concept: undefined >> undefined
Simplify:
`11^(1/2)/11^(1/4)`
Concept: undefined >> undefined
Simplify:
`7^(1/2) . 8^(1/2)`
Concept: undefined >> undefined
If O is the centre of the circle, find the value of x in the following figures.

Concept: undefined >> undefined
If O is the centre of the circle, find the value of x in the following figures.

Concept: undefined >> undefined
O is the circumcentre of the triangle ABC and OD is perpendicular on BC. Prove that ∠BOD = ∠A.
Concept: undefined >> undefined
