If a and b are two real numbers- then the condition for -a-b-a b to be true isA- a and b are negativeB- a and b are 0C- a and b are positiveD- at least one of a and b is either 0 or positive

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Arithmetic Progression

If a and b ar...

Question

If a and b are two real numbers, then the condition for √a.√b = √ab to be true is

a and b are negative

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a and b are 0

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a and b are positive

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at least one of a and b is either 0 or positive

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Solution

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a

b

a > b

a, b, c

a (a - b) + b (b - c) + c (c - a) = 0,

a, b

c

\frac{a}{b} + \frac{b}{c} + \frac{c}{a}

a^{2} b^{3} = \frac{4}{9},

a + b

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