If a and b are two distinct natural numbers, which one of the following is true ?
A. $$\sqrt {a + b} > \sqrt a + \sqrt b $$
B. $$\sqrt {a + b} = \sqrt a + \sqrt b $$
C. $$\sqrt {a + b} < \sqrt a + \sqrt b $$
D. $$ab = 1$$
Answer: Option C
A. $$\sqrt {a + b} > \sqrt a + \sqrt b $$
B. $$\sqrt {a + b} = \sqrt a + \sqrt b $$
C. $$\sqrt {a + b} < \sqrt a + \sqrt b $$
D. $$ab = 1$$
Answer: Option C
Three numbers are in ratio 1 : 2 : 3 and HCF is 12. The numbers are:
A. 12, 24, 36
B. 11, 22, 33
C. 12, 24, 32
D. 5, 10, 15
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