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sqrt(3);sqrt(6),sqrt(9),sqrt(12),cdots...

sqrt(3);sqrt(6),sqrt(9),sqrt(12),cdots

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Is the sequence sqrt(3), sqrt(6), sqrt(9), sqrt(12) ,…… form an Arithmetic Progression ? Give reason.

sqrt(3)sqrt(4)sqrt(12)=

The value of the determinant |{:(sqrt(6),2i,3+sqrt(6)i),(sqrt(12),sqrt(3)+sqrt(8)i,3sqrt(2)+sqrt(6)i),(sqrt(18),sqrt(2)+sqrt(12)i,sqrt(27)+2i):}| is (where i= sqrt(-1)

The value of the determinant |{:(sqrt(6),2i,3+sqrt(6)i),(sqrt(12),sqrt(3)+sqrt(8)i,3sqrt(2)+sqrt(6)i),(sqrt(18),sqrt(2)+sqrt(12)i,sqrt(27)+2i):}| is (where i= sqrt(-1)

The value of the determinant |{:(sqrt(6),2i,3+sqrt(6)i),(sqrt(12),sqrt(3)+sqrt(8)i,3sqrt(2)+sqrt(6)i),(sqrt(18),sqrt(2)+sqrt(12)i,sqrt(27)+2i):}| is (where i= sqrt(-1)

(3sqrt(2))/(sqrt(6)-sqrt(3))-(4sqrt(3))/(sqrt(6)-sqrt(2))-(6)/(sqrt(8)-sqrt(12))=? a.sqrt(3)-sqrt(2)b*sqrt(3)+sqrt(2)c.5sqrt(3)d.1

Write the following surds in decending order of their magnitudes : (i)3sqrt(2),6sqrt(3),9sqrt(4)" "(ii)3sqrt(3),4sqrt(5),sqrt(2),6sqrt(10)

Rewrite the following irrational numbers in ascending order of magnitude. (i)3sqrt(18),6sqrt(144),sqrt(7)" "(ii)3sqrt(12),sqrt(20),6sqrt(25),sqrt(6),12sqrt(112)

Rewrite the following irrational numbers in ascending order of magnitude. (i)3sqrt(18),6sqrt(144),sqrt(7)" "(ii)3sqrt(12),sqrt(20),6sqrt(25),sqrt(6),12sqrt(112)