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CALCUTTA BOOK HOUSE-QUADRATIC SURDS-Exercise -3.1
- 5 root(5)(15625) =
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- sqrt27 + 3 sqrt75 - sqrt(243) + sqrt48 =
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- Between (sqrt6 + sqrt7) and (sqrt5 + sqrt8), the greater one is-
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- root(3)(8 (sqrt3 -1)^(3))=
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- sqrt(125) + 5 sqrt45 -2 sqrt(245) + sqrt20 = 8sqrt5
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- root(4)((81)/(256)) is a surd true or false
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- sqrt(192) and sqrt(147) are surds
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- sqrt(150) and sqrt(180) are surds
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- Express in the form of the product of a rational and irrational number...
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- Prove that (a) 3 sqrt48 - 4 sqrt75 + 5 sqrt(192) = 32 sqrt3 (b) sqrt...
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- Determine which of the followings are rational and which are surds: ...
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- Express in the form of like surds: root(3)(4), root(6)(5), 2sqrt3.
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- Express the followings in complete surds: 2 root(3)(4), aroot(p)(b)
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- Express the followings in the form of mixed surds: root(5)(-2187 a^(6)...
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- Find out the greatest and least numbers: 2sqrt2, 3root(3)(2), 2root(4)...
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- Which one is greater between (sqrt7 - sqrt5) and (sqrt13 - sqrt11) ?
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- Which one is greater between (sqrt11 + sqrt9) and (sqrt13 + sqrt7) ?
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- Evaluate : (a) sqrt(xsqrt(xsqrt(x.....oo))) (b) sqrt(6+ sqrt(6 + sqrt(...
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- Prove that (a) sqrt(-sqrt3 + sqrt(3 + 8 sqrt(7 + 4 sqrt3))) =2 (b) ...
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- Prove that (12)/(3 + sqrt5 - 2 sqrt2) = 1 + sqrt5 + sqrt10 - sqrt2
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