(1)2-l1-2√2l-(√6-3)^0 l是绝对值 (2)3√40-√2/5-2√1/10 (3)(√5-√5分之1)^2
3个回答
展开全部
(1)2-l1-2√2l-(√6-3)^0
=2-(2√2-1)-1
=2-2√2+1-1
=2-2√2
(2)3√40-√(2/5)-2√(1/10)
=6√10-(1/5)√10-(1/5)√10
=(6-1/5-1/5)√10
=(28/5)√10
(3)(√5-√5分之1)^2
=[√5-(1/5)√5]²
=[(1-1/5)√5]²
=[(4/5)√5]²
=16/25x5
=16/5
=2-(2√2-1)-1
=2-2√2+1-1
=2-2√2
(2)3√40-√(2/5)-2√(1/10)
=6√10-(1/5)√10-(1/5)√10
=(6-1/5-1/5)√10
=(28/5)√10
(3)(√5-√5分之1)^2
=[√5-(1/5)√5]²
=[(1-1/5)√5]²
=[(4/5)√5]²
=16/25x5
=16/5
追问
(1)√18+1/2√12-√9
(2)6√1/2+4√0.75-3√2
(3)(√3-2)^2002*(√3+2)^2003
展开全部
(1)2-l1-2√2l-(√6-3)^0 l是绝对值
=2-2√2+1-1
=2-2√2
(2)3√40-√2/5-2√1/10
=6√10-1/5√10-1/5√10
=28/5√10
(3)(√5-√5分之1)^2
=5-2+1/5
=3.2
=2-2√2+1-1
=2-2√2
(2)3√40-√2/5-2√1/10
=6√10-1/5√10-1/5√10
=28/5√10
(3)(√5-√5分之1)^2
=5-2+1/5
=3.2
更多追问追答
追问
(1)√18+1/2√12-√9
(2)6√1/2+4√0.75-3√2
(3)(√3-2)^2002*(√3+2)^2003
追答
(1)√18+1/2√12-√9
=3√2+√3-2
(2)6√1/2+4√0.75-3√2
=3√2+2√3-3√2
=2√3
(3)(√3-2)^2002*(√3+2)^2003
=【(√3-2)*(√3+2)】^2002*(√3+2)
=【3-2】^2002*(√3+2)
=√3+2
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展开全部
2-l1-2√2l-(√6-3)^0
=2-(2√2-1)-0
=2-2√2l-1
=1-2√2l
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