已知2017(a-b) 根号2017

设根号a=A,根号b＝B则A^2+B^2=6,A^2B^2=4,AB=2所有为：（A-B)/(A+B)(A-B)^2=A^2-2AB+B^2=6-4=2(A+B)^2=A^2+2AB+B^2=6+4=

证法一：易知,（√a+√b)（√a-√b)²≥0从而（√a+√b)（√a-√b)（√a-√b)≥0（a-b)（√a-√b)≥0a√a-b√a-a√b+b√b≥0移项得a√a+b√b≥b√a+

(根号b+7)a+2倍根号b=(根号b-7)b,7a+(a+2)√b=-7b+b√b7a=-7b,a+2=b,a=-1,b=1求a^2+b^2=(-1)²+1²=2再问：我知道过程

m>=（√a+√b)/√(a+b)令t=（√a+√b)/√(a+b)t^2=(a+b+2√ab)/(a+b)=1+2√ab/(a+b)因为a+b>=2√ab所以2√ab/(a+b)

a/√b+b/√a=(a√a+b√b)/(√a*√b)=[(√a)^3+(√b)^3]/√(ab)=(√a+√b)(a-√a√b+b)/√(ab)>=(√a+√b)(2√a√b-√a√b)/√(ab)

即9/4-a=b-1/4=0a=9/4,b=1/4所以原式=(√a+√b)(√a-√b)/(√a+√b)+(√a-√b)²/(√a-√b)=(√a-√b)+(√a-√b)=2(√a-√b)=

a/根号b+根号b≥2根号a且b/根号a+根号a≥2根号b2式相加得出结论

a+b+2√ab=8√ab(√a+√b)²=8√aba+b-2√ab=4√ab(√a-√b)²=4√ab所以(√a-√b)²/(√a+√b)²=4/8=1/2a

(√a-√b)^2/(√a+√b)^2=(a+b-2√ab)/(a+b+2√ab)=(6√ab-2√ab)/(6√ab+2√ab)=4√ab/8√ab=1/2,所以(√a-√b)/(√a+√b)=√2

答：a+b=-3ab=2所以：a和b都是负数所以：a/b>0,b/a>0(a+b)²=9a²+2ab+b²=9a²+b²+4=9a²+b&#

(a/√b+b/√a)-√a-√b=(a/√b-√b)+(b/√a-√a)通分,得=(a-b)/√b+(b-a)/√a=(a-b)/√b-(a-b)/√a=(a-b)[1/√b-1/√a]=[(a-b

√b/(√a-√b)-√b/(√a+√b)={√b(√a+√b)-√b(√a-√b)}/(√a-√b)(√a+√b)=(√ab+b-√ab+b)/(a-b)=2b/(a-b)=2x1/4/(1/2-1

A/√B+B/√A-（√A+√B）=[（A√A+B√B）-（A√B+B√A）]/√A√B=（A-B）（√A-√B）/√A√B=（√A+√B）（√A-√B）/√A√B≥0∴A/√B+B/√A≥√A+√B

√12.5=√25/2=5√(1/2)=5√(1*2/2*2)=5√2/2=5a/2√0.016=√16/1000=4/√(1/10)/10=4√(1*10/10*10)/10=4√10/100=√1

没人做我来做吧首先对等式左边通分a(3/2)+b(3/2)/a^(1/2)b^(1/2)>=根号a+根号b对a(3/2)+b(3/2)因式分解(根号a+根号b)[a+b-根号ab]>=(根号a+根号b

因为a+b=6√ab,两边平方得,a^2+b^2+2ab=36aba^2+b^2=34ab,两边减去2ab得,(a-b)^2=32ab,因为a>b>o,所以a-b=4√2√ab所以把根号a+根号b分之

根号b/a+根号a/b=根号(b^2+a^2)/ab=根号[(a+b)^2-2ab]/ab因为a+b=-3,ab=2,所以=根号[(-3)^2-2*2]/2=根号（9-4）/2=根号5/2=（根号10

根号2=a,根号10=b,则根号12.5=根号25/2=5/a,,根号0.016=根号0,16*0.1=0.4倍根号1/10=0.4*根号10/100=0.4*1/10*根号10=0.04b希望帮到您

(a/√b+b/√a)(√a+√b)=a+b+（a√a/√b+b√b/√a）≥a+b+2√ab=(√a+√b)^2所以,两边除以√a+√b,就得到a/√b+b/√a≥√a+√

﹙1﹚∵a－b＝√5＋√3b－c＝√5－√3∴a－c＝2√5;﹙2﹚a²＋b²＋c²－ab－ac－bc＝1/2×[﹙a－b﹚²＋﹙b－c﹚²＋﹙a－c