已知A=30 (1 根号三)c=2b

因为一次函数过点A(√3,√3+2),B(-1,√3)所以带入得：√3+2=√3k+b①,√3=-k+b②①-②得：(√3+1)k=2k=2/(1+√3)=√3-1把k带入②得：1-√3+b=√3所以

答：a+b=8,b=8-aab-c²+8√2c=48a(8-a)-c²+8√2c=488a-a²-c²+8√2c=48-(a-4)²-(c-4√2)&

因为(√a+√b+√c)^2=3(√ab+√ac+√bc)a+b+c+2√ab+2√bc+2√ac=3(√ab+√bc+√ac)a+b+c-√ab-√bc-√ac=0,2a+2b+2c-2√ab-2√

原式=2*((sqrt(a-1)-1)^2+(sqrt(b-2)-2)^2)=-(sqrt(c-3)-3)^2因为(sqrt(a-1)-1)^2,(sqrt(b-2)-2)^2(sqrt(c-3)-3

=√(ac)=√[(3-√5)/2]=√[(5-2√5+1)/4]=(√5-1)/2

因A+B+C=π,又A+C=2B得B=π/31/cosA+1/cosC=-2√2=>(cosA+cosC)=-2√2cosAcosC=>2cos(A-C)/2cos(A+C)/2=-√2[cos(A+

1/a=√2009+√20081/b=√2010+√20091/c=√2011+√2010因：1/c>1/b>1/a所以有：a>b>c

a^2+b+|√(c-1)-2|=6a+2*√(b-3)-7(a^2-6a+9)+[(b-3)-2√(b-3)+1]+|√(c-1)-2|=0(a-3)^2+[√(b-3)-1]^2+|√(c-1)-

a+b+c-2√a-1-2√b-2-2√c-3=3a-1-2√(a-1)+1+b-2-2√b-2+1+c-3-2√c-3+1=0(√(a-1)-1)^2+(√(b-2)-1)^2+(√(c-3)-1)

不懂题意.能说的更清楚吗?再问：已知a+b+c=2根号a-2+4根号b-1+6根号c+3-14求a，b，c的值，题目就是这样的哦再答：楼上的答案是对的啦。

解:(2a-b)*(c)=(-1,√3)*(1,√3)=(-1)*1+(√3)^2=2又：(2a-b)*c=2a*c-b*c=6-b*c=2则：b*c=4由于：c=(1,√3)则：|c|=√[1^2+

A=2^(1/2)-1,B=2*2^(1/2)-6^(1/2),C=6^(1/2)-2B

(√(2a+3)+√(2b+3)+√(3c+3))^2=2a+3+2b+3+2c+3+2√(2a+3)(2b+3)+2√(2b+3)(2c+3)+2√(2c+3)(2a+3)2a+3+2b+3>=2√

配方得：[根号(a-1)-1]^2+[根号(b-1)-2]^2+1/2[根号(c-3)-3]^2=0,a=2,b=5,c=12a+b+c=19.

a-b=根号5+根号3,b-c等于根号5-根号三a-c=2根号5a方+b方+c方-ab-bc-ca=1/2×[2a方+2b方+2c方-2ab-2bc-2ca]=1/2×[(a-b)方+(b-c)方+(

证：已知a>0,b>0,c>0,a+b+c=1设X=√(3a+2),Y=√(3b+2),Z=√(3c+2)则t=X+Y+ZX^2=(3a+2),Y^2=(3b+2),Z^2=(3c+2)X^2+Y^2

cosA=√3/2,a:b=1:√3,b=√3*a,c=4.cosA=(b^2+c^2-a^2)/2bc,√3/2=(3a^2+c^2-a^2)/(2*√3ac)c^-3ac+2a^2=0,(c-2a

(根号a²+b²+根号b²+c²+根号a²+c²)可化简为a+b+c=1因为(根号2)≤1≤2则证明成功

①a^2+b+√(c-1)-2=10a+2√(b-4)-22化为（a-5）²+[√(b-4)-1]²+|√(c-1)-2|=0所以三个大于等于0的数相加等于零可以得出三个数都等于零

由题设得：S=(1/2)b*c*sinA.sinA=2S/bc=2*(3/2)/(2*√3)=√3/2.∴∠A=60°或∠A=120°