已知直线y 3分之4x 3

x=log2(y)则X1+2X2+3X3=log2(y1)+2log2(y2)+3log2(y3)=log2(y1)+log2(y2^2)+log2(y3^3)=log2(y1y2^2y3^3)=1所

x3+y3=100(x+y)(x^2-xy+y^2)=100因x+y=1所以x^2-xy+y^2=100(x+y)^2-3xy=1001-3xy=100xy=-33x^2+y^2=(x+y)^2-2x

已知A(x1,y1)、B(x2,y2)、C(x3,y3)是函数y=-2/x图像上的三点,且x1＜0＜x2＜x3则y1,y2,y3,大小关系点(x1,y1)、（x2,y2）、（x3,y3）都是反比例函数

v已知ax3=by3=cz3且1/x+1/y+1/z=1求证（ax2+by2+cz2)1/3=a1/3+b1/3+c1/3令ax^3＝by^3＝cz^3＝k,则：a＝k/x^3、b＝k/y^3、c＝k

答：抛物线y^2=4x中,x>=0,所以X1取最小值0,Y1=0点A（0,0）,B(X2,Y2),C(X3,Y3)Kab=Y2/X2=4/Y2Kac=Y3/X3=4/Y3Kbc=(Y3-Y2)/(X3

因为A+B+C=x3-2y3+3x2y+xy2-3xy+4+y3-x3-4x2y-3xy-3xy2+3+y3+x2y+2xy2+6xy-6=1，所以，对于x、y、z的任何值A+B+C是常数．

x3+y3-x2y-xy2=(x+y)(x2-xy+y2)-xy(x+y)=（x+y)(x2-2xy+y2）=（x+y)（x2+2xy+y2-4xy）=（x+y）[(x+y)2-4xy]=10×（10

∵x+y=1，∴x3+y3+3xy=（x+y）（x2-xy+y2）+3xy=x2+y2+2xy=（x+y）2=1．

∵x+y+z=0,∴z=(-x-y)x^3+y^3+z^3=x^3+y^3-(x+y)^3=x^3+y^3-x^3-y^3-3x^2y-3xy^2=-3xy(x+y)=3xyz

这个问题你问几遍呀?1、平均数=(4×3+18×4)/7=122、平均数=(5x1+5x2+5x3+……+5xn)/n=5(x1+x2+x3+……+xn)/n=5×4=203、平均数=[(2x1+3y

A+B+C=（x3+3x2y-5xy2+6y3-1）+（y3+2xy2+x2y-2x3+2）+（x3-4x2y+3xy2-7y3+1）=（1+1-2）x3+（3+1-4）x2y+（-5+2+3）xy2

因为k=-4y2>y3

x2+y2＝(x+y)2-2xy＝14x3+y3＝(x2+y2)×(x+y)-xy2-yx2＝14×4-xy(x+y)=52……剩下的就是这么个算法,手机党,求个最佳哈

x3+y3-z3+3xyz，=[（x+y）3-3x2y-3xy2]-z3+3xyz，=[（x+y）3-z3]-（3x2y+3xy2-3xyz），=（x+y-z）[（x+y）2+（x+y）z+z2]-3

已知点(-2,y1)(-1,y2)(1,y3)都在直线y=3分之1x+b,因为k=3分之1＞0所以函数是增函数又-2

x+y=1(x+y)^2=x^2+2xy+y^2=1(x+y)^3=x^3+y^3+3xy(x+y)=1而x^3+y^3=1/3,代入得：3xy=2/3xy=2/9由于x=1-y;故代入xy=2/9;

A-B=(x3+2y3-xy2)-(﹣y3+x3+2xy2)=x³+2y³-xy²+y³-x³-2xy²=3y³-3xy²

设两直线夹角为θ,l1的倾角为α,l2的倾角为β.则:tanα=(y2-y2)/(x2-x1)tanβ=(y4-y3)/(x4-x3)根据两直线夹角公式得:tanθ=(|tanα-tanβ|)/(1+

x3-y3-x2y+xy2=(x-y)(x2+xy+y2)-xy(x-y)=(x-y)(x2+xy+y2-xy)=(x-y)(x2+y2)

x3+3xy-y3=(x-y)(x^2+y^2+xy)+3xy=-x^2-y^2+2xy=-(x-y)^2=-1