奥数求y=2x 根号x²-2x 3的值域
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y=根号(x-8)+根号(8-x)+18,x-8≥0,8-x≥0x=8,y=18[(x+y)/(根号x+根号y)]-2xy/(x根号y-y根号x)=26/(2√2+3√2)-288/(8*3√2-18
x³-2x²-4x-5=(x³-2x²+x)-(5x-5)-10=x(x-1)²-5(x-1)-10将x=1+√5代入原式=(1+√5)(1+√5-1
1、奇2非奇非偶3非奇非偶再问:解题过程再答:1、f(-x)=-x3-1/x=-f(x),所以是奇函数2、定义域只有x=0.5一点,关于原点不对称,所以非奇非偶3、x=1,y=2,x=-1,y=0,显
很高兴喂你解答!原式=4√[(x^2+xy+y^2)/(x-y)*1/2√[(x^2-xy+y^2)/(x+y)*3√(x^3+y^3)=6√[(x^2+xy+y^2)/(x-y)*√[(x^2-xy
根号内必须大于等于0故有x-1≥0且1-x≥0即x≥1且x≤1所以x=1将x=1代回去得y=3然后将x,y代入所求式即可你的所求式表述不是很清楚,所以没办法帮你求了
根号(x+y-8)+根号(8-x-y)=根号(3x-y-4)+根号(x-2y+7),根据二次根式有意义得:X+Y-8≥0,8-X-Y≥0,∴X+Y≥8,X+Y≤8,∴X+Y=8,左边为0,右边两个非负
(x√x+x√y)/(xy-y^2)-[x+√(xy)+y]/(x√x-y√y)=[x(√x+√y)/[y(√x-√y)(√x+√y)]-[x+√(xy)+y]/{(√x-√y)[x+√(xy)+y]
结果为根号下x+根号下y解2xy/(x根号下y+y根号下x)分母提公因式根号下xy然后前后两式分母都含根号下x+根号下y合并后约分得根号下x+根号下y
(根号y/根号x-根号y)-(根号y/根号x+根号y)={根号y(根号x+根号y)}/(x-y)-{根号y(根号x-根号y)}/(x-y)=(y+y)/(x-y)因为x=2y所以原式=2y/y=2
原式=[(√x-√y)²+(√x+√y)²]/(√x+√y)(√x-√y)=(x+y-2√xy+x+y+2√xy)/(x-y)=2(x+y)/(x-y)=2(2+√3)/(2-√3
((x-y)/(√x+√y))-(x+y-2√xy)/(√x-√y),分母有理化,第一个式子分母乘以√x-√y,又(x+y-2√xy)=(√x-√y)(√x-√y),所以原式等于√x-√y-(√x-√
(x^2+2x+1)=(x+1)^2x^3-3x^2+3x-1=(x-1)^3所以y=|x+1|+(x-1)当x再问:那应该是-2到正无穷大吧再答:哦哦,是是是。厉害,被看出来了。再问:开玩笑。我数学
原式=√y/(√2y-√y)-√y/(√2y+√y)=√y/[√y(√2-1)]-√y/[√y(√2+1)]=1/(√2-1)-1/(√2+1)=(√2+1)/(√2+1)(√2-1)-(√2-1)/
两边同除以x^2y'/(x^2)-(2/x^3)y=x通分(xy'-2y)/(x^3)=x[y/(x^2)]'=x积分y/(x^2)=(1/2)x^2+Cy=(1/2)x^4+Cx^2再问:请问,最终
y=(x∧3-1)/sinxy'=[2x²sinx-(x³-1)cosx]/sin²x=(2x²sinx-x³cosx+cosx)/sin²
[x+2√(x-1)]=[√(x-1)+1]^2[x-2√(x-1)]=[√(x-1)-1]^2x-1>=0x>=1y=√[x+2√(x-1)]+√[x-2√(x-1)]=√(x-1)+1+|√(x-
y=x³-6x²+12x-8-x³=-6x²+12x-8=-6(x-1)²-2所以x=1,y最大=-2
错了吧,x³+y是x³yx+y=2√7xy平方差=7-3=4则(x+y)²=x²+2xy+y²=(2√7)²x²+y²=