已知椭圆C:(x^2)/(a^2)+(y^2)/(b^2)=1(a>b>0),四点P1(1,1),P2(0,1),P3(-1,((sqrt(3)))/(2)),
设=sqrt ({x)^2+(y)^2+(z)^2} 则|div(grad)|(1,0,1)= () .-|||-(A) -sqrt (2) (B) sqrt
[题目]点(0,1)到直线 () x+y+1=0 的距离是 ()-|||-A、1-|||-B、2-|||-C、 dfrac (sqrt {2)}(2)-|||-
(B) sqrt (2). (C) dfrac (sqrt {2)}(2) (D)1.
设 overrightarrow(alpha) = ((1)/(2) ), A = ( (1)/(sqrt(2)) & -(1)/(sqrt(2)) (1)/
12.试用向量证明不等式:-|||-sqrt ({{a)_(1)}^2+({a)_(2)}^2+({a)_(3)}^2}sqrt ({{b)_(1)}^2+({
已知 alpha_1 = ((1)/(sqrt(3)), (1)/(sqrt(3)), (1)/(sqrt(3)) ), alpha_2 = (-(1)/
1.设 approx N(2,18), 若 Y=(B) ),则 approx N(0,1).-|||-(A) dfrac (x-2)(18): (B) dfra
A.sqrt(1+x) B.(sqrt(1+x))/(2) C.(sqrt(1+x))/(sqrt(x)) D.(sqrt(1+x))/(2sqrt(x)
lim_(ntoinfty)((1)/(sqrt(n^2)+1)+(1)/(sqrt(n^2)+2)+...+(1)/(sqrt(n^2)+n))=_.$\li