‎公式(forall x)[ P(x)在Q(x,A)arrow (exists y)[ R(x,y)cup S(y)] ] 中,(forall x)[ P(x)在Q(x,A)arrow (exists y)[ R(x,y)cup S(y)] ] 的辖域为( ), (forall x)[ P(x)在Q(x,A)arrow (exists y)[ R(x,y)cup S(y)] ] 的辖域为( )。A.(forall x)[ P(x)在Q(x,A)arrow (exists y)[ R(x,y)cup S(y)] ] B.(forall x)[ P(x)在Q(x,A)arrow (exists y)[ R(x,y)cup S(y)] ] C.(forall x)[ P(x)在Q(x,A)arrow (exists y)[ R(x,y)cup S(y)] ] D.(forall x)[ P(x)在Q(x,A)arrow (exists y)[ R(x,y)cup S(y)] ]

谓词公式forall x)(P(x)arrow R(x,y))cap Q(x,y)可换名为forall x)(P(x)arrow R(x,y))cap Q(x,

[单选题]已知集合P={x|0 ≤x ≤5,x∈Z},Q={y|y=|x2-1|,x∈P},则P∩Q中元素的个数是( ).(A)3.(B)6.(C)8.(D)9.

lim _(x arrow 1) (x-y)/(x^2)-y^(2)=A. 0 ;B. $\frac{1}{2}$ ;C. $\infty$ ;D. 不存在.

5.根据函数极限或无穷大定义,填写下表:-|||-(x)arrow A (x)arrow infty (x)arrow +infty (x)arrow -i

4.证明:(1) lim _((x,y)arrow (0,0))dfrac (x+y)(x-y) 不存在;(2)-|||-lim _((x,y)arrow (0

【单选题】已知谓词公式(∀x)(∀y)(P(x, y)→Q(x, y)),将其化为子句集的结果正确的是A. S = {¬P(x,y)∨Q(x,y)}B. S =

求函数的极限 lim _(x arrow 2) (tan x y)/(y)=A. 0B. 2C. 不存在D. $\infty$

[单选题]已知y1（x）与y2（x）是方程y″+P（x）y′+Q（x）y=0的两个线性无关的特解，Y1（x）和Y2（x）分别是是方程y″+P（x）y′+Q（x）y=R1（x）和y″+P（x）y′+Q（x）y=R2（x）的特解。那么方程y″+P（x）y′+Q（x）y=R1（x）+R2（x）的通解应是：（）A . c1y1+c2y2B . c1Y1（x）+c2Y2（x）C . c1y1+c2y2+Y1（x）D . c1y1+c2y2+Y1（x）+Y2（x）

【单选题】谓词公式 x(P(x)∨ yR(y))→Q(x)中量词 x的辖域是()。A. x(P(x)∨ yR(y))B. P(x)C. (P(x)∨ yR(y)

lim_(x arrow + infty)(x^2+y^2)sin (3)/(x^2)+y^(2)A. 0B. 3C. 1/3D. ∞