3.设I=int_(0)^1dxint_(0)^x^(2)f(x,y)dy+int_(1)^2dxint_(0)^2-xf(x,y)dy,则交换积分次序后,I可
1.交换积分次序:int_(1)^2dxint_((1)/(x))^xf(x,y)dy.1.交换积分次序:$\int_{1}^{2}dx\int_{\frac{
267 累次积分 int_(-(pi)/(2))^(pi)/(2)dxint_(0)^sin x(x^2+ycosx)sqrt(1-y^2)dy=A. $\fr
设 iint_(D) f(x, y)dx dy = int_(0)^1 dx int_(0)^1-x f(x, y)dy,则改变其积分次序后为A. $\int_
int_(0)^1e^sqrt(x)dx=____30. (3.0分) $\int_{0}^{1}e^{\sqrt{x}}dx=$____
int_(0)^1e^sqrt(x)dx=____13. (4.0分) $\int_{0}^{1}e^{\sqrt{x}}dx=$____
(int )_(0)^1dx(int )_(x)^1(e)^-(y^2)dy= () .-|||-
一、计算题8、计算下列二重积分 (9) int_(1)^3dxint_(x-1)^2sin y^2dy一、计算题8、计算下列二重积分 (9) $\int_{1}
计算下列二重积分:-|||-(int )_(0)^1(x)^5dx(int )_({x)^2}^1(e)^-(y^2)dy
【例7.16】已知函数f(t)=int_(1)^t^(2)dxint_(sqrt(x))^tsin(x)/(y)dy,则f((pi)/(2))=____.【例7