A: x=t2-t
B: y=2t
C: y-2x2=2
D: y+2t2=0
举一反三
- 一振幅为A、周期为T、波长为λ的平面简谐波沿x轴负向传播,在x=λ/2处,t=T/4时振动相位为π,则此平面简谐波的波动方程为()。 A: y=Acos(2πt/T-2πx/λ-π/2) B: y=Acos(2πt/T-2πx/λ+π/2) C: y=Acos(2πt/T+2πx/λ+π/2) D: y=Acos(2πt/T+2πx/λ-π/2)
- 一振幅为A、周期为T、波长为λ平面简谐波沿X负向传播,在X=(1/2)λ处,t=T/4时振动相位为π,则此平面简谐波的波动方程为:() A: y=Acos(2πt/T-2πx/λ-1/2π) B: y=Acos(2πt/T+2πx/λ+1/2π) C: y=Acos(2πt/T+2πx/λ-1/2π) D: y=Acos(2πt/T-2πx/λ+1/2π)
- 一振幅为A、周期为T、波长为λ平面简谐波沿x负向传播,在x=λ处,t=T/4时振动相位为π,则此平面简谐波的波动方程为:() A: y.=Acos(2πt/T-2πx/λ-π) B: y=Acos(2πt/T+2πx/λ+π) C: y=Acos(2πt/T+2πx/λ-π) D: y=Acos(2πt/T-2πx/λ+π)
- 设x=1, y=2, 下面程序段执行后x,y的取值是( )。t=xx=yy=t A: x=2 y=1 B: x=1 y=2 C: x=1 y=1 D: x=2 y=2
- 计算曲线积分\({\oint_L {({x^2} + {y^2})} ^3}ds\),其中\(L\)为圆周\(x = a\cos t,y = a\sin t(0 \le t \le 2\pi )\)。 A: \(2\pi {a^7}\) B: \(2\pi {a^6}\) C: \(2\pi {a^5}\) D: \(2\pi {a^8}\)
内容
- 0
已知X=1,Y=2,T=0 经程序段X=T:T=Y:Y=T 赋值后 X,Y 值分别为()
- 1
已知\(L\)为圆周 \(x = a\cos t,y = a\sin t(0 \le t \le 2\pi )\),则\({\oint_L {({x^2} + {y^2})} ^n}ds{\rm{ = }}\) ( ). A: \(2\pi {a^{2n + 1}}\) B: \(2\pi {a^{2n - 1}}\) C: \(\pi {a^{2n + 1}}\) D: \(\pi {a^{2n - 1}}\)
- 2
设\(z = f(x,y)\),\(x = \sin t\),\(y = {t^3}\),则全导数\( { { dz} \over {dt}} = \) A: \({f'_x} \sin t+ 3{t^2}{f'_y}\) B: \({f'_x} \cos t+ {t^2}{f'_y}\) C: \({f'_x} \cos t+ 3{t^2}{f'_y}\) D: \({f'_y} \cos t+ 3{t^2}{f'_x}\)
- 3
下列程序的结果为().change(intx,inty){intt;t=x;x=y;y=t;}main(){intx=2,y=3;change(x,y);printf("x=%d,y=%d\n",x,y);} A: A)x=3,y=2 B: B)x=2,y=3 C: C)x=2,y=2 D: D)x=3,y=3
- 4
一空间曲线由参数方程x=t y=sin(2t) , -3<t<3z=cos(3t*t)表示,绘制这段曲线可以由下列哪组语句完成。 A: t=-3:0.1:3;x=t;y=sin(2*t);z=cos(3*t.*t);plot3(x, y, z, t) B: t=-3:0.1:3;x=t;y=sin(2*t);z=cos(3*t*t);plot3(x, y, z) C: t=-3:0.1:3;y=sin(2*t);z=cos(3*t.*t);plot3(x, y, z) D: t=-3:0.1:3;x=t;y=sin(2*t);z=cos(3*t.*t);plot3(x, y, z) E: x=-3:0.1:3;y=sin(2*x);z=cos(3*x.*x);plot3(x, y, z)