• 2022-07-23
    求解常微分方程初值问题[img=224x61]1803072f6b2a05a.png[/img]应用的语句是
    A: DSolve[2y[x]y"[x]==1+(y'[x])^2,y[0]==1,y'[0]==0,y[x],x
    B: DSolve[{2y[x]y" [x]==1+(y'[x])^2,y[0]==1,y'[0]==0},y[x],x]
    C: DSolve[{2y[x]y" [x]==1+(y^' [x])^2;y[0]==1;y'[0]==0},y[x],x]
    D: DSolve[{2yy"==1+(y^' )^2&&y[0]==1&&y'[0]==0},y[x],x]
  • B

    举一反三

    内容

    • 0

      如下命令中不能实现如下微分方程组[img=327x203]17e443a5d83ce02.png[/img],在初值条件[img=172x112]17e443a5e2ead01.png[/img]下的特解求解的是: A: [x,y] = dsolve('Dx+5*x+y = exp(t)', 'Dy-x-3*y=0', 'x(0)=1', 'y(0)=0', 't') B: [x,y] = dsolve('Dx+5*x+y = exp(t)', 'Dy-x-3*y=0', 'x(0)=1, y(0)=0', 't') C: [x,y] = dsolve('Dx+5*x+y = exp(t)', 'Dy-x-3*y=0', 'x(0)=1', 'y(0)=0') D: [x,y] = dsolve('Dx+5*x+y = exp(t)', 'Dy-x-3*y=0', 'x(0)=1', 'y(0)=0', 'x')

    • 1

      9. $y=\log_x 2$的反函数为 A: $y=2^{1/x},x >0$ B: $y=2^{x},x >0$ C: $y=2^{1/x}, x \neq 0$ D: $y=2^{1/x},x >0, x \neq 1$

    • 2

      如下程序的运行结果是( ) intx=1,y=1;if(x==1) y=x+1;elseif(y==2) x=y+1;else y=0; A: x=1, y=2 B: x=3, y=2 C: x=3, y=0 D: x=1, y=0

    • 3

      下列语句与y=(x>;0?1:x<;0?-1:0);语句功能相同是( ) A: if (x) if(x>;0) y=1; else if(x<;0) y=-1;else y=0; B: y=-1; if(x>;0) y=1; else y=-1; C: if (x>;0) y=1; else if(x<;0) y=-1; else y=0; D: y=0; if(x>;=0) y=1;else if(x==0) y=0; else y=-1;

    • 4

      当x为大于1的奇数时,执行下面的语句后y的值为0的是______。 A: if (x%2 == 1) y = 1 ; else y = 0 ; B: if (x/2 ) y = 1 ; else y = 0 ; C: if (x%2 != 0) y = 1 ; else y = 0 ; D: if ( x%2 == 0 ) y = 1 ; else y = 0 ;