x³sin²x x⁴ 2x² 1

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在mathematica里输入Plot[Sin[x] Sin[x + 2] - Sin[x + 1]Sin[x + 1]

楼上都错了,图像没问题这个表达式实际是个常数,你可以运行TrigReduce[Sin[x]Sin[x+2]-Sin[x+1]^2]看看,结果为1/2(-1+Cos[2])只不过Plot的自动选择坐标系

化简(sin^2 x/sin x-cosx)-(sin x+cosx/tan^2 x-1)

tan²-1=sin²x/cos²x-1=(sin²x-cos²x)/cos²x=(sinx+cosx)(sinx-cosx)/cos&su

x*(1+sin^2 x )/sin^2x 不定积分

原式=∫x*(csc^2x+1)=∫x*csc^2x+x(分开积分)前面=-x*cotx+∫cotx=-x*cotx+ln|sinx|后面=1/2x^2记得加C

1、成语填空Xx和谐2、晨X暮x

琴瑟和谐,晨钟暮鼓

xxx+xx+x+1求x^ 2008

x^3+x^2+x+1=0求x^2008因为(x^4-1)=(x-1)(x^3+x^2+x+1)=0所以x^4=1x^2008=(x^502)^4=1

求极限 lim sin(x^2 * sin (1/x))/x x->0

∵sin(1/x)有界函数∴lim(x->0)[xsin(1/x)]=0.(1)∴lim(x->0)[x²sin(1/x)]=0.(2)∵lim(x->0){sin[x²sin(1

解方程1/(xx+x)+1/(xx+3x+2)+1/(xx+5x+6)+1/(xx+7x+12)+1/(xx+9x+20

方程左边1/(xx+x)+1/(xx+3x+2)+1/(xx+5x+6)+1/(xx+7x+12)+1/(xx+9x+20)对分母因式分解得1/x(x+1)+1/(x+1)(x+2)+1/(x+2)(

泰勒公式的为什么㏑( 1 + sin X ) = sin X - ( sin X )²/2 +(sin X )

你好,第一:首先将㏑(1+X)用麦克劳林公式(泰勒公式的推广)分解开就是X-(X)²/2+(X)³/3-(X)∧4+o(∧4X),第二:将㏑(1+X)中的X换为sinX就ok了,很

小数奥数网xx(x +1)x(x+ 2)x(x +3)=360怎样算?

x和乘号混淆了360=2X2X2X3X3X52X2=42X3=636=3X4X5X6所以x=3

求极限 ((sin(x^3+x^2-x)+sin x) /x x→0 已知lim sinx/x=1

由和差化积公式分子=2sin[(x^3+x^2)/2]cos[(x^3+x^2-2x)/2]x→0,则(x^3+x^2)/2→0,sin则(x^3+x^2)/2和(x^3+x^2)/2是等价无穷小而c

s = 2*sin(x)-sin(2*x)+2/3*sin(3*x)-1/2*sin(4*x)+2/5*sin(5*x)

x=0:0.1:2*pi;s=2*sin(x)-sin(2*x)+2/3*sin(3*x)-1/2*sin(4*x)+2/5*sin(5*x);plot(x,s)

5sin^2(X)+sin(2X)-cos^2(X)=1, 求解X

5(sinx)^2+sin2x--(cosx)^2=15(sinx)^2+2sinxcosx--(cosx)^2=(sinx)^2+(cosx)^24(sinx)^2+2sinxcosx--2(cos

化简[1-(sin^4x-sin^2cos^2x+cos^4x)/(sin^2)]+3sin^2x

sin^4x-sin^2xcos^2x+cos^4x=sin^4x+2sin^2xcos^2x+cos^4x-3sin^2xcos^2x=(sin^2x+cos^2x)^2-3sin^2xcos^2x

1/sin^2x的不定积分谢谢!(是1/sin x * sin x)

解sin^2x=1/csc^2x∫csc^2xdx=-cotx+c不懂追问再问:为什么是-cot不是cot呢?再答:cot'=-csc^2x这里是正的

已知x(x+1)-(xx+y)=3,求(xx+yy)/2-xy的值

x^2+x-x^2-y=3x-y=3(x-y)^2=9x^2+y^2-2xy=9(x^2+y^2)/2-xy=9/2

x(x+1)-(xx+y)=-3,求(xx+yy)/2-xy的值

x(x+1)-(xx+y)=-3x^2+x-x^2-y=-3x-y=-3(xx+yy)/2-xy=(x^2+y^2-2xy)/2=(x-y)^2/2=(-3)^2/2=9/2再问:是对的吧!再答:当然

(1-(sin^4x-sin^2xcos^2x+cos^4x)/sin^2x +3sin^2x

sin^4x-sin^2xcos^2x+cos^4x=sin^4x+2sin^2xcos^2x+cos^4x-3sin^2xcos^2x=(sin^2x+cos^2x)^2-3sin^2xcos^2x