Mathematics
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current location:Derivative function > History of Derivative Function Calculation
    Finding the 1th Order Derivative of Function (1+x^2)^x on x
    Finding the 1th Order Derivative of Function e(-t)*(x*sin(t)+z*cos(t)) on x
    Finding the 1th Order Derivative of Function [ln(x-1)]/x on x
    Finding the 1th Order Derivative of Function (s+1)/(s*s*s*s+7s*s*s+20s*s+32s+24) on s
    Finding the 1th Order Derivative of Function (tanx)^2 on x
    Finding the 1th Order Derivative of Function -4*cos(sin(x)) on x
    Finding the 1th Order Derivative of Function x^3/3-x^2/2+x-ln(x+1) on x
    Finding the 1th Order Derivative of Function 0.618*(20+x)/((2500-3.618*x^2)^0.5) on x
    Finding the 1th Order Derivative of Function −665280xsin(x^2)−2217600x^3cos(x^2)+1774080x^5sin(x^2)+506880x^7cos(x^2)−56320x^9sin(x^2)−2048x^11cos(x^2) on x
    Finding the 1th Order Derivative of Function 30240cos(x^2)−302400x^2sin(x^2)−403200x^4cos(x^2)+161280x^6sin(x^2)+23040x^8cos(x^2)−1024x^10sin(x^2) on x
    Finding the 1th Order Derivative of Function 30240xcos(x^2)−80640x^3sin(x^2)−48384x^5cos(x^2)+9216x^7sin(x^2)+512x^9cos(x^2) on x
    Finding the 1th Order Derivative of Function 1680sin(x^2)+13440x^2cos(x^2)−13440x^4sin(x^2)−3584x^6cos(x^2)+256x^8sin(x^2) on x
    Finding the 1th Order Derivative of Function 1680sin(x2)+13440x2cos(x2)−13440x4sin(x2)−3584x6cos(x2)+256x8sin(x2) on x
    Finding the 1th Order Derivative of Function 1680xsin(x^2)+3360x^3cos(x^2)−1344x^5sin(x^2)−128x^7cos(x^2) on x
    Finding the 1th Order Derivative of Function −120cos(x^2)+720x^2sin(x^2)+480x^4cos(x^2)−64x^6sin(x^2) on x
    Finding the 1th Order Derivative of Function -120xcos(x^2)+160x^3sin(x^2)+32x^5cos(x^2) on x
    Finding the 1th Order Derivative of Function 2cos(x^2)−4x^2sin(x^2) on x
    Finding the 1th Order Derivative of Function 2xcos(x^2) on x
    Finding the 1th Order Derivative of Function -12sin(x^2)-48(x^2)cos(x^2)+16(x^4)sin(x^2) on x
    Finding the 1th Order Derivative of Function -12sinx^2-48x^2cosx^2+16x^4sinx^2 on x

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